CAXPY...
SAXPY, DAXPY, CAXPY, and ZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in the Vector Y
CAXPYI...
SAXPYI, DAXPYI, CAXPYI, and ZAXPYI--Multiply a Sparse Vector X in Compressed-Vector Storage Mode by a Scalar, Add to a Sparse Vector Y in Full-Vector Storage Mode, and Store in the Vector Y
CCOPY...
SCOPY, DCOPY, CCOPY, and ZCOPY--Copy a Vector
CDOTC...
SDOT, DDOT, CDOTU, ZDOTU, CDOTC, and ZDOTC--Dot Product of Two Vectors
CDOTCI...
SDOTI, DDOTI, CDOTUI, ZDOTUI, CDOTCI, and ZDOTCI--Dot Product of a Sparse Vector X in Compressed-Vector Storage Mode and a Sparse Vector Y in Full-Vector Storage Mode
CDOTU...
SDOT, DDOT, CDOTU, ZDOTU, CDOTC, and ZDOTC--Dot Product of Two Vectors
CDOTUI...
SDOTI, DDOTI, CDOTUI, ZDOTUI, CDOTCI, and ZDOTCI--Dot Product of a Sparse Vector X in Compressed-Vector Storage Mode and a Sparse Vector Y in Full-Vector Storage Mode
CGBMV...
SGBMV, DGBMV, CGBMV, and ZGBMV--Matrix-Vector Product for a General Band Matrix, Its Transpose, or Its Conjugate Transpose
CGEADD...
SGEADD, DGEADD, CGEADD, and ZGEADD--Matrix Addition for General Matrices or Their Transposes
CGEEV...
SGEEV, DGEEV, CGEEV, and ZGEEV--Eigenvalues and, Optionally, All or Selected Eigenvectors of a General Matrix
CGEF...
SGEF, DGEF, CGEF, and ZGEF--General Matrix Factorization
CGEMM...
SGEMM, DGEMM, CGEMM, and ZGEMM--Combined Matrix Multiplication and Addition for General Matrices, Their Transposes, or Conjugate Transposes
CGEMMS...
SGEMMS, DGEMMS, CGEMMS, and ZGEMMS--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes Using Winograd's Variation of Strassen's Algorithm
CGEMUL...
SGEMUL, DGEMUL, CGEMUL, and ZGEMUL--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes
CGEMV...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
CGERC...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
CGERU...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
CGES...
SGES, DGES, CGES, and ZGES--General Matrix, Its Transpose, or Its Conjugate Transpose Solve
CGESM...
SGESM, DGESM, CGESM, and ZGESM--General Matrix, Its Transpose, or Its Conjugate Transpose Multiple Right-Hand Side Solve
CGESUB...
SGESUB, DGESUB, CGESUB, and ZGESUB--Matrix Subtraction for General Matrices or Their Transposes
CGETMI...
SGETMI, DGETMI, CGETMI, and ZGETMI--General Matrix Transpose (In-Place)
CGETMO...
SGETMO, DGETMO, CGETMO, and ZGETMO--General Matrix Transpose (Out-of-Place)
CGETRF...
SGETRF, DGETRF, CGETRF and ZGETRF--General Matrix Factorization
CGETRS...
SGETRS, DGETRS, CGETRS, and ZGETRS--General Matrix Multiple Right-Hand Side Solve
CGTHR...
SGTHR, DGTHR, CGTHR, and ZGTHR--Gather Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode into a Sparse Vector X in Compressed-Vector Storage Mode
CGTHRZ...
SGTHRZ, DGTHRZ, CGTHRZ, and ZGTHRZ--Gather Specified Elements of a Sparse Vector Y in Full-Vector Mode into a Sparse Vector X in Compressed-Vector Mode, and Zero the Same Specified Elements of Y
CGTNP...
SGTNP, DGTNP, CGTNP, and ZGTNP--General Tridiagonal Matrix Combined Factorization and Solve with No Pivoting
CGTNPF...
SGTNPF, DGTNPF, CGTNPF, and ZGTNPF--General Tridiagonal Matrix Factorization with No Pivoting
CGTNPS...
SGTNPS, DGTNPS, CGTNPS, and ZGTNPS--General Tridiagonal Matrix Solve with No Pivoting
CHBMV...
SSBMV, DSBMV, CHBMV, and ZHBMV--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Band Matrix
CHEMM...
SSYMM, DSYMM, CSYMM, ZSYMM, CHEMM, and ZHEMM--Matrix-Matrix Product Where One Matrix is Real or Complex Symmetric or Complex Hermitian
CHEMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
CHER...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
CHER2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
CHER2K...
SSYR2K, DSYR2K, CSYR2K, ZSYR2K, CHER2K, and ZHER2K--Rank-2K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
CHERK...
SSYRK, DSYRK, CSYRK, ZSYRK, CHERK, and ZHERK--Rank-K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
CHLEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
CHPEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
CHPMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
CHPR...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
CHPR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
CHPSV...
SSPSV, DSPSV, CHPSV, and ZHPSV--Extreme Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
CNORM2...
SNORM2, DNORM2, CNORM2, and ZNORM2--Euclidean Length of a Vector with No Scaling of Input
CPOF...
SPPF, DPPF, SPOF, DPOF, CPOF, and ZPOF--Positive Definite Real Symmetric or Complex Hermitian Matrix Factorization
CPOSM...
SPOSM, DPOSM, CPOSM, and ZPOSM--Positive Definite Real Symmetric or Complex Hermitian Matrix Multiple Right-Hand Side Solve
CROT...
SROT, DROT, CROT, ZROT, CSROT, and ZDROT--Apply a Plane Rotation
CROTG...
SROTG, DROTG, CROTG, and ZROTG--Construct a Givens Plane Rotation
CSCAL...
SSCAL, DSCAL, CSCAL, ZSCAL, CSSCAL, and ZDSCAL--Multiply a Vector X by a Scalar and Store in the Vector X
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CSCTR...
SSCTR, DSCTR, CSCTR, ZSCTR--Scatter the Elements of a Sparse Vector X in Compressed-Vector Storage Mode into Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode
CSROT...
SROT, DROT, CROT, ZROT, CSROT, and ZDROT--Apply a Plane Rotation
CSSCAL...
SSCAL, DSCAL, CSCAL, ZSCAL, CSSCAL, and ZDSCAL--Multiply a Vector X by a Scalar and Store in the Vector X
CSWAP...
SSWAP, DSWAP, CSWAP, and ZSWAP--Interchange the Elements of Two Vectors
CSYAX...
SYAX, DYAX, CYAX, ZYAX, CSYAX, and ZDYAX--Multiply a Vector X by a Scalar and Store in a Vector Y
CSYMM...
SSYMM, DSYMM, CSYMM, ZSYMM, CHEMM, and ZHEMM--Matrix-Matrix Product Where One Matrix is Real or Complex Symmetric or Complex Hermitian
CSYR2K...
SSYR2K, DSYR2K, CSYR2K, ZSYR2K, CHER2K, and ZHER2K--Rank-2K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
CSYRK...
SSYRK, DSYRK, CSYRK, ZSYRK, CHERK, and ZHERK--Rank-K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
CTBMV...
STBMV, DTBMV, CTBMV, and ZTBMV--Matrix-Vector Product for a Triangular Band Matrix, Its Transpose, or Its Conjugate Transpose
CTBSV...
STBSV, DTBSV, CTBSV, and ZTBSV--Triangular Band Equation Solve
CTPMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
CTPSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
CTRMM...
STRMM, DTRMM, CTRMM, and ZTRMM--Triangular Matrix-Matrix Product
CTRMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
CTRSM...
STRSM, DTRSM, CTRSM, and ZTRSM--Solution of Triangular Systems of Equations with Multiple Right-Hand Sides
CTRSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
CVEA...
SVEA, DVEA, CVEA, and ZVEA--Add a Vector X to a Vector Y and Store in a Vector Z
CVEM...
SVEM, DVEM, CVEM, and ZVEM--Multiply a Vector X by a Vector Y and Store in a Vector Z
CVES...
SVES, DVES, CVES, and ZVES--Subtract a Vector Y from a Vector X and Store in a Vector Z
CWLEV...
SWLEV, DWLEV, CWLEV, and ZWLEV--Wiener-Levinson Filter Coefficients
CYAX...
SYAX, DYAX, CYAX, ZYAX, CSYAX, and ZDYAX--Multiply a Vector X by a Scalar and Store in a Vector Y
CZAXPY...
SZAXPY, DZAXPY, CZAXPY, and ZZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in a Vector Z
DASUM...
SASUM, DASUM, SCASUM, and DZASUM--Sum of the Magnitudes of the Elements in a Vector
DAXPY...
SAXPY, DAXPY, CAXPY, and ZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in the Vector Y
DAXPYI...
SAXPYI, DAXPYI, CAXPYI, and ZAXPYI--Multiply a Sparse Vector X in Compressed-Vector Storage Mode by a Scalar, Add to a Sparse Vector Y in Full-Vector Storage Mode, and Store in the Vector Y
DBSRCH...
IBSRCH, SBSRCH, and DBSRCH--Binary Search for Elements of a Sequence X in a Sorted Sequence Y
DCFT...
SCFT and DCFT--Complex Fourier Transform
DCOSF...
SCOSF and DCOSF--Cosine Transform
DCFT2...
SCFT2 and DCFT2--Complex Fourier Transform in Two Dimensions
DCFT3...
SCFT3 and DCFT3--Complex Fourier Transform in Three Dimensions
DCOPY...
SCOPY, DCOPY, CCOPY, and ZCOPY--Copy a Vector
DCRFT...
SCRFT and DCRFT--Complex-to-Real Fourier Transform
DCRFT2...
SCRFT2 and DCRFT2--Complex-to-Real Fourier Transform in Two Dimensions
DCRFT3...
SCRFT3 and DCRFT3--Complex-to-Real Fourier Transform in Three Dimensions
DCSIN2...
SCSIN2 and DCSIN2--Two-Dimensional Cubic Spline Interpolation
DCSINT...
SCSINT and DCSINT--Cubic Spline Interpolation
DDCON...
SDCON, DDCON, SDCOR, and DDCOR--Convolution or Correlation with Decimated Output Using a Direct Method
DDCOR...
SDCON, DDCON, SDCOR, and DDCOR--Convolution or Correlation with Decimated Output Using a Direct Method
DDOT...
SDOT, DDOT, CDOTU, ZDOTU, CDOTC, and ZDOTC--Dot Product of Two Vectors
DDOTI...
SDOTI, DDOTI, CDOTUI, ZDOTUI, CDOTCI, and ZDOTCI--Dot Product of a Sparse Vector X in Compressed-Vector Storage Mode and a Sparse Vector Y in Full-Vector Storage Mode
DGBF...
SGBF and DGBF--General Band Matrix Factorization
DGBMV...
SGBMV, DGBMV, CGBMV, and ZGBMV--Matrix-Vector Product for a General Band Matrix, Its Transpose, or Its Conjugate Transpose
DGBS...
SGBS and DGBS--General Band Matrix Solve
DGEADD...
SGEADD, DGEADD, CGEADD, and ZGEADD--Matrix Addition for General Matrices or Their Transposes
DGEEV...
SGEEV, DGEEV, CGEEV, and ZGEEV--Eigenvalues and, Optionally, All or Selected Eigenvectors of a General Matrix
DGEF...
SGEF, DGEF, CGEF, and ZGEF--General Matrix Factorization
DGEFCD...
SGEFCD and DGEFCD--General Matrix Factorization, Condition Number Reciprocal, and Determinant
DGEGV...
SGEGV and DGEGV--Eigenvalues and, Optionally, the Eigenvectors of a Generalized Real Eigensystem, Az=wBz, where A and B Are Real General Matrices
|
DGEICD...
SGEICD and DGEICD--General Matrix Inverse, Condition Number Reciprocal, and Determinant
DGELLS...
SGELLS and DGELLS--Linear Least Squares Solution for a General Matrix Using a QR Decomposition with Column Pivoting
DGEMM...
SGEMM, DGEMM, CGEMM, and ZGEMM--Combined Matrix Multiplication and Addition for General Matrices, Their Transposes, or Conjugate Transposes
DGEMMS...
SGEMMS, DGEMMS, CGEMMS, and ZGEMMS--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes Using Winograd's Variation of Strassen's Algorithm
DGEMTX...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
DGEMUL...
SGEMUL, DGEMUL, CGEMUL, and ZGEMUL--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes
DGEMV...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
DGEMX...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
DGER...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
DGER1...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
DGES...
SGES, DGES, CGES, and ZGES--General Matrix, Its Transpose, or Its Conjugate Transpose Solve
DGESM...
SGESM, DGESM, CGESM, and ZGESM--General Matrix, Its Transpose, or Its Conjugate Transpose Multiple Right-Hand Side Solve
DGESUB...
SGESUB, DGESUB, CGESUB, and ZGESUB--Matrix Subtraction for General Matrices or Their Transposes
DGESVF...
SGESVF and DGESVF--Singular Value Decomposition for a General Matrix
DGESVS...
SGESVS and DGESVS--Linear Least Squares Solution for a General Matrix Using the Singular Value Decomposition
DGETMI...
SGETMI, DGETMI, CGETMI, and ZGETMI--General Matrix Transpose (In-Place)
DGETMO...
SGETMO, DGETMO, CGETMO, and ZGETMO--General Matrix Transpose (Out-of-Place)
DGETRF...
SGETRF, DGETRF, CGETRF and ZGETRF--General Matrix Factorization
DGETRS...
SGETRS, DGETRS, CGETRS, and ZGETRS--General Matrix Multiple Right-Hand Side Solve
DGHMQ...
SGHMQ and DGHMQ--Numerical Quadrature Performed on a Function Using Gauss-Hermite Quadrature
DGKFS...
DGKFS--General Sparse Matrix or Its Transpose Factorization, Determinant, and Solve Using Skyline Storage Mode
DGKTRN...
DGKTRN--For a General Sparse Matrix, Convert Between Diagonal-Out and Profile-In Skyline Storage Mode
DGLGQ...
SGLGQ and DGLGQ--Numerical Quadrature Performed on a Function Using Gauss-Laguerre Quadrature
DGLNQ...
SGLNQ and DGLNQ--Numerical Quadrature Performed on a Function Using Gauss-Legendre Quadrature
DGLNQ2...
SGLNQ2 and DGLNQ2--Numerical Quadrature Performed on a Function Over a Rectangle Using Two-Dimensional Gauss-Legendre Quadrature
DGRAQ...
SGRAQ and DGRAQ--Numerical Quadrature Performed on a Function Using Gauss-Rational Quadrature
DGSF...
DGSF--General Sparse Matrix Factorization Using Storage by Indices, Rows, or Columns
DGSS...
DGSS--General Sparse Matrix or Its Transpose Solve Using Storage by Indices, Rows, or Columns
DGTF...
SGTF and DGTF--General Tridiagonal Matrix Factorization
DGTHR...
SGTHR, DGTHR, CGTHR, and ZGTHR--Gather Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode into a Sparse Vector X in Compressed-Vector Storage Mode
DGTHRZ...
SGTHRZ, DGTHRZ, CGTHRZ, and ZGTHRZ--Gather Specified Elements of a Sparse Vector Y in Full-Vector Mode into a Sparse Vector X in Compressed-Vector Mode, and Zero the Same Specified Elements of Y
DGTNP...
SGTNP, DGTNP, CGTNP, and ZGTNP--General Tridiagonal Matrix Combined Factorization and Solve with No Pivoting
DGTNPF...
SGTNPF, DGTNPF, CGTNPF, and ZGTNPF--General Tridiagonal Matrix Factorization with No Pivoting
DGTNPS...
SGTNPS, DGTNPS, CGTNPS, and ZGTNPS--General Tridiagonal Matrix Solve with No Pivoting
DGTS...
SGTS and DGTS--General Tridiagonal Matrix Solve
DIZC...
SIZC and DIZC--I-th Zero Crossing
DNAXPY...
SNAXPY and DNAXPY--Compute SAXPY or DAXPY N Times
DNDOT...
SNDOT and DNDOT--Compute Special Dot Products N Times
DNORM2...
SNORM2, DNORM2, CNORM2, and ZNORM2--Euclidean Length of a Vector with No Scaling of Input
DNRAND...
SNRAND and DNRAND--Generate a Vector of Normally Distributed Random Numbers
DNRM2...
SNRM2, DNRM2, SCNRM2, and DZNRM2--Euclidean Length of a Vector with Scaling of Input to Avoid Destructive Underflow and Overflow
DPBCHF...
SPBF, DPBF, SPBCHF, and DPBCHF--Positive Definite Symmetric Band Matrix Factorization
DPBCHS...
SPBS, DPBS, SPBCHS, and DPBCHS--Positive Definite Symmetric Band Matrix Solve
DPBF...
SPBF, DPBF, SPBCHF, and DPBCHF--Positive Definite Symmetric Band Matrix Factorization
DPBS...
SPBS, DPBS, SPBCHS, and DPBCHS--Positive Definite Symmetric Band Matrix Solve
DPINT...
SPINT and DPINT--Polynomial Interpolation
DPOF...
SPPF, DPPF, SPOF, DPOF, CPOF, and ZPOF--Positive Definite Real Symmetric or Complex Hermitian Matrix Factorization
DPOFCD...
SPPFCD, DPPFCD, SPOFCD, and DPOFCD--Positive Definite Real Symmetric Matrix Factorization, Condition Number Reciprocal, and Determinant
|
DPOICD...
SPPICD, DPPICD, SPOICD, and DPOICD--Positive Definite Real Symmetric Matrix Inverse, Condition Number Reciprocal, and Determinant
DPOLY...
SPOLY and DPOLY--Polynomial Evaluation
DPOSM...
SPOSM, DPOSM, CPOSM, and ZPOSM--Positive Definite Real Symmetric or Complex Hermitian Matrix Multiple Right-Hand Side Solve
DPPF...
SPPF, DPPF, SPOF, DPOF, CPOF, and ZPOF--Positive Definite Real Symmetric or Complex Hermitian Matrix Factorization
DPPFCD...
SPPFCD, DPPFCD, SPOFCD, and DPOFCD--Positive Definite Real Symmetric Matrix Factorization, Condition Number Reciprocal, and Determinant
DPPICD...
SPPICD, DPPICD, SPOICD, and DPOICD--Positive Definite Real Symmetric Matrix Inverse, Condition Number Reciprocal, and Determinant
DPPS...
SPPS and DPPS--Positive Definite Real Symmetric Matrix Solve
DPTF...
SPTF and DPTF--Positive Definite Symmetric Tridiagonal Matrix Factorization
DPTNQ...
SPTNQ and DPTNQ--Numerical Quadrature Performed on a Set of Points
DPTS...
SPTS and DPTS--Positive Definite Symmetric Tridiagonal Matrix Solve
DQINT...
SQINT and DQINT--Quadratic Interpolation
DRCFT...
SRCFT and DRCFT--Real-to-Complex Fourier Transform
DRCFT2...
SRCFT2 and DRCFT2--Real-to-Complex Fourier Transform in Two Dimensions
DRCFT3...
SRCFT3 and DRCFT3--Real-to-Complex Fourier Transform in Three Dimensions
DROT...
SROT, DROT, CROT, ZROT, CSROT, and ZDROT--Apply a Plane Rotation
DROTG...
SROTG, DROTG, CROTG, and ZROTG--Construct a Givens Plane Rotation
DSBMV...
SSBMV, DSBMV, CHBMV, and ZHBMV--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Band Matrix
DSCAL...
SSCAL, DSCAL, CSCAL, ZSCAL, CSSCAL, and ZDSCAL--Multiply a Vector X by a Scalar and Store in the Vector X
DSCTR...
SSCTR, DSCTR, CSCTR, ZSCTR--Scatter the Elements of a Sparse Vector X in Compressed-Vector Storage Mode into Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode
DSDCG...
DSDCG--Sparse Positive Definite or Negative Definite Symmetric Matrix Iterative Solve Using Compressed-Diagonal Storage Mode
DSDGCG...
DSDGCG--General Sparse Matrix Iterative Solve Using Compressed-Diagonal Storage Mode
DSDMX...
DSDMX--Matrix-Vector Product for a Sparse Matrix or Its Transpose in Compressed-Diagonal Storage Mode
DSINF...
SSINF and DSINF--Sine Transform
DSKFS...
DSKFS--Symmetric Sparse Matrix Factorization, Determinant, and Solve Using Skyline Storage Mode
DSKTRN...
DSKTRN--For a Symmetric Sparse Matrix, Convert Between Diagonal-Out and Profile-In Skyline Storage Mode
DSLEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
DSLMX...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
DSLR1...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
DSLR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
DSMCG...
DSMCG--Sparse Positive Definite or Negative Definite Symmetric Matrix Iterative Solve Using Compressed-Matrix Storage Mode
DSMGCG...
DSMGCG--General Sparse Matrix Iterative Solve Using Compressed-Matrix Storage Mode
DSMMX...
DSMMX--Matrix-Vector Product for a Sparse Matrix in Compressed-Matrix Storage Mode
DSMTM...
DSMTM--Transpose a Sparse Matrix in Compressed-Matrix Storage Mode
DSORT...
ISORT, SSORT, and DSORT--Sort the Elements of a Sequence
DSORTS...
ISORTS, SSORTS, and DSORTS--Sort the Elements of a Sequence Using a Stable Sort and Note the Original Element Positions
DSORTX...
ISORTX, SSORTX, and DSORTX--Sort the Elements of a Sequence and Note the Original Element Positions
DSPEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
DSPMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
DSPR...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
DSPR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
DSPSV...
SSPSV, DSPSV, CHPSV, and ZHPSV--Extreme Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
DSRIS...
DSRIS--Iterative Linear System Solver for a General or Symmetric Sparse Matrix Stored by Rows
DSRSM...
DSRSM--Convert a Sparse Matrix from Storage-by-Rows to Compressed-Matrix Storage Mode
DSSRCH...
ISSRCH, SSSRCH, and DSSRCH--Sequential Search for Elements of a Sequence X in the Sequence Y
DSWAP...
SSWAP, DSWAP, CSWAP, and ZSWAP--Interchange the Elements of Two Vectors
DSYGV...
SSYGV and DSYGV--Eigenvalues and, Optionally, the Eigenvectors of a Generalized Real Symmetric Eigensystem, Az=wBz, where A Is Real Symmetric and B Is Real Symmetric Positive Definite
DSYMM...
SSYMM, DSYMM, CSYMM, ZSYMM, CHEMM, and ZHEMM--Matrix-Matrix Product Where One Matrix is Real or Complex Symmetric or Complex Hermitian
DSYMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
|
DSYR...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
DSYR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
DSYR2K...
SSYR2K, DSYR2K, CSYR2K, ZSYR2K, CHER2K, and ZHER2K--Rank-2K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
DSYRK...
SSYRK, DSYRK, CSYRK, ZSYRK, CHERK, and ZHERK--Rank-K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
DTBMV...
STBMV, DTBMV, CTBMV, and ZTBMV--Matrix-Vector Product for a Triangular Band Matrix, Its Transpose, or Its Conjugate Transpose
DTBSV...
STBSV, DTBSV, CTBSV, and ZTBSV--Triangular Band Equation Solve
DTPI...
STRI, DTRI, STPI, and DTPI--Triangular Matrix Inverse
DTPINT...
STPINT and DTPINT--Local Polynomial Interpolation
DTPMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
DTPSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
DTREC...
STREC and DTREC--Time-Varying Recursive Filter
DTRI...
STRI, DTRI, STPI, and DTPI--Triangular Matrix Inverse
DTRMM...
STRMM, DTRMM, CTRMM, and ZTRMM--Triangular Matrix-Matrix Product
DTRMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
DTRSM...
STRSM, DTRSM, CTRSM, and ZTRSM--Solution of Triangular Systems of Equations with Multiple Right-Hand Sides
DTRSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
DURAND...
SURAND and DURAND--Generate a Vector of Uniformly Distributed Random Numbers
DURXOR...
SURXOR and DURXOR--Generate a Vector of Long Period Uniformly Distributed Random Numbers
DVEA...
SVEA, DVEA, CVEA, and ZVEA--Add a Vector X to a Vector Y and Store in a Vector Z
DVEM...
SVEM, DVEM, CVEM, and ZVEM--Multiply a Vector X by a Vector Y and Store in a Vector Z
DVES...
SVES, DVES, CVES, and ZVES--Subtract a Vector Y from a Vector X and Store in a Vector Z
DWLEV...
SWLEV, DWLEV, CWLEV, and ZWLEV--Wiener-Levinson Filter Coefficients
DYAX...
SYAX, DYAX, CYAX, ZYAX, CSYAX, and ZDYAX--Multiply a Vector X by a Scalar and Store in a Vector Y
DZASUM...
SASUM, DASUM, SCASUM, and DZASUM--Sum of the Magnitudes of the Elements in a Vector
DZAXPY...
SZAXPY, DZAXPY, CZAXPY, and ZZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in a Vector Z
DZNRM2...
SNRM2, DNRM2, SCNRM2, and DZNRM2--Euclidean Length of a Vector with Scaling of Input to Avoid Destructive Underflow and Overflow
EINFO...
EINFO--ESSL Error Information-Handler Subroutine
ERRSAV...
ERRSAV--ESSL ERRSAV Subroutine for ESSL
ERRSET...
ERRSET--ESSL ERRSET Subroutine for ESSL
ERRSTR...
ERRSTR--ESSL ERRSTR Subroutine for ESSL
IBSRCH...
IBSRCH, SBSRCH, and DBSRCH--Binary Search for Elements of a Sequence X in a Sorted Sequence Y
ICAMAX...
ISAMAX, IDAMAX, ICAMAX, and IZAMAX--Position of the First or Last Occurrence of the Vector Element Having the Largest Magnitude
IDAMAX...
ISAMAX, IDAMAX, ICAMAX, and IZAMAX--Position of the First or Last Occurrence of the Vector Element Having the Largest Magnitude
IDAMIN...
ISAMIN and IDAMIN--Position of the First or Last Occurrence of the Vector Element Having Minimum Absolute Value
IDMAX...
ISMAX and IDMAX--Position of the First or Last Occurrence of the Vector Element Having the Maximum Value
IDMIN...
ISMIN and IDMIN--Position of the First or Last Occurrence of the Vector Element Having Minimum Value
IESSL...
IESSL--Determine the Level of ESSL Installed
ISAMAX...
ISAMAX, IDAMAX, ICAMAX, and IZAMAX--Position of the First or Last Occurrence of the Vector Element Having the Largest Magnitude
ISAMIN...
ISAMIN and IDAMIN--Position of the First or Last Occurrence of the Vector Element Having Minimum Absolute Value
ISMAX...
ISMAX and IDMAX--Position of the First or Last Occurrence of the Vector Element Having the Maximum Value
ISMIN...
ISMIN and IDMIN--Position of the First or Last Occurrence of the Vector Element Having Minimum Value
ISORT...
ISORT, SSORT, and DSORT--Sort the Elements of a Sequence
ISORTS...
ISORTS, SSORTS, and DSORTS--Sort the Elements of a Sequence Using a Stable Sort and Note the Original Element Positions
ISORTX...
ISORTX, SSORTX, and DSORTX--Sort the Elements of a Sequence and Note the Original Element Positions
ISSRCH...
ISSRCH, SSSRCH, and DSSRCH--Sequential Search for Elements of a Sequence X in the Sequence Y
IZAMAX...
ISAMAX, IDAMAX, ICAMAX, and IZAMAX--Position of the First or Last Occurrence of the Vector Element Having the Largest Magnitude
SACOR...
SACOR--Autocorrelation of One or More Sequences
|
SACORF...
SACORF--Autocorrelation of One or More Sequences Using the Mixed-Radix Fourier Method
SASUM...
SASUM, DASUM, SCASUM, and DZASUM--Sum of the Magnitudes of the Elements in a Vector
SAXPY...
SAXPY, DAXPY, CAXPY, and ZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in the Vector Y
SAXPYI...
SAXPYI, DAXPYI, CAXPYI, and ZAXPYI--Multiply a Sparse Vector X in Compressed-Vector Storage Mode by a Scalar, Add to a Sparse Vector Y in Full-Vector Storage Mode, and Store in the Vector Y
SBSRCH...
IBSRCH, SBSRCH, and DBSRCH--Binary Search for Elements of a Sequence X in a Sorted Sequence Y
SCASUM...
SASUM, DASUM, SCASUM, and DZASUM--Sum of the Magnitudes of the Elements in a Vector
SCFT...
SCFT and DCFT--Complex Fourier Transform
SCFT2...
SCFT2 and DCFT2--Complex Fourier Transform in Two Dimensions
SCFT3...
SCFT3 and DCFT3--Complex Fourier Transform in Three Dimensions
SCNRM2...
SNRM2, DNRM2, SCNRM2, and DZNRM2--Euclidean Length of a Vector with Scaling of Input to Avoid Destructive Underflow and Overflow
SCON...
SCON and SCOR--Convolution or Correlation of One Sequence with One or More Sequences
SCOND...
SCOND and SCORD--Convolution or Correlation of One Sequence with Another Sequence Using a Direct Method
SCONF...
SCONF and SCORF--Convolution or Correlation of One Sequence with One or More Sequences Using the Mixed-Radix Fourier Method
SCOPY...
SCOPY, DCOPY, CCOPY, and ZCOPY--Copy a Vector
SCOR...
SCON and SCOR--Convolution or Correlation of One Sequence with One or More Sequences
SCORD...
SCOND and SCORD--Convolution or Correlation of One Sequence with Another Sequence Using a Direct Method
SCORF...
SCONF and SCORF--Convolution or Correlation of One Sequence with One or More Sequences Using the Mixed-Radix Fourier Method
SCOSF...
SCOSF and DCOSF--Cosine Transform
SCRFT...
SCRFT and DCRFT--Complex-to-Real Fourier Transform
SCRFT2...
SCRFT2 and DCRFT2--Complex-to-Real Fourier Transform in Two Dimensions
SCRFT3...
SCRFT3 and DCRFT3--Complex-to-Real Fourier Transform in Three Dimensions
SCSIN2...
SCSIN2 and DCSIN2--Two-Dimensional Cubic Spline Interpolation
SCSINT...
SCSINT and DCSINT--Cubic Spline Interpolation
SDCON...
SDCON, DDCON, SDCOR, and DDCOR--Convolution or Correlation with Decimated Output Using a Direct Method
SDCOR...
SDCON, DDCON, SDCOR, and DDCOR--Convolution or Correlation with Decimated Output Using a Direct Method
SDOT...
SDOT, DDOT, CDOTU, ZDOTU, CDOTC, and ZDOTC--Dot Product of Two Vectors
SDOTI...
SDOTI, DDOTI, CDOTUI, ZDOTUI, CDOTCI, and ZDOTCI--Dot Product of a Sparse Vector X in Compressed-Vector Storage Mode and a Sparse Vector Y in Full-Vector Storage Mode
SGBF...
SGBF and DGBF--General Band Matrix Factorization
SGBMV...
SGBMV, DGBMV, CGBMV, and ZGBMV--Matrix-Vector Product for a General Band Matrix, Its Transpose, or Its Conjugate Transpose
SGBS...
SGBS and DGBS--General Band Matrix Solve
SGEADD...
SGEADD, DGEADD, CGEADD, and ZGEADD--Matrix Addition for General Matrices or Their Transposes
SGEEV...
SGEEV, DGEEV, CGEEV, and ZGEEV--Eigenvalues and, Optionally, All or Selected Eigenvectors of a General Matrix
SGEF...
SGEF, DGEF, CGEF, and ZGEF--General Matrix Factorization
SGEFCD...
SGEFCD and DGEFCD--General Matrix Factorization, Condition Number Reciprocal, and Determinant
SGEGV...
SGEGV and DGEGV--Eigenvalues and, Optionally, the Eigenvectors of a Generalized Real Eigensystem, Az=wBz, where A and B Are Real General Matrices
SGEICD...
SGEICD and DGEICD--General Matrix Inverse, Condition Number Reciprocal, and Determinant
SGELLS...
SGELLS and DGELLS--Linear Least Squares Solution for a General Matrix Using a QR Decomposition with Column Pivoting
SGEMM...
SGEMM, DGEMM, CGEMM, and ZGEMM--Combined Matrix Multiplication and Addition for General Matrices, Their Transposes, or Conjugate Transposes
SGEMMS...
SGEMMS, DGEMMS, CGEMMS, and ZGEMMS--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes Using Winograd's Variation of Strassen's Algorithm
SGEMTX...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
SGEMUL...
SGEMUL, DGEMUL, CGEMUL, and ZGEMUL--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes
SGEMV...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
SGEMX...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
SGER...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
SGER1...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
SGES...
SGES, DGES, CGES, and ZGES--General Matrix, Its Transpose, or Its Conjugate Transpose Solve
SGESM...
SGESM, DGESM, CGESM, and ZGESM--General Matrix, Its Transpose, or Its Conjugate Transpose Multiple Right-Hand Side Solve
|
SGESUB...
SGESUB, DGESUB, CGESUB, and ZGESUB--Matrix Subtraction for General Matrices or Their Transposes
SGESVF...
SGESVF and DGESVF--Singular Value Decomposition for a General Matrix
SGESVS...
SGESVS and DGESVS--Linear Least Squares Solution for a General Matrix Using the Singular Value Decomposition
SGETMI...
SGETMI, DGETMI, CGETMI, and ZGETMI--General Matrix Transpose (In-Place)
SGETMO...
SGETMO, DGETMO, CGETMO, and ZGETMO--General Matrix Transpose (Out-of-Place)
SGETRF...
SGETRF, DGETRF, CGETRF and ZGETRF--General Matrix Factorization
SGETRS...
SGETRS, DGETRS, CGETRS, and ZGETRS--General Matrix Multiple Right-Hand Side Solve
SGHMQ...
SGHMQ and DGHMQ--Numerical Quadrature Performed on a Function Using Gauss-Hermite Quadrature
SGLGQ...
SGLGQ and DGLGQ--Numerical Quadrature Performed on a Function Using Gauss-Laguerre Quadrature
SGLNQ...
SGLNQ and DGLNQ--Numerical Quadrature Performed on a Function Using Gauss-Legendre Quadrature
SGLNQ2...
SGLNQ2 and DGLNQ2--Numerical Quadrature Performed on a Function Over a Rectangle Using Two-Dimensional Gauss-Legendre Quadrature
SGRAQ...
SGRAQ and DGRAQ--Numerical Quadrature Performed on a Function Using Gauss-Rational Quadrature
SGTF...
SGTF and DGTF--General Tridiagonal Matrix Factorization
SGTHR...
SGTHR, DGTHR, CGTHR, and ZGTHR--Gather Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode into a Sparse Vector X in Compressed-Vector Storage Mode
SGTHRZ...
SGTHRZ, DGTHRZ, CGTHRZ, and ZGTHRZ--Gather Specified Elements of a Sparse Vector Y in Full-Vector Mode into a Sparse Vector X in Compressed-Vector Mode, and Zero the Same Specified Elements of Y
SGTNP...
SGTNP, DGTNP, CGTNP, and ZGTNP--General Tridiagonal Matrix Combined Factorization and Solve with No Pivoting
SGTNPF...
SGTNPF, DGTNPF, CGTNPF, and ZGTNPF--General Tridiagonal Matrix Factorization with No Pivoting
SGTNPS...
SGTNPS, DGTNPS, CGTNPS, and ZGTNPS--General Tridiagonal Matrix Solve with No Pivoting
SGTS...
SGTS and DGTS--General Tridiagonal Matrix Solve
SIZC...
SIZC and DIZC--I-th Zero Crossing
SNAXPY...
SNAXPY and DNAXPY--Compute SAXPY or DAXPY N Times
SNDOT...
SNDOT and DNDOT--Compute Special Dot Products N Times
SNORM2...
SNORM2, DNORM2, CNORM2, and ZNORM2--Euclidean Length of a Vector with No Scaling of Input
SNRAND...
SNRAND and DNRAND--Generate a Vector of Normally Distributed Random Numbers
SNRM2...
SNRM2, DNRM2, SCNRM2, and DZNRM2--Euclidean Length of a Vector with Scaling of Input to Avoid Destructive Underflow and Overflow
SPBCHF...
SPBF, DPBF, SPBCHF, and DPBCHF--Positive Definite Symmetric Band Matrix Factorization
SPBCHS...
SPBS, DPBS, SPBCHS, and DPBCHS--Positive Definite Symmetric Band Matrix Solve
SPBF...
SPBF, DPBF, SPBCHF, and DPBCHF--Positive Definite Symmetric Band Matrix Factorization
SPBS...
SPBS, DPBS, SPBCHS, and DPBCHS--Positive Definite Symmetric Band Matrix Solve
SPINT...
SPINT and DPINT--Polynomial Interpolation
SPOF...
SPPF, DPPF, SPOF, DPOF, CPOF, and ZPOF--Positive Definite Real Symmetric or Complex Hermitian Matrix Factorization
SPOFCD...
SPPFCD, DPPFCD, SPOFCD, and DPOFCD--Positive Definite Real Symmetric Matrix Factorization, Condition Number Reciprocal, and Determinant
SPOICD...
SPPICD, DPPICD, SPOICD, and DPOICD--Positive Definite Real Symmetric Matrix Inverse, Condition Number Reciprocal, and Determinant
SPOLY...
SPOLY and DPOLY--Polynomial Evaluation
SPOSM...
SPOSM, DPOSM, CPOSM, and ZPOSM--Positive Definite Real Symmetric or Complex Hermitian Matrix Multiple Right-Hand Side Solve
SPPF...
SPPF, DPPF, SPOF, DPOF, CPOF, and ZPOF--Positive Definite Real Symmetric or Complex Hermitian Matrix Factorization
SPPFCD...
SPPFCD, DPPFCD, SPOFCD, and DPOFCD--Positive Definite Real Symmetric Matrix Factorization, Condition Number Reciprocal, and Determinant
SPPICD...
SPPICD, DPPICD, SPOICD, and DPOICD--Positive Definite Real Symmetric Matrix Inverse, Condition Number Reciprocal, and Determinant
SPPS...
SPPS and DPPS--Positive Definite Real Symmetric Matrix Solve
SPTF...
SPTF and DPTF--Positive Definite Symmetric Tridiagonal Matrix Factorization
SPTNQ...
SPTNQ and DPTNQ--Numerical Quadrature Performed on a Set of Points
SPTS...
SPTS and DPTS--Positive Definite Symmetric Tridiagonal Matrix Solve
SQINT...
SQINT and DQINT--Quadratic Interpolation
SRCFT...
SRCFT and DRCFT--Real-to-Complex Fourier Transform
SRCFT2...
SRCFT2 and DRCFT2--Real-to-Complex Fourier Transform in Two Dimensions
SRCFT3...
SRCFT3 and DRCFT3--Real-to-Complex Fourier Transform in Three Dimensions
SROT...
SROT, DROT, CROT, ZROT, CSROT, and ZDROT--Apply a Plane Rotation
SROTG...
SROTG, DROTG, CROTG, and ZROTG--Construct a Givens Plane Rotation
|
SSBMV...
SSBMV, DSBMV, CHBMV, and ZHBMV--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Band Matrix
SSCAL...
SSCAL, DSCAL, CSCAL, ZSCAL, CSSCAL, and ZDSCAL--Multiply a Vector X by a Scalar and Store in the Vector X
SSCTR...
SSCTR, DSCTR, CSCTR, ZSCTR--Scatter the Elements of a Sparse Vector X in Compressed-Vector Storage Mode into Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode
SSINF...
SSINF and DSINF--Sine Transform
SSLEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
SSLMX...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
SSLR1...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
SSLR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
SSORT...
ISORT, SSORT, and DSORT--Sort the Elements of a Sequence
SSORTS...
ISORTS, SSORTS, and DSORTS--Sort the Elements of a Sequence Using a Stable Sort and Note the Original Element Positions
SSORTX...
ISORTX, SSORTX, and DSORTX--Sort the Elements of a Sequence and Note the Original Element Positions
SSPEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
SSPMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
SSPR...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
SSPR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
SSPSV...
SSPSV, DSPSV, CHPSV, and ZHPSV--Extreme Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
SSSRCH...
ISSRCH, SSSRCH, and DSSRCH--Sequential Search for Elements of a Sequence X in the Sequence Y
SSWAP...
SSWAP, DSWAP, CSWAP, and ZSWAP--Interchange the Elements of Two Vectors
SSYGV...
SSYGV and DSYGV--Eigenvalues and, Optionally, the Eigenvectors of a Generalized Real Symmetric Eigensystem, Az=wBz, where A Is Real Symmetric and B Is Real Symmetric Positive Definite
SSYMM...
SSYMM, DSYMM, CSYMM, ZSYMM, CHEMM, and ZHEMM--Matrix-Matrix Product Where One Matrix is Real or Complex Symmetric or Complex Hermitian
SSYMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
SSYR...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
SSYR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
SSYR2K...
SSYR2K, DSYR2K, CSYR2K, ZSYR2K, CHER2K, and ZHER2K--Rank-2K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
SSYRK...
SSYRK, DSYRK, CSYRK, ZSYRK, CHERK, and ZHERK--Rank-K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
STBMV...
STBMV, DTBMV, CTBMV, and ZTBMV--Matrix-Vector Product for a Triangular Band Matrix, Its Transpose, or Its Conjugate Transpose
STBSV...
STBSV, DTBSV, CTBSV, and ZTBSV--Triangular Band Equation Solve
STPI...
STRI, DTRI, STPI, and DTPI--Triangular Matrix Inverse
STPINT...
STPINT and DTPINT--Local Polynomial Interpolation
STPMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
STPSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
STREC...
STREC and DTREC--Time-Varying Recursive Filter
STRI...
STRI, DTRI, STPI, and DTPI--Triangular Matrix Inverse
STRIDE...
STRIDE--Determine the Stride Value for Optimal Performance in Specified Fourier Transform Subroutines
STRMM...
STRMM, DTRMM, CTRMM, and ZTRMM--Triangular Matrix-Matrix Product
STRMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
STRSM...
STRSM, DTRSM, CTRSM, and ZTRSM--Solution of Triangular Systems of Equations with Multiple Right-Hand Sides
STRSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
SURAND...
SURAND and DURAND--Generate a Vector of Uniformly Distributed Random Numbers
SURXOR...
SURXOR and DURXOR--Generate a Vector of Long Period Uniformly Distributed Random Numbers
SVEA...
SVEA, DVEA, CVEA, and ZVEA--Add a Vector X to a Vector Y and Store in a Vector Z
SVEM...
SVEM, DVEM, CVEM, and ZVEM--Multiply a Vector X by a Vector Y and Store in a Vector Z
SVES...
SVES, DVES, CVES, and ZVES--Subtract a Vector Y from a Vector X and Store in a Vector Z
SWLEV...
SWLEV, DWLEV, CWLEV, and ZWLEV--Wiener-Levinson Filter Coefficients
SYAX...
SYAX, DYAX, CYAX, ZYAX, CSYAX, and ZDYAX--Multiply a Vector X by a Scalar and Store in a Vector Y
SZAXPY...
SZAXPY, DZAXPY, CZAXPY, and ZZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in a Vector Z
ZAXPY...
SAXPY, DAXPY, CAXPY, and ZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in the Vector Y
ZAXPYI...
SAXPYI, DAXPYI, CAXPYI, and ZAXPYI--Multiply a Sparse Vector X in Compressed-Vector Storage Mode by a Scalar, Add to a Sparse Vector Y in Full-Vector Storage Mode, and Store in the Vector Y
|
ZCOPY...
SCOPY, DCOPY, CCOPY, and ZCOPY--Copy a Vector
ZDOTC...
SDOT, DDOT, CDOTU, ZDOTU, CDOTC, and ZDOTC--Dot Product of Two Vectors
ZDOTCI...
SDOTI, DDOTI, CDOTUI, ZDOTUI, CDOTCI, and ZDOTCI--Dot Product of a Sparse Vector X in Compressed-Vector Storage Mode and a Sparse Vector Y in Full-Vector Storage Mode
ZDOTU...
SDOT, DDOT, CDOTU, ZDOTU, CDOTC, and ZDOTC--Dot Product of Two Vectors
ZDOTUI...
SDOTI, DDOTI, CDOTUI, ZDOTUI, CDOTCI, and ZDOTCI--Dot Product of a Sparse Vector X in Compressed-Vector Storage Mode and a Sparse Vector Y in Full-Vector Storage Mode
ZDROT...
SROT, DROT, CROT, ZROT, CSROT, and ZDROT--Apply a Plane Rotation
ZDSCAL...
SSCAL, DSCAL, CSCAL, ZSCAL, CSSCAL, and ZDSCAL--Multiply a Vector X by a Scalar and Store in the Vector X
ZDYAX...
SYAX, DYAX, CYAX, ZYAX, CSYAX, and ZDYAX--Multiply a Vector X by a Scalar and Store in a Vector Y
ZGBMV...
SGBMV, DGBMV, CGBMV, and ZGBMV--Matrix-Vector Product for a General Band Matrix, Its Transpose, or Its Conjugate Transpose
ZGEADD...
SGEADD, DGEADD, CGEADD, and ZGEADD--Matrix Addition for General Matrices or Their Transposes
ZGEEV...
SGEEV, DGEEV, CGEEV, and ZGEEV--Eigenvalues and, Optionally, All or Selected Eigenvectors of a General Matrix
ZGEF...
SGEF, DGEF, CGEF, and ZGEF--General Matrix Factorization
ZGEMM...
SGEMM, DGEMM, CGEMM, and ZGEMM--Combined Matrix Multiplication and Addition for General Matrices, Their Transposes, or Conjugate Transposes
ZGEMMS...
SGEMMS, DGEMMS, CGEMMS, and ZGEMMS--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes Using Winograd's Variation of Strassen's Algorithm
ZGEMUL...
SGEMUL, DGEMUL, CGEMUL, and ZGEMUL--Matrix Multiplication for General Matrices, Their Transposes, or Conjugate Transposes
ZGEMV...
SGEMV, DGEMV, CGEMV, ZGEMV, SGEMX, DGEMX, SGEMTX, and DGEMTX--Matrix-Vector Product for a General Matrix, Its Transpose, or Its Conjugate Transpose
ZGERC...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
ZGERU...
SGER, DGER, CGERU, ZGERU, CGERC, and ZGERC--Rank-One Update of a General Matrix
ZGES...
SGES, DGES, CGES, and ZGES--General Matrix, Its Transpose, or Its Conjugate Transpose Solve
ZGESM...
SGESM, DGESM, CGESM, and ZGESM--General Matrix, Its Transpose, or Its Conjugate Transpose Multiple Right-Hand Side Solve
ZGESUB...
SGESUB, DGESUB, CGESUB, and ZGESUB--Matrix Subtraction for General Matrices or Their Transposes
ZGETMI...
SGETMI, DGETMI, CGETMI, and ZGETMI--General Matrix Transpose (In-Place)
ZGETMO...
SGETMO, DGETMO, CGETMO, and ZGETMO--General Matrix Transpose (Out-of-Place)
ZGETRF...
SGETRF, DGETRF, CGETRF and ZGETRF--General Matrix Factorization
ZGETRS...
SGETRS, DGETRS, CGETRS, and ZGETRS--General Matrix Multiple Right-Hand Side Solve
ZGTHR...
SGTHR, DGTHR, CGTHR, and ZGTHR--Gather Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode into a Sparse Vector X in Compressed-Vector Storage Mode
ZGTHRZ...
SGTHRZ, DGTHRZ, CGTHRZ, and ZGTHRZ--Gather Specified Elements of a Sparse Vector Y in Full-Vector Mode into a Sparse Vector X in Compressed-Vector Mode, and Zero the Same Specified Elements of Y
ZGTNP...
SGTNP, DGTNP, CGTNP, and ZGTNP--General Tridiagonal Matrix Combined Factorization and Solve with No Pivoting
ZGTNPF...
SGTNPF, DGTNPF, CGTNPF, and ZGTNPF--General Tridiagonal Matrix Factorization with No Pivoting
ZGTNPS...
SGTNPS, DGTNPS, CGTNPS, and ZGTNPS--General Tridiagonal Matrix Solve with No Pivoting
ZHBMV...
SSBMV, DSBMV, CHBMV, and ZHBMV--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Band Matrix
ZHEMM...
SSYMM, DSYMM, CSYMM, ZSYMM, CHEMM, and ZHEMM--Matrix-Matrix Product Where One Matrix is Real or Complex Symmetric or Complex Hermitian
ZHEMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
ZHER...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
ZHER2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
ZHER2K...
SSYR2K, DSYR2K, CSYR2K, ZSYR2K, CHER2K, and ZHER2K--Rank-2K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
ZHERK...
SSYRK, DSYRK, CSYRK, ZSYRK, CHERK, and ZHERK--Rank-K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
ZHLEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
ZHPEV...
SSPEV, DSPEV, CHPEV, and ZHPEV--Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
ZHPMV...
SSPMV, DSPMV, CHPMV, ZHPMV, SSYMV, DSYMV, CHEMV, ZHEMV, SSLMX, and DSLMX--Matrix-Vector Product for a Real Symmetric or Complex Hermitian Matrix
ZHPR...
SSPR, DSPR, CHPR, ZHPR, SSYR, DSYR, CHER, ZHER, SSLR1, and DSLR1 --Rank-One Update of a Real Symmetric or Complex Hermitian Matrix
ZHPR2...
SSPR2, DSPR2, CHPR2, ZHPR2, SSYR2, DSYR2, CHER2, ZHER2, SSLR2, and DSLR2--Rank-Two Update of a Real Symmetric or Complex Hermitian Matrix
ZHPSV...
SSPSV, DSPSV, CHPSV, and ZHPSV--Extreme Eigenvalues and, Optionally, the Eigenvectors of a Real Symmetric Matrix or a Complex Hermitian Matrix
ZNORM2...
SNORM2, DNORM2, CNORM2, and ZNORM2--Euclidean Length of a Vector with No Scaling of Input
ZPOF...
SPPF, DPPF, SPOF, DPOF, CPOF, and ZPOF--Positive Definite Real Symmetric or Complex Hermitian Matrix Factorization
ZPOSM...
SPOSM, DPOSM, CPOSM, and ZPOSM--Positive Definite Real Symmetric or Complex Hermitian Matrix Multiple Right-Hand Side Solve
ZROT...
SROT, DROT, CROT, ZROT, CSROT, and ZDROT--Apply a Plane Rotation
ZROTG...
SROTG, DROTG, CROTG, and ZROTG--Construct a Givens Plane Rotation
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ZSCAL...
SSCAL, DSCAL, CSCAL, ZSCAL, CSSCAL, and ZDSCAL--Multiply a Vector X by a Scalar and Store in the Vector X
ZSCTR...
SSCTR, DSCTR, CSCTR, ZSCTR--Scatter the Elements of a Sparse Vector X in Compressed-Vector Storage Mode into Specified Elements of a Sparse Vector Y in Full-Vector Storage Mode
ZSWAP...
SSWAP, DSWAP, CSWAP, and ZSWAP--Interchange the Elements of Two Vectors
ZSYMM...
SSYMM, DSYMM, CSYMM, ZSYMM, CHEMM, and ZHEMM--Matrix-Matrix Product Where One Matrix is Real or Complex Symmetric or Complex Hermitian
ZSYR2K...
SSYR2K, DSYR2K, CSYR2K, ZSYR2K, CHER2K, and ZHER2K--Rank-2K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
ZSYRK...
SSYRK, DSYRK, CSYRK, ZSYRK, CHERK, and ZHERK--Rank-K Update of a Real or Complex Symmetric or a Complex Hermitian Matrix
ZTBMV...
STBMV, DTBMV, CTBMV, and ZTBMV--Matrix-Vector Product for a Triangular Band Matrix, Its Transpose, or Its Conjugate Transpose
ZTBSV...
STBSV, DTBSV, CTBSV, and ZTBSV--Triangular Band Equation Solve
ZTPMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
ZTPSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
ZTRMM...
STRMM, DTRMM, CTRMM, and ZTRMM--Triangular Matrix-Matrix Product
ZTRMV...
STRMV, DTRMV, CTRMV, ZTRMV, STPMV, DTPMV, CTPMV, and ZTPMV--Matrix-Vector Product for a Triangular Matrix, Its Transpose, or Its Conjugate Transpose
ZTRSM...
STRSM, DTRSM, CTRSM, and ZTRSM--Solution of Triangular Systems of Equations with Multiple Right-Hand Sides
ZTRSV...
STRSV, DTRSV, CTRSV, ZTRSV, STPSV, DTPSV, CTPSV, and ZTPSV--Solution of a Triangular System of Equations with a Single Right-Hand Side
ZVEA...
SVEA, DVEA, CVEA, and ZVEA--Add a Vector X to a Vector Y and Store in a Vector Z
ZVEM...
SVEM, DVEM, CVEM, and ZVEM--Multiply a Vector X by a Vector Y and Store in a Vector Z
ZVES...
SVES, DVES, CVES, and ZVES--Subtract a Vector Y from a Vector X and Store in a Vector Z
ZWLEV...
SWLEV, DWLEV, CWLEV, and ZWLEV--Wiener-Levinson Filter Coefficients
ZYAX...
SYAX, DYAX, CYAX, ZYAX, CSYAX, and ZDYAX--Multiply a Vector X by a Scalar and Store in a Vector Y
ZZAXPY...
SZAXPY, DZAXPY, CZAXPY, and ZZAXPY--Multiply a Vector X by a Scalar, Add to a Vector Y, and Store in a Vector Z
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