📦 lapack

I (continued)

• iladlr.f(3)✨
• ilaenv(3)ilaenv: tuning parameters✨
• ilaenv.f(3)✨
• ilaenv2stage(3)ilaenv2stage: tuning parameters for 2-stage eig✨
• ilaenv2stage.f(3)✨
• ilalc(3)ilalc: find non-zero col✨
• ilalr(3)ilalr: find non-zero row✨
• ilaprec(3)ilaprec: precision string to BLAST const✨
• ilaprec.f(3)✨
• ilaslc(3)✨
• ilaslc.f(3)✨
• ilaslr(3)✨
• ilaslr.f(3)✨
• ilatrans(3)ilatrans: trans string to BLAST const✨
• ilatrans.f(3)✨
• ilauplo(3)ilauplo: uplo string to BLAST const✨
• ilauplo.f(3)✨
• ilaver(3)ilaver: LAPACK version✨
• ilaver.f(3)✨
• ilazlc(3)✨
• ilazlc.f(3)✨
• ilazlr(3)✨
• ilazlr.f(3)✨
• imag(3)✨
• imax1(3)imax1: argmax_i | x_i | (in LAPACK)✨
• INVALID(3)✨
• iparam2stage(3)iparam2stage: sets parameters for 2-stage eig✨
• iparam2stage.F(3)✨
• iparmq(3)iparmq: set parameters for hseqr✨
• iparmq.f(3)✨
• IS_C_NONZERO(3)✨
• IS_D_NONZERO(3)✨
• IS_S_NONZERO(3)✨
• IS_Z_NONZERO(3)✨
• isamaxsub(3)✨
• isamaxsub.f(3)✨
• itest1(3)✨
• izamaxsub(3)✨
• izamaxsub.f(3)✨
• izmax1(3)✨
• izmax1.f(3)✨

L

• la_constants(3)LA_CONSTANTS is a module for the scaling constants for the compiled Fortran single and double precisions✨
• la_constants.f90(3)✨
• la_gbamv(3)la_gbamv: matrix-vector multiply |A| * |x|, general banded✨
• la_gbrcond(3)la_gbrcond: Skeel condition number estimate✨
• la_gbrfsx_extended(3)la_gbrfsx_extended: step in gbrfsx✨
• la_gbrpvgrw(3)la_gbrpvgrw: reciprocal pivot growth✨
• la_geamv(3)la_geamv: matrix-vector multiply |A| * |x|, general✨
• la_gercond(3)la_gercond: Skeel condition number estimate✨
• la_gerfsx_extended(3)la_gerfsx_extended: step in gerfsx✨
• la_gerpvgrw(3)la_gerpvgrw: reciprocal pivot growth✨
• la_heamv(3)la_heamv: matrix-vector multiply |A| * |x|, Hermitian/symmetric✨
• la_hercond(3)la_hercond: Skeel condition number estimate✨
• la_herfsx_extended(3)la_herfsx_extended: step in herfsx✨
• la_herpvgrw(3)la_herpvgrw: reciprocal pivot growth✨
• la_lin_berr(3)la_lin_berr: backward error✨
• la_porcond(3)la_porcond: Skeel condition number estimate✨
• la_porfsx_extended(3)la_porfsx_extended: step in porfsx✨
• la_porpvgrw(3)la_porpvgrw: reciprocal pivot growth✨
• la_transtype(3)la_transtype: BLAST const to string✨
• la_wwaddw(3)la_wwaddw: add to double-double or single-single vector✨
• la_xisnan(3)✨
• la_xisnan.F90(3)✨
• la_xisnan_la_isnan(3)✨
• labad(3)labad: over/underflow on obsolete pre-IEEE machines✨
• labrd(3)labrd: step in gebrd✨
• lacgv(3)lacgv: conjugate vector✨
• lacn2(3)lacn2: 1-norm estimate, e.g., || A^{-1} ||_1 in gecon✨
• lacon(3)lacon: 1-norm estimate, e.g., || A^{-1} ||_1 in gecon, old✨
• lacp2(3)lacp2: general matrix, convert real to complex✨
• lacpy(3)lacpy: copy matrix✨
• lacrm(3)lacrm: complex * real matrix-matrix multiply✨
• lacrt(3)lacrt: apply plane rotation (unused?)✨
• ladiv(3)ladiv: complex divide✨
• lae2(3)lae2: 2x2 eig, step in steqr, stemr✨
• laebz(3)laebz: counts eigvals <= value✨
• laed0(3)laed0: D&C step: top level solver✨
• laed1(3)laed1: D&C step: merge subproblems✨
• laed2(3)laed2: D&C step: deflation✨
• laed3(3)laed3: D&C step: secular equation✨
• laed4(3)laed4: D&C step: secular equation nonlinear solver✨
• laed5(3)laed5: D&C step: secular equation, 2x2✨
• laed6(3)laed6: D&C step: secular equation Newton step✨
• laed7(3)laed7: D&C step: merge subproblems✨
• laed8(3)laed8: D&C step: deflation✨
• laed9(3)laed9: D&C step: secular equation✨
• laed_comp2(3)--- eig value only or update Q ---✨
• laed_comp_grp(3)tridiag divide and conquer (D&C) routines✨
• laeda(3)laeda: D&C step: z vector✨
• laein(3)laein: eigvec by Hessenberg inverse iteration✨
• laesy(3)laesy: 2x2 eig✨
• laev2(3)laev2: 2x2 eig✨
• laexc(3)laexc: reorder Schur form✨
• lag2(3)lag2: 2x2 eig✨
• lags2(3)lags2: 2x2 orthogonal factor, step in tgsja✨
• lagtf(3)lagtf: LU factor of (T - λI)✨
• lagtm(3)lagtm: tridiagonal matrix-matrix multiply✨
• lagts(3)lagts: LU solve of (T - λI) x = y✨
• lagv2(3)lagv2: 2x2 generalized Schur factor✨
• lahef(3)la{he,sy}f: step in hetrf✨
• lahef_aa(3)la{he,sy}f_aa: triangular factor partial factor✨
• lahef_rk(3)la{he,sy}f_rk: triangular factor step✨
• lahef_rook(3)la{he,sy}f_rook: triangular factor step✨
• lahqr(3)lahqr: eig of Hessenberg, step in hseqr✨
• lahr2(3)lahr2: step in gehrd✨
• laic1(3)laic1: condition estimate, step in gelsy✨
• laisnan(3)laisnan: test for NaN, unoptimized✨
• laln2(3)laln2: 1x1 or 2x2 solve, step in trevc✨
• lals0(3)lals0: back multiplying factors, step in gelsd✨
• lalsa(3)lalsa: SVD of coefficient matrix, step in gelsd✨
• lalsd(3)lalsd: uses SVD for least squares, step in gelsd✨
• lamc1(3)lamc1: ??✨
• lamc2(3)lamc2: ??✨
• lamc3(3)lamc3: ??✨
• lamc4(3)lamc4: ??✨
• lamc5(3)lamc5: ??✨
• lamch(3)lamch: machine parameters✨
• lamrg(3)lamrg: permutation to merge 2 sorted lists✨
• lamswlq(3)lamswlq: multiply by Q from laswlq✨
• lamtsqr(3)lamtsqr: multiply by Q from latsqr✨
• laneg(3)laneg: Sturm count✨
• langb(3)langb: general matrix, banded✨
• lange(3)lange: general matrix✨
• langt(3)langt: general matrix, tridiagonal✨
• lanhb(3)lan{hb,sb}: Hermitian/symmetric matrix, banded✨
• lanhe(3)lan{he,sy}: Hermitian/symmetric matrix✨
• lanhf(3)lan{hf,sf}: Hermitian/symmetric matrix, RFP✨
• lanhp(3)lan{hp,sp}: Hermitian/symmetric matrix, packed✨
• lanhs(3)lanhs: Hessenberg✨
• lanht(3)lan{ht,st}: Hermitian/symmetric matrix, tridiagonal✨
• lantb(3)lantb: triangular matrix, banded✨
• lantp(3)lantp: triangular matrix, packed✨
• lantr(3)lantr: triangular matrix✨
• lanv2(3)lanv2: 2x2 Schur factor✨
• lapack-isnan(3)isnan: test for NaN✨
• lapack-MAX(3)✨
• lapack-MIN(3)✨
• LAPACK_C2INT(3)✨
• LAPACK_C_SELECT1(3)✨
• LAPACK_C_SELECT2(3)✨
• LAPACK_cbbcsd(3)✨
• LAPACK_cbdsqr(3)✨
• LAPACK_cgbbrd(3)✨
• LAPACK_cgbcon(3)✨
• LAPACK_cgbequ(3)✨
• LAPACK_cgbequb(3)✨
• LAPACK_cgbrfs(3)✨
• LAPACK_cgbrfsx(3)✨
• LAPACK_cgbsv(3)✨
• LAPACK_cgbsvx(3)✨
• LAPACK_cgbsvxx(3)✨
• LAPACK_cgbtrf(3)✨
• LAPACK_cgbtrs(3)✨
• LAPACK_cgebak(3)✨
• LAPACK_cgebal(3)✨
• LAPACK_cgebrd(3)✨
• LAPACK_cgecon(3)✨
• LAPACK_cgeequ(3)✨
• LAPACK_cgeequb(3)✨
• LAPACK_cgees(3)✨
• LAPACK_cgeesx(3)✨
• LAPACK_cgeev(3)✨
• LAPACK_cgeevx(3)✨
• LAPACK_cgehrd(3)✨
• LAPACK_cgejsv(3)✨
• LAPACK_cgelq(3)✨
• LAPACK_cgelq2(3)✨
• LAPACK_cgelqf(3)✨
• LAPACK_cgels(3)✨
• LAPACK_cgelsd(3)✨
• LAPACK_cgelss(3)✨
• LAPACK_cgelsy(3)✨
• LAPACK_cgemlq(3)✨
• LAPACK_cgemqr(3)✨
• LAPACK_cgemqrt(3)✨
• LAPACK_cgeqlf(3)✨
• LAPACK_cgeqp3(3)✨
• LAPACK_cgeqpf(3)✨
• LAPACK_cgeqr(3)✨
• LAPACK_cgeqr2(3)✨
• LAPACK_cgeqrf(3)✨
• LAPACK_cgeqrfp(3)✨
• LAPACK_cgeqrt(3)✨
• LAPACK_cgeqrt2(3)✨
• LAPACK_cgeqrt3(3)✨
• LAPACK_cgerfs(3)✨
• LAPACK_cgerfsx(3)✨
• LAPACK_cgerqf(3)✨
• LAPACK_cgesdd(3)✨
• LAPACK_cgesv(3)✨
• LAPACK_cgesvd(3)✨
• LAPACK_cgesvdx(3)✨
• LAPACK_cgesvj(3)✨
• LAPACK_cgesvx(3)✨
• LAPACK_cgesvxx(3)✨
• LAPACK_cgetf2(3)✨
• LAPACK_cgetrf(3)✨
• LAPACK_cgetrf2(3)✨
• LAPACK_cgetri(3)✨
• LAPACK_cgetrs(3)✨