3 Library functions

79,992 pages in section 3.

la

la_constants LA_CONSTANTS is a module for the scaling constants for the compiled Fortran single and double precisions
la_constants.f90
la_gbamv la_gbamv: matrix-vector multiply |A| * |x|, general banded
la_gbrcond la_gbrcond: Skeel condition number estimate
la_gbrfsx_extended la_gbrfsx_extended: step in gbrfsx
la_gbrpvgrw la_gbrpvgrw: reciprocal pivot growth
la_geamv la_geamv: matrix-vector multiply |A| * |x|, general
la_gercond la_gercond: Skeel condition number estimate
la_gerfsx_extended la_gerfsx_extended: step in gerfsx
la_gerpvgrw la_gerpvgrw: reciprocal pivot growth
la_heamv la_heamv: matrix-vector multiply |A| * |x|, Hermitian/symmetric
la_hercond la_hercond: Skeel condition number estimate
la_herfsx_extended la_herfsx_extended: step in herfsx
la_herpvgrw la_herpvgrw: reciprocal pivot growth
la_lin_berr la_lin_berr: backward error
la_porcond la_porcond: Skeel condition number estimate
la_porfsx_extended la_porfsx_extended: step in porfsx
la_porpvgrw la_porpvgrw: reciprocal pivot growth
la_transtype la_transtype: BLAST const to string
la_wwaddw la_wwaddw: add to double-double or single-single vector
la_xisnan_la_isnan
labad labad: over/underflow on obsolete pre-IEEE machines
LABEL
Label
LabelModule LabelModule
labrd labrd: step in gebrd
labs compute the absolute value of an integer
lacgv lacgv: conjugate vector
lacn2 lacn2: 1-norm estimate, e.g., || A^{-1} ||_1 in gecon
lacon lacon: 1-norm estimate, e.g., || A^{-1} ||_1 in gecon, old
lacp2 lacp2: general matrix, convert real to complex
lacpy lacpy: copy matrix
lacrm lacrm: complex * real matrix-matrix multiply
lacrt lacrt: apply plane rotation (unused?)
ladiv ladiv: complex divide
lae2 lae2: 2x2 eig, step in steqr, stemr
laebz laebz: counts eigvals <= value
laed0 laed0: D&C step: top level solver
laed1 laed1: D&C step: merge subproblems
laed2 laed2: D&C step: deflation
laed3 laed3: D&C step: secular equation
laed4 laed4: D&C step: secular equation nonlinear solver
laed5 laed5: D&C step: secular equation, 2x2
laed6 laed6: D&C step: secular equation Newton step
laed7 laed7: D&C step: merge subproblems
laed8 laed8: D&C step: deflation
laed9 laed9: D&C step: secular equation
laed_comp2 --- eig value only or update Q ---
laed_comp_grp tridiag divide and conquer (D&C) routines
laeda laeda: D&C step: z vector
laein laein: eigvec by Hessenberg inverse iteration
laesy laesy: 2x2 eig
laev2 laev2: 2x2 eig
laexc laexc: reorder Schur form
lag2 lag2: 2x2 eig
lags2 lags2: 2x2 orthogonal factor, step in tgsja
lagtf lagtf: LU factor of (T - λI)
lagtm lagtm: tridiagonal matrix-matrix multiply
lagts lagts: LU solve of (T - λI) x = y
lagv2 lagv2: 2x2 generalized Schur factor
lahef la{he,sy}f: step in hetrf
lahef_aa la{he,sy}f_aa: triangular factor partial factor
lahef_rk la{he,sy}f_rk: triangular factor step
lahef_rook la{he,sy}f_rook: triangular factor step
lahqr lahqr: eig of Hessenberg, step in hseqr
lahr2 lahr2: step in gehrd
laic1 laic1: condition estimate, step in gelsy
laisnan laisnan: test for NaN, unoptimized
laln2 laln2: 1x1 or 2x2 solve, step in trevc
lals0 lals0: back multiplying factors, step in gelsd
lalsa lalsa: SVD of coefficient matrix, step in gelsd
lalsd lalsd: uses SVD for least squares, step in gelsd
lamc1 lamc1: ??
lamc2 lamc2: ??
lamc3 lamc3: ??
lamc4 lamc4: ??
lamc5 lamc5: ??
lamch lamch: machine parameters
lamrg lamrg: permutation to merge 2 sorted lists
lamswlq lamswlq: multiply by Q from laswlq
lamtsqr lamtsqr: multiply by Q from latsqr
laneg laneg: Sturm count
langb langb: general matrix, banded
lange lange: general matrix
langt langt: general matrix, tridiagonal
lanhb lan{hb,sb}: Hermitian/symmetric matrix, banded
lanhe lan{he,sy}: Hermitian/symmetric matrix
lanhf lan{hf,sf}: Hermitian/symmetric matrix, RFP
lanhp lan{hp,sp}: Hermitian/symmetric matrix, packed
lanhs lanhs: Hessenberg
lanht lan{ht,st}: Hermitian/symmetric matrix, tridiagonal
lantb lantb: triangular matrix, banded
lantp lantp: triangular matrix, packed
lantr lantr: triangular matrix
lanv2 lanv2: 2x2 Schur factor
lapack LAPACK
lapack_64.h
LAPACK_C2INT
LAPACK_C_SELECT1
LAPACK_C_SELECT2
LAPACK_cbbcsd
LAPACK_cbdsqr
LAPACK_cgbbrd
LAPACK_cgbcon
LAPACK_cgbequ
LAPACK_cgbequb
LAPACK_cgbrfs
LAPACK_cgbrfsx
LAPACK_cgbsv
LAPACK_cgbsvx
LAPACK_cgbsvxx
LAPACK_cgbtrf
LAPACK_cgbtrs
LAPACK_cgebak
LAPACK_cgebal
LAPACK_cgebrd
LAPACK_cgecon
LAPACK_cgeequ
LAPACK_cgeequb
LAPACK_cgees
LAPACK_cgeesx
LAPACK_cgeev
LAPACK_cgeevx
LAPACK_cgehrd
LAPACK_cgejsv
LAPACK_cgelq
LAPACK_cgelq2
LAPACK_cgelqf
LAPACK_cgels
LAPACK_cgelsd
LAPACK_cgelss
LAPACK_cgelsy
LAPACK_cgemlq
LAPACK_cgemqr
LAPACK_cgemqrt
LAPACK_cgeqlf
LAPACK_cgeqp3
LAPACK_cgeqpf
LAPACK_cgeqr
LAPACK_cgeqr2
LAPACK_cgeqrf
LAPACK_cgeqrfp
LAPACK_cgeqrt
LAPACK_cgeqrt2
LAPACK_cgeqrt3
LAPACK_cgerfs
LAPACK_cgerfsx
LAPACK_cgerqf
LAPACK_cgesdd
LAPACK_cgesv
LAPACK_cgesvd
LAPACK_cgesvdx
LAPACK_cgesvj
LAPACK_cgesvx
LAPACK_cgesvxx
LAPACK_cgetf2
LAPACK_cgetrf
LAPACK_cgetrf2
LAPACK_cgetri
LAPACK_cgetrs
LAPACK_cgetsls
LAPACK_cggbak
LAPACK_cggbal
LAPACK_cgges
LAPACK_cgges3
LAPACK_cggesx
LAPACK_cggev
LAPACK_cggev3
LAPACK_cggevx
LAPACK_cggglm
LAPACK_cgghd3
LAPACK_cgghrd
LAPACK_cgglse
LAPACK_cggqrf
LAPACK_cggrqf
LAPACK_cggsvd
LAPACK_cggsvd3
LAPACK_cggsvp
LAPACK_cggsvp3
LAPACK_cgtcon
LAPACK_cgtrfs
LAPACK_cgtsv
LAPACK_cgtsvx
LAPACK_cgttrf
LAPACK_cgttrs
LAPACK_chbev
LAPACK_chbev_2stage
LAPACK_chbevd
LAPACK_chbevd_2stage
LAPACK_chbevx
LAPACK_chbevx_2stage
LAPACK_chbgst
LAPACK_chbgv
LAPACK_chbgvd
LAPACK_chbgvx
LAPACK_chbtrd
LAPACK_checon
LAPACK_checon_3
LAPACK_cheequb
LAPACK_cheev
LAPACK_cheev_2stage
LAPACK_cheevd
LAPACK_cheevd_2stage
LAPACK_cheevr
LAPACK_cheevr_2stage
LAPACK_cheevx
LAPACK_cheevx_2stage
LAPACK_chegst
LAPACK_chegv
LAPACK_chegv_2stage
LAPACK_chegvd
LAPACK_chegvx
LAPACK_cherfs
LAPACK_cherfsx
LAPACK_chesv
LAPACK_chesv_aa
LAPACK_chesv_rk
LAPACK_chesvx
LAPACK_chesvxx
LAPACK_cheswapr
LAPACK_chetrd
LAPACK_chetrf
LAPACK_chetrf_aa
LAPACK_chetrf_rk
LAPACK_chetrf_rook
LAPACK_chetri
LAPACK_chetri2
LAPACK_chetri2x
LAPACK_chetri_3
LAPACK_chetrs
LAPACK_chetrs2
LAPACK_chetrs_3
LAPACK_chetrs_aa
LAPACK_chetrs_rook
LAPACK_chfrk
LAPACK_chgeqz
LAPACK_chpcon
LAPACK_chpev
LAPACK_chpevd
LAPACK_chpevx
LAPACK_chpgst
LAPACK_chpgv
LAPACK_chpgvd
LAPACK_chpgvx
LAPACK_chprfs
LAPACK_chpsv
LAPACK_chpsvx
LAPACK_chptrd
LAPACK_chptrf
LAPACK_chptri
LAPACK_chptrs
LAPACK_chsein
LAPACK_chseqr
LAPACK_CISNAN
LAPACK_clacgv
LAPACK_clacn2
LAPACK_clacp2
LAPACK_clacpy
LAPACK_clag2z
LAPACK_clagge
LAPACK_claghe
LAPACK_clagsy
LAPACK_clange
LAPACK_clanhe
LAPACK_clansy
LAPACK_clantr
LAPACK_clapmr
LAPACK_clapmt
LAPACK_clarfb
LAPACK_clarfg
LAPACK_clarft
LAPACK_clarfx
LAPACK_clarnv
LAPACK_clascl
LAPACK_claset
LAPACK_claswp
LAPACK_clatms
LAPACK_clauum
LAPACK_COL_MAJOR
lapack_complex_double
lapack_complex_double_imag
lapack_complex_double_real
lapack_complex_float
lapack_complex_float_imag
lapack_complex_float_real
LAPACK_cpbcon
LAPACK_cpbequ
LAPACK_cpbrfs
LAPACK_cpbstf
LAPACK_cpbsv
LAPACK_cpbsvx
LAPACK_cpbtrf
LAPACK_cpbtrs
LAPACK_cpftrf
LAPACK_cpftri
LAPACK_cpftrs
LAPACK_cpocon
LAPACK_cpoequ
LAPACK_cpoequb
LAPACK_cporfs
LAPACK_cporfsx
LAPACK_cposv
LAPACK_cposvx
LAPACK_cposvxx
LAPACK_cpotrf
LAPACK_cpotrf2
LAPACK_cpotri
LAPACK_cpotrs
LAPACK_cppcon
LAPACK_cppequ
LAPACK_cpprfs
LAPACK_cppsv
LAPACK_cppsvx
LAPACK_cpptrf
LAPACK_cpptri
LAPACK_cpptrs
LAPACK_cpstrf
LAPACK_cptcon
LAPACK_cpteqr
LAPACK_cptrfs
LAPACK_cptsv
LAPACK_cptsvx
LAPACK_cpttrf
LAPACK_cpttrs
LAPACK_cspcon
LAPACK_csprfs
LAPACK_cspsv
LAPACK_cspsvx
LAPACK_csptrf
LAPACK_csptri
LAPACK_csptrs
LAPACK_cstedc
LAPACK_cstegr
LAPACK_cstein
LAPACK_cstemr
LAPACK_csteqr
LAPACK_csycon
LAPACK_csycon_3
LAPACK_csyconv
LAPACK_csyequb
LAPACK_csyr
LAPACK_csyrfs
LAPACK_csyrfsx
LAPACK_csysv
LAPACK_csysv_aa
LAPACK_csysv_rk
LAPACK_csysv_rook
LAPACK_csysvx
LAPACK_csysvxx
LAPACK_csyswapr
LAPACK_csytrf
LAPACK_csytrf_aa
LAPACK_csytrf_rk
LAPACK_csytrf_rook
LAPACK_csytri
LAPACK_csytri2
LAPACK_csytri2x
LAPACK_csytri_3
LAPACK_csytrs
LAPACK_csytrs2
LAPACK_csytrs_3
LAPACK_csytrs_aa
LAPACK_csytrs_rook
LAPACK_ctbcon
LAPACK_ctbrfs
LAPACK_ctbtrs
LAPACK_ctfsm
LAPACK_ctftri
LAPACK_ctfttp
LAPACK_ctfttr
LAPACK_ctgevc
LAPACK_ctgexc
LAPACK_ctgsen
LAPACK_ctgsja
LAPACK_ctgsna
LAPACK_ctgsyl
LAPACK_ctpcon
LAPACK_ctpmqrt
LAPACK_ctpqrt
LAPACK_ctpqrt2
LAPACK_ctprfb
LAPACK_ctprfs
LAPACK_ctptri
LAPACK_ctptrs
LAPACK_ctpttf
LAPACK_ctpttr
LAPACK_ctrcon
LAPACK_ctrevc
LAPACK_ctrexc
LAPACK_ctrrfs
LAPACK_ctrsen
LAPACK_ctrsna
LAPACK_ctrsyl
LAPACK_ctrtri
LAPACK_ctrtrs
LAPACK_ctrttf
LAPACK_ctrttp
LAPACK_ctzrzf
LAPACK_cunbdb
LAPACK_cuncsd
LAPACK_cuncsd2by1
LAPACK_cungbr
LAPACK_cunghr
LAPACK_cunglq
LAPACK_cungql
LAPACK_cungqr
LAPACK_cungrq
LAPACK_cungtr
LAPACK_cunmbr
LAPACK_cunmhr
LAPACK_cunmlq
LAPACK_cunmql
LAPACK_cunmqr
LAPACK_cunmrq
LAPACK_cunmrz
LAPACK_cunmtr
LAPACK_cupgtr
LAPACK_cupmtr
LAPACK_D_SELECT2
LAPACK_D_SELECT3
LAPACK_dbbcsd
LAPACK_dbdsdc
LAPACK_dbdsqr
LAPACK_dbdsvdx
LAPACK_ddisna
LAPACK_dgbbrd
LAPACK_dgbcon
LAPACK_dgbequ
LAPACK_dgbequb
LAPACK_dgbrfs
LAPACK_dgbrfsx
LAPACK_dgbsv
LAPACK_dgbsvx
LAPACK_dgbsvxx
LAPACK_dgbtrf
LAPACK_dgbtrs
LAPACK_dgebak
LAPACK_dgebal
LAPACK_dgebrd
LAPACK_dgecon
LAPACK_dgeequ
LAPACK_dgeequb
LAPACK_dgees
LAPACK_dgeesx
LAPACK_dgeev
LAPACK_dgeevx
LAPACK_dgehrd
LAPACK_dgejsv
LAPACK_dgelq
LAPACK_dgelq2
LAPACK_dgelqf
LAPACK_dgels
LAPACK_dgelsd
LAPACK_dgelss
LAPACK_dgelsy
LAPACK_dgemlq
LAPACK_dgemqr
LAPACK_dgemqrt
LAPACK_dgeqlf
LAPACK_dgeqp3
LAPACK_dgeqpf
LAPACK_dgeqr
LAPACK_dgeqr2
LAPACK_dgeqrf
LAPACK_dgeqrfp
LAPACK_dgeqrt
LAPACK_dgeqrt2
LAPACK_dgeqrt3
LAPACK_dgerfs
LAPACK_dgerfsx
LAPACK_dgerqf
LAPACK_dgesdd
LAPACK_dgesv
LAPACK_dgesvd
LAPACK_dgesvdx
LAPACK_dgesvj
LAPACK_dgesvx
LAPACK_dgesvxx
LAPACK_dgetf2
LAPACK_dgetrf
LAPACK_dgetrf2
LAPACK_dgetri
LAPACK_dgetrs
LAPACK_dgetsls
LAPACK_dggbak
LAPACK_dggbal
LAPACK_dgges
LAPACK_dgges3
LAPACK_dggesx
LAPACK_dggev
LAPACK_dggev3
LAPACK_dggevx
LAPACK_dggglm
LAPACK_dgghd3
LAPACK_dgghrd
LAPACK_dgglse
LAPACK_dggqrf
LAPACK_dggrqf
LAPACK_dggsvd
LAPACK_dggsvd3