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8715 pages · page 26 of 44
L (continued)
M
N
- norm_grp(3)Matrix norm✨
- nrm2(3)nrm2: || x ||_2✨
P
- params_grp(3)Parameters✨
- PASSED(3)✨
- pbcon(3)pbcon: condition number estimate✨
- pbequ(3)pbequ: equilibration✨
- pbrfs(3)pbrfs: iterative refinement✨
- pbstf(3)pbstf: split Cholesky factor, use with hbgst✨
- pbsv(3)pbsv: factor and solve✨
- pbsv_comp(3)--- banded ---✨
- pbsv_driver(3)--- banded ---✨
- pbsvx(3)pbsvx: factor and solve, expert✨
- pbtf2(3)pbtf2: triangular factor panel, level 2✨
- pbtrf(3)pbtrf: triangular factor✨
- pbtrs(3)pbtrs: triangular solve using factor✨
- pfsv(3)pfsv: factor and solve [not available]✨
- pfsv_comp(3)--- rectangular full packed (RFP) ---✨
- pfsv_driver(3)--- rectangular full packed (RFP) ---✨
- pftrf(3)pftrf: triangular factor✨
- pftri(3)pftri: triangular inverse✨
- pftrs(3)pftrs: triangular solve using factor✨
- pocon(3)pocon: condition number estimate✨
- poequ(3)poequ: equilibration✨
- poequb(3)poequb: equilibration, power of 2✨
- porfs(3)porfs: iterative refinement✨
- porfsx(3)porfsx: iterative refinement, expert✨
- posv(3)posv: factor and solve✨
- posv_comp(3)--- full ---✨
- posv_comp_grp(3)Cholesky: computational routines (factor, cond, etc.)✨
- posv_driver(3)--- full ---✨
- posv_driver_grp(3)Cholesky: Hermitian/symmetric positive definite matrix, driver✨
- posv_mixed(3)posv: factor and solve, mixed precision✨
- posvx(3)posvx: factor and solve, expert✨
- posvxx(3)posvxx: factor and solve, extra precise✨
- potf2(3)potf2: triangular factor panel, level 2✨
- potrf(3)potrf: triangular factor✨
- potrf2(3)potrf2: triangular factor panel, recursive?✨
- potri(3)potri: triangular inverse✨
- potrs(3)potrs: triangular solve using factor✨
- ppcon(3)ppcon: condition number estimate✨
- ppequ(3)ppequ: equilibration✨
- pprfs(3)pprfs: iterative refinement✨
- ppsv(3)ppsv: factor and solve✨
- ppsv_comp(3)--- packed ---✨
- ppsv_driver(3)--- packed ---✨
- ppsvx(3)ppsvx: factor and solve, expert✨
- pptrf(3)pptrf: triangular factor✨
- pptri(3)pptri: triangular inverse✨
- pptrs(3)pptrs: triangular solve using factor✨
- pstf2(3)pstf2: triangular factor, with pivoting panel, level 2✨
- pstrf(3)pstrf: triangular factor, with pivoting✨
- ptcon(3)ptcon: condition number estimate✨
- pteqr(3)pteqr: eig, positive definite tridiagonal✨
- ptrfs(3)ptrfs: iterative refinement✨
- ptsv(3)ptsv: factor and solve✨
- ptsv_comp(3)--- tridiagonal ---✨
- ptsv_driver(3)--- tridiagonal ---✨
- ptsvx(3)ptsvx: factor and solve, expert✨
- pttrf(3)pttrf: triangular factor✨
- pttrs(3)pttrs: triangular solve using factor✨
- ptts2(3)ptts2: triangular solve using factor, unblocked✨
R
- real(3)✨
- reflector_aux_grp(3)Householder reflectors✨
- rot(3)rot: apply plane rotation ([cz]rot in LAPACK)✨
- rot_aux_grp(3)Givens/Jacobi plane rotations✨
- rot_comp(3)--- Givens/Jacobi plane rotations ---✨
- rotg(3)rotg: generate plane rotation (cf. lartg)✨
- rotm(3)rotm: apply modified (fast) plane rotation✨
- rotmg(3)rotmg: generate modified (fast) plane rotation✨
- roundup_lwork(3)roundup_lwork: fix rounding integer to float✨
- RowMajorStrg(3)✨
- rscl(3)rscl: scale vector by reciprocal✨
S
- sasum(3)✨
- sasum.f(3)✨
- sasumsub(3)✨
- sasumsub.f(3)✨
- saxpy(3)✨
- saxpy.f(3)✨
- sb1nrm2(3)✨
- sbbcsd(3)✨
- sbbcsd.f(3)✨
- sbdsdc(3)✨
- sbdsdc.f(3)✨
- sbdsqr(3)✨
- sbdsqr.f(3)✨
- sbdsvdx(3)✨
- sbdsvdx.f(3)✨
- sbdt01(3)✨
- sbdt01.f(3)✨
- sbdt02(3)✨
- sbdt02.f(3)✨
- sbdt03(3)✨
- sbdt03.f(3)✨
- sbdt04(3)✨
- sbdt04.f(3)✨
- sbdt05(3)✨
- sbdt05.f(3)✨
- sbeg(3)✨
- sbignum(3)LA_CONSTANTS is a module for the scaling constants for the compiled Fortran single and double precisions✨
- sblat1(3)✨
- sblat1.f(3)✨
- sblat2(3)✨
- sblat2.f(3)✨
- sblat3(3)✨
- sblat3.f(3)✨
- scabs1(3)✨
- scabs1.f(3)✨
- scabs1sub(3)✨
- scabs1sub.f(3)✨
- scal(3)scal: x = alpha x✨
- scalar_grp(3)Scalar operations✨
- scasum(3)✨
- scasum.f(3)✨
- scasumsub(3)✨
- scasumsub.f(3)✨
- scblat1(3)✨
- schk1(3)✨
- schk2(3)✨
- schk3(3)✨
- schk4(3)✨
- schk5(3)✨
- schk6(3)✨
- schkbb(3)✨
- schkbb.f(3)✨
- schkbd(3)✨
- schkbd.f(3)✨
- schkbk(3)✨
- schkbk.f(3)✨
- schkbl(3)✨
- schkbl.f(3)✨
- schkdmd.f90(3)✨
- schke(3)✨
- schkec(3)✨
- schkec.f(3)✨
- schkeq(3)✨
- schkeq.f(3)✨
- schkgb(3)✨
- schkgb.f(3)✨
- schkge(3)✨
- schkge.f(3)✨
- schkgg(3)✨
- schkgg.f(3)✨
- schkgk(3)✨
- schkgk.f(3)✨
- schkgl(3)✨
- schkgl.f(3)✨
- schkgt(3)✨
- schkgt.f(3)✨
- schkhs(3)✨
- schkhs.f(3)✨
- schklq(3)✨
- schklq.f(3)✨
- schklqt(3)✨
- schklqt.f(3)✨
- schklqtp(3)✨
- schklqtp.f(3)✨
- schkorhr_col(3)✨
- schkorhr_col.f(3)✨
- schkpb(3)✨
- schkpb.f(3)✨
- schkpo(3)✨
- schkpo.f(3)✨
- schkpp(3)✨
- schkpp.f(3)✨
- schkps(3)✨
- schkps.f(3)✨
- schkpt(3)✨
- schkpt.f(3)✨
- schkq3(3)✨
- schkq3.f(3)✨
- schkql(3)✨
- schkql.f(3)✨
- schkqp3rk(3)✨
- schkqp3rk.f(3)✨
- schkqr(3)✨
- schkqr.f(3)✨
- schkqrt(3)✨
- schkqrt.f(3)✨
- schkqrtp(3)✨
- schkqrtp.f(3)✨
- schkrfp(3)✨
- schkrfp.f(3)✨
- schkrq(3)✨
- schkrq.f(3)✨
- schksb(3)✨
- schksb.f(3)✨
- schksb2stg(3)✨
- schksb2stg.f(3)✨
- schksp(3)✨
- schksp.f(3)✨
- schkst(3)✨
- schkst.f(3)✨
- schkst2stg(3)✨
- schkst2stg.f(3)✨
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