📦 lapack

14953 pages · page 23 of 75

G (continued)

gesvd(3)gesvd: SVD, QR iteration✨
gesvd_aux(3)--- auxiliary routines ---✨
gesvd_comp_grp(3)SVD computational routines✨
gesvd_driver(3)--- full ---✨
gesvdq(3)gesvdq: SVD, QR with pivoting✨
gesvdx(3)gesvdx: SVD, bisection✨
gesvj(3)gesvj: SVD, Jacobi, low-level✨
gesvx(3)gesvx: factor and solve, expert✨
gesvxx(3)gesvxx: factor and solve, extra precise✨
geswlq_comp_grp(3)LQ, short-wide✨
get_diag_type(3)✨
get_side_type(3)✨
get_transpose_type(3)✨
get_uplo_type(3)✨
getc2(3)getc2: triangular factor, with complete pivoting✨
getf2(3)getf2: triangular factor panel, level 2✨
getrf(3)getrf: triangular factor✨
getrf2(3)getrf2: triangular factor panel, recursive?✨
getri(3)getri: triangular inverse✨
getrs(3)getrs: triangular solve using factor✨
getsls(3)getsls: least squares using tall-skinny QR/LQ✨
getsqr_comp_grp(3)QR, tall-skinny✨
getsqrhrt(3)getsqrhrt: tall-skinny QR factor, with Householder reconstruction✨
ggbak(3)ggbak: back-transform eigvec✨
ggbal(3)ggbal: balance matrix✨
gges(3)gges: Schur form, unblocked✨
gges3(3)gges3: Schur form✨
ggesx(3)ggesx: Schur form, expert✨
ggev(3)ggev: eig, unblocked✨
ggev3(3)ggev3: eig✨
ggev_comp_grp(3)Generalized eig computational routines✨
ggev_driver_grp(3)Generalized eig driver✨
ggevx(3)ggevx: eig, expert✨
ggglm(3)ggglm: Gauss-Markov linear model✨
gghd3(3)gghd3: reduction to Hessenberg, level 3✨
gghrd(3)gghrd: reduction to Hessenberg✨
ggls_driver_grp(3)Constrained least squares✨
gglse(3)gglse: equality-constrained least squares✨
ggqr_comp_grp(3)Generalized QR✨
ggqrf(3)ggqrf: Generalized QR factor✨
ggrq_comp_grp(3)Generalized RQ✨
ggrqf(3)ggrqf: Generalized RQ factor✨
ggsvd3(3)ggsvd3: SVD, QR iteration✨
ggsvd_comp_grp(3)Generalized SVD computational routines✨
ggsvd_driver_grp(3)Generalized SVD driver✨
ggsvp3(3)ggsvp3: step in ggsvd✨
groups-usr.dox(3)✨
gsvj0(3)gsvj0: step in gesvj✨
gsvj1(3)gsvj1: step in gesvj✨
gtcon(3)gtcon: condition number estimate✨
gtrfs(3)gtrfs: iterative refinement✨
gtsv(3)gtsv: factor and solve✨
gtsv_comp(3)--- tridiagonal ---✨
gtsv_driver(3)--- tridiagonal ---✨
gtsvx(3)gtsvx: factor and solve, expert✨
gttrf(3)gttrf: triangular factor✨
gttrs(3)gttrs: triangular solve using factor✨
gtts2(3)gtts2: triangular solve using factor✨

H

hb2st_kernels(3){hb,sb}2st_kernels: band to tridiagonal (2nd stage)✨
hbev(3){hb,sb}ev: eig, QR iteration✨
hbev_2stage(3){hb,sb}ev_2stage: eig, QR iteration✨
hbev_comp(3)--- banded ---✨
hbev_driver(3)--- banded ---✨
hbev_driver2(3)--- banded, 2nd-stage ---✨
hbevd(3){hb,sb}evd: eig, divide and conquer✨
hbevd_2stage(3){hb,sb}evd_2stage: eig, divide and conquer✨
hbevx(3){hb,sb}evx: eig, bisection✨
hbevx_2stage(3){hb,sb}evx_2stage: eig, bisection✨
hbgst(3){hb,sb}gst: reduction to standard form, banded✨
hbgv(3){hb,sb}gv: eig, QR iteration✨
hbgv_driver(3)--- banded ---✨
hbgvd(3){hb,sb}gvd: eig, divide and conquer✨
hbgvx(3){hb,sb}gvx: eig, bisection✨
hbmv(3){hb,sb}mv: Hermitian/symmetric matrix-vector multiply✨
hbtrd(3){hb,sb}trd: reduction to tridiagonal✨
header(3)✨
hecon(3){he,sy}con: condition number estimate✨
hecon_3(3){he,sy}con_3: condition number estimate✨
hecon_rook(3){he,sy}con_rook: condition number estimate✨
heequb(3){he,sy}equb: equilibration, power of 2✨
heev(3){he,sy}ev: eig, QR iteration✨
heev_2stage(3){he,sy}ev_2stage: eig, QR iteration✨
heev_comp(3)--- full ---✨
heev_comp_grp(3)Eig computational routines✨
heev_driver(3)--- full ---✨
heev_driver2(3)--- full, 2-stage ---✨
heev_driver_grp(3)Standard eig driver, AV = VΛ✨
heev_top(3)Hermitian/symmetric eigenvalues✨
heevd(3){he,sy}evd: eig, divide and conquer✨
heevd_2stage(3){he,sy}evd_2stage: eig, divide and conquer✨
heevr(3){he,sy}evr: eig, MRRR✨
heevr_2stage(3){he,sy}evr_2stage: eig, MRRR✨
heevx(3){he,sy}evx: eig, bisection✨
heevx_2stage(3){he,sy}evx_2stage: eig, bisection✨
hegs2(3){he,sy}gs2: reduction to standard form, level 2✨
hegst(3){he,sy}gst: reduction to standard form✨
hegv(3){he,sy}gv: eig, QR iteration✨
hegv_2stage(3){he,sy}gv_2stage: eig, QR iteration, 2-stage✨
hegv_comp_grp(3)Generalized eig computational routines✨
hegv_driver(3)--- full ---✨
hegv_driver_grp(3)Generalized eig driver, AV = BVΛ, etc.✨
hegvd(3){he,sy}gvd: eig, divide and conquer✨
hegvx(3){he,sy}gvx: eig, bisection✨
hemm(3){he,sy}mm: Hermitian/symmetric matrix-matrix multiply✨
hemv(3){he,sy}mv: Hermitian/symmetric matrix-vector multiply ([cz]symv in LAPACK)✨
her(3){he,sy}r: Hermitian/symmetric rank-1 update✨
her2(3){he,sy}r2: Hermitian/symmetric rank-2 update✨
her2k(3){he,sy}r2k: Hermitian/symmetric rank-2k update✨
herfs(3){he,sy}rfs: iterative refinement✨
herfsx(3){he,sy}rfsx: iterative refinement, expert✨
herk(3){he,sy}rk: Hermitian/symmetric rank-k update✨
hesv(3){he,sy}sv: rook (v1)✨
hesv_aa(3){he,sy}sv_aa: Aasen✨
hesv_aa_2stage(3){he,sy}sv_aa_2stage: Aasen, blocked 2-stage✨
hesv_aa_driver(3)--- full, Aasen ---✨
hesv_comp_aasen(3)--- full, Aasen ---✨
hesv_comp_aasen2(3)--- full, Aasen, blocked 2-stage ---✨
hesv_comp_grp(3)LDL: computational routines (factor, cond, etc.)✨
hesv_comp_v1(3)--- full, rook v1 ---✨
hesv_comp_v2(3)--- full, rook v2 ---✨
hesv_comp_v3(3)--- full, rook v3 ---✨
hesv_driver(3)--- full, rook pivoting ---✨
hesv_driver_grp(3)LDL: Hermitian/symmetric indefinite matrix, driver✨
hesv_rk(3){he,sy}sv_rk: rook (v3)✨
hesv_rook(3){he,sy}sv_rook: rook (v2)✨
hesvx(3){he,sy}svx: rook (v1, expert)✨
hesvxx(3){he,sy}svxx: rook (v1, expert)✨
heswapr(3){he,sy}swapr: apply 2-sided permutation✨
hetd2(3){he,sy}td2: reduction to tridiagonal, level 2✨
hetf2(3){he,sy}tf2: triangular factor, level 2✨
hetf2_rk(3){he,sy}tf2_rk: triangular factor, level 2✨
hetf2_rook(3){he,sy}tf2_rook: triangular factor, level 2✨
hetrd(3){he,sy}trd: reduction to tridiagonal✨
hetrd_2stage(3){he,sy}trd_2stage: reduction to tridiagonal, 2-stage✨
hetrd_hb2st(3){he,sy}trd_hb2st: band to tridiagonal (2nd stage)✨
hetrd_he2hb(3){he,sy}trd_he2hb: full to band (1st stage)✨
hetrf(3){he,sy}trf: triangular factor✨
hetrf_aa(3){he,sy}trf_aa: triangular factor✨
hetrf_aa_2stage(3){he,sy}trf_aa_2stage: triangular factor✨
hetrf_rk(3){he,sy}trf_rk: triangular factor✨
hetrf_rook(3){he,sy}trf_rook: triangular factor✨
hetri(3){he,sy}tri: triangular inverse✨
hetri2(3){he,sy}tri2: inverse✨
hetri2x(3){he,sy}tri2x: inverse✨
hetri_3(3){he,sy}tri_3: inverse✨
hetri_3x(3){he,sy}tri_3x: inverse✨
hetri_rook(3){he,sy}tri_rook: triangular inverse✨
hetrs(3){he,sy}trs: triangular solve using factor✨
hetrs2(3){he,sy}trs2: solve using factor✨
hetrs_3(3){he,sy}trs_3: solve using factor✨
hetrs_aa(3){he,sy}trs_aa: triangular solve using factor✨
hetrs_aa_2stage(3){he,sy}trs_aa_2stage: triangular solve using factor✨
hetrs_rook(3){he,sy}trs_rook: triangular solve using factor✨
hfrk(3)hfrk: Hermitian rank-k update, RFP format✨
hgeqz(3)hgeqz: generalized Hessenberg eig✨
hpcon(3){hp,sp}con: condition number estimate✨
hpev(3){hp,sp}ev: eig, QR iteration✨
hpev_comp(3)--- packed ---✨
hpev_driver(3)--- packed ---✨
hpevd(3){hp,sp}evd: eig, divide and conquer✨
hpevx(3){hp,sp}evx: eig, bisection✨
hpgst(3){hp,sp}gst: reduction to standard form, packed✨
hpgv(3){hp,sp}gv: eig, QR iteration✨
hpgv_driver(3)--- packed ---✨
hpgvd(3){hp,sp}gvd: eig, divide and conquer✨
hpgvx(3){hp,sp}gvx: eig, bisection✨
hpmv(3){hp,sp}mv: Hermitian/symmetric matrix-vector multiply✨
hpr(3){hp,sp}r: Hermitian/symmetric rank-1 update✨
hpr2(3){hp,sp}r2: Hermitian/symmetric rank-2 update✨
hprfs(3){hp,sp}rfs: iterative refinement✨
hpsv(3){hp,sp}sv: factor and solve✨
hpsv_comp(3)--- packed, rook v1 ---✨
hpsv_driver(3)--- packed, rook pivoting ---✨
hpsvx(3){hp,sp}svx: factor and solve, expert✨
hptrd(3){hp,sp}trd: reduction to tridiagonal✨
hptrf(3){hp,sp}trf: triangular factor✨
hptri(3){hp,sp}tri: triangular inverse✨
hptrs(3){hp,sp}trs: triangular solve using factor✨
hsein(3)hsein: Hessenberg inverse iteration for eigvec✨
hseqr(3)hseqr: Hessenberg eig, QR iteration✨

I

iamax(3)iamax: argmax_i | real( x_i ) | + | imag( x_i ) |✨
icamaxsub(3)✨
icamaxsub.f(3)✨
icmax1(3)✨
icmax1.f(3)✨
icopy(3)✨
icopy.f(3)✨
idamaxsub(3)✨
idamaxsub.f(3)✨
ieeeck(3)ieeeck: verify inf and NaN are safe✨
ieeeck.f(3)✨
ilaclc(3)✨
ilaclc.f(3)✨
ilaclr(3)✨
ilaclr.f(3)✨
iladiag(3)iladiag: diag string to BLAST const✨
iladiag.f(3)✨
iladlc(3)✨
iladlc.f(3)✨
iladlr(3)✨