📦 lapack-man

8668 pages · page 26 of 44

P (continued)

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)✨
SCHKSY(3)✨
schksy.f(3)✨
SCHKSY_AA(3)✨
schksy_aa.f(3)✨
SCHKSY_AA_2STAGE(3)✨
schksy_aa_2stage.f(3)✨
SCHKSY_RK(3)✨
schksy_rk.f(3)✨
SCHKSY_ROOK(3)✨
schksy_rook.f(3)✨
SCHKTB(3)✨
schktb.f(3)✨
SCHKTP(3)✨
schktp.f(3)✨
SCHKTR(3)✨
schktr.f(3)✨
SCHKTSQR(3)✨
schktsqr.f(3)✨
SCHKTZ(3)✨
schktz.f(3)✨
SCKCSD(3)✨
sckcsd.f(3)✨
SCKGLM(3)✨
sckglm.f(3)✨
SCKGQR(3)✨
sckgqr.f(3)✨
SCKGSV(3)✨
sckgsv.f(3)✨
SCKLSE(3)✨
scklse.f(3)✨
SCNRM2(3)✨
scnrm2.f90(3)✨
scnrm2sub(3)✨
scnrm2sub.f(3)✨
SCOPY(3)✨
scopy.f(3)✨
SCSDTS(3)✨
scsdts.f(3)✨
SCSUM1(3)✨
scsum1.f(3)✨
SDIFF(3)✨