Man page - lange(3)
Packages contains this manual
- hptrd(3)
- potri(3)
- xerbla_array(3)
- ggsvd_driver_grp(3)
- hfrk(3)
- getsqr_comp_grp(3)
- laed6(3)
- gtrfs(3)
- lasdq(3)
- gglse(3)
- la_xisnan_la_isnan(3)
- unmr2(3)
- hetrs_aa(3)
- tpttr(3)
- gerz_comp_grp(3)
- potrf(3)
- hegv_driver(3)
- laqps(3)
- ggqr_comp_grp(3)
- ilalc(3)
- ung2r(3)
- heevd(3)
- pstf2(3)
- lacn2(3)
- ptrfs(3)
- ungrq(3)
- gelqf(3)
- ppsv_comp(3)
- blas2_full(3)
- gemlqt(3)
- unml2(3)
- tplqt(3)
- tpcon(3)
- getf2(3)
- ggbak(3)
- bdsvd_driver(3)
- lamch(3)
- gelq(3)
- gebal(3)
- laqr1(3)
- ptsvx(3)
- lahr2(3)
- larscl2(3)
- geqrt(3)
- larfb(3)
- gtsv_comp(3)
- gesvd_aux(3)
- hbevx_2stage(3)
- hbgvx(3)
- tprfs(3)
- params_grp(3)
- lahef(3)
- laqr_group(3)
- unmqr(3)
- tgsy2(3)
- tfsv_comp(3)
- ggls_driver_grp(3)
- geev(3)
- latrd(3)
- unbdb4(3)
- bbcsd(3)
- lange(3)
- gelq_comp3(3)
- gttrs(3)
- lasy2(3)
- hetf2_rook(3)
- gtsv(3)
- lalsd(3)
- lanhb(3)
- laqhb(3)
- hgeqz(3)
- gesvj(3)
- gsvj0(3)
- ungtsqr_row(3)
- gelq_comp1(3)
- gemmtr(3)
- pbequ(3)
- heev_driver(3)
- unhr_col(3)
- syconvf_rook(3)
- getc2(3)
- syconv(3)
- norm_grp(3)
- larrc(3)
- laqr4(3)
- posv_comp(3)
- geev_driver_grp(3)
- heev_comp(3)
- pfsv(3)
- trevc3(3)
- gesv_driver_grp(3)
- reflector_aux_grp(3)
- langt(3)
- lacrt(3)
- latdf(3)
- hetrs_aa_2stage(3)
- lamc1(3)
- hpev_driver(3)
- hegvd(3)
- pptri(3)
- geqrt3(3)
- gelqt3(3)
- lasd5(3)
- laeda(3)
- geqr(3)
- lamtsqr(3)
- heev(3)
- hpev_comp(3)
- larfg(3)
- blas2_grp(3)
- hesv_rook(3)
- laexc(3)
- hetrd(3)
- geesx(3)
- ppsvx(3)
- blas_top(3)
- gtts2(3)
- la_herpvgrw(3)
- hpevx(3)
- ggevx(3)
- lahqr(3)
- gelq_comp_grp(3)
- hesv_comp_v3(3)
- tplqt2(3)
- hpev(3)
- hbtrd(3)
- getrs(3)
- hecon_3(3)
- lasrt(3)
- lanhe(3)
- gesv_comp(3)
- gbequ(3)
- hetrf_rk(3)
- laqr3(3)
- heev_comp_grp(3)
- ungtsqr(3)
- ppcon(3)
- ggrq_comp_grp(3)
- larmm(3)
- ieeeck(3)
- geqrf(3)
- solve_aux_grp(3)
- herfs(3)
- posvx(3)
- posvxx(3)
- gges3(3)
- hbgvd(3)
- lantb(3)
- lasd_comp_grp(3)
- hpgvx(3)
- lapy2(3)
- lauu2(3)
- copy(3)
- getsqrhrt(3)
- stev_comp_grp(3)
- laev2(3)
- larfb_gett(3)
- trti2(3)
- laqz4(3)
- hegv_driver_grp(3)
- la_porfsx_extended(3)
- laruv(3)
- ggsvd_comp_grp(3)
- dot(3)
- gehd2(3)
- lanhf(3)
- hetri_rook(3)
- pfsv_comp(3)
- gbtrf(3)
- hpgst(3)
- getri(3)
- trevc(3)
- unmrz(3)
- hsein(3)
- lsamen(3)
- lasd6(3)
- trtri(3)
- ggglm(3)
- las2(3)
- latrs(3)
- lapll(3)
- gemlq(3)
- geqpf_comp_grp(3)
- stemr(3)
- rotm(3)
- disna(3)
- ggrqf(3)
- pptrf(3)
- lasd0(3)
- lals0(3)
- laqz2(3)
- hbev_driver2(3)
- geswlq_comp_grp(3)
- laqr0(3)
- trttp(3)
- stedc(3)
- lasq4(3)
- geev_comp_grp(3)
- ungbr(3)
- lanv2(3)
- hpsv(3)
- pprfs(3)
- gehrd(3)
- ppsv(3)
- lagtm(3)
- hpgv(3)
- trsv_comp(3)
- larfx(3)
- gesv_driver(3)
- gerfsx(3)
- la_geamv(3)
- laed9(3)
- tpqrt2(3)
- uncsd(3)
- gecs_comp_grp(3)
- bdsqr(3)
- hegv_comp_grp(3)
- labad(3)
- geqp3(3)
- gesvdq(3)
- tfttp(3)
- laln2(3)
- uncsd2by1(3)
- blas2_like_grp(3)
- latbs(3)
- hbgst(3)
- larrv(3)
- ilaenv2stage(3)
- bdsvdx(3)
- hegs2(3)
- lasq_comp_grp(3)
- hpr2(3)
- laqhe(3)
- larra(3)
- gemqrt(3)
- hbmv(3)
- hpsv_driver(3)
- lacp2(3)
- lapmt(3)
- gecon(3)
- unbdb5(3)
- la_gerpvgrw(3)
- tgex2(3)
- laqhp(3)
- tftri(3)
- getrf2(3)
- porfs(3)
- lartg(3)
- lagts(3)
- ggev_comp_grp(3)
- lasd3(3)
- geqr_comp2(3)
- laqz_group(3)
- pftri(3)
- hetri2x(3)
- lahef_aa(3)
- svd_driver_grp(3)
- gbsv_driver(3)
- hesv_comp_aasen2(3)
- laqtr(3)
- lag2(3)
- la_porcond(3)
- hbev(3)
- pbtrf(3)
- lascl(3)
- larr_comp_grp(3)
- hecon(3)
- pttrs(3)
- lasd8(3)
- lsame(3)
- unm2l(3)
- potrs(3)
- tptrs(3)
- lartv(3)
- trtrs(3)
- gsvj1(3)
- sum1(3)
- larrj(3)
- gbmv(3)
- posv(3)
- gghd3(3)
- geev_top(3)
- geqr_comp_grp(3)
- laset(3)
- hesvxx(3)
- posv_comp_grp(3)
- lahef_rk(3)
- lasd1(3)
- tprfb(3)
- potf2(3)
- laein(3)
- lamc4(3)
- stevd(3)
- gtsv_driver(3)
- gesvd_comp_grp(3)
- la_constants(3)
- gesvx(3)
- hseqr(3)
- launhr_col_getrfnp2(3)
- trcon(3)
- larre(3)
- gelsy(3)
- ptsv(3)
- lacon(3)
- laed_comp_grp(3)
- hpsvx(3)
- gemm(3)
- poequ(3)
- laesy(3)
- lagtf(3)
- trrfs(3)
- ggev3(3)
- pbstf(3)
- poequb(3)
- heevr(3)
- lanhp(3)
- unbdb3(3)
- tgsyl(3)
- lamc5(3)
- geqr2p(3)
- ungqr(3)
- laqz3(3)
- imax1(3)
- gels_top(3)
- hesv(3)
- gelqt(3)
- pfsv_driver(3)
- stegr(3)
- gerqf(3)
- laisnan(3)
- ilatrans(3)
- gbsv_comp(3)
- pbrfs(3)
- lascl2(3)
- larz(3)
- la_hercond(3)
- tgexc(3)
- ggesx(3)
- unbdb6(3)
- ungl2(3)
- laed_comp2(3)
- rscl(3)
- hegv(3)
- gelst(3)
- gbtrs(3)
- pftrf(3)
- langb(3)
- lantr(3)
- laqgb(3)
- ggsvp3(3)
- bdsdc(3)
- ladiv(3)
- laqge(3)
- iparmq(3)
- ggbal(3)
- hb2st_kernels(3)
- lartgs(3)
- lartgp(3)
- rot(3)
- ppequ(3)
- laed3(3)
- her(3)
- hptri(3)
- stevx(3)
- upgtr(3)
- lar2v(3)
- hbev_2stage(3)
- gejsv(3)
- ppsv_driver(3)
- unm22(3)
- gesvxx(3)
- laqz0(3)
- unmtr(3)
- laed5(3)
- tptri(3)
- laed0(3)
- heev_driver2(3)
- hpcon(3)
- lasd4(3)
- hetrf_aa(3)
- geqr_comp3(3)
- rot_aux_grp(3)
- aux_grp(3)
- laebz(3)
- trsyl3(3)
- gges(3)
- gesdd(3)
- trexc(3)
- ung2l(3)
- gesv(3)
- laed4(3)
- md__r_e_a_d_m_e(3)
- blas3_like_grp(3)
- laed1(3)
- larcm(3)
- hbevx(3)
- hesv_driver_grp(3)
- hetrs(3)
- hbevd_2stage(3)
- blas1_grp(3)
- laic1(3)
- geql_comp_grp(3)
- heev_2stage(3)
- hpmv(3)
- pbtf2(3)
- hetrf_aa_2stage(3)
- hbgv(3)
- pptrs(3)
- lapmr(3)
- tpqr_comp_grp(3)
- larfy(3)
- gedmd(3)
- lasr(3)
- hetrd_2stage(3)
- gerfs(3)
- ungtr(3)
- porfsx(3)
- tpmv(3)
- lasd_comp2(3)
- unmbr(3)
- tbtrs(3)
- hetd2(3)
- trsv_comp_grp(3)
- lapy3(3)
- ptts2(3)
- unmhr(3)
- hbev_driver(3)
- lalsa(3)
- tbsv_comp(3)
- hesv_comp_v1(3)
- geql2(3)
- sterf(3)
- larrd(3)
- larft(3)
- lagv2(3)
- gttrf(3)
- tpqrt(3)
- la_lin_berr(3)
- rotg(3)
- solve_top(3)
- lacgv(3)
- larrf(3)
- tbmv(3)
- trsyl(3)
- geequ(3)
- upmtr(3)
- hpgv_driver(3)
- tbsv(3)
- hesvx(3)
- latrz(3)
- tfttr(3)
- gesv_comp_grp(3)
- xerbla_grp(3)
- tpsv(3)
- blas3_grp(3)
- gesvd_driver(3)
- geqr_comp1(3)
- ggev_driver_grp(3)
- la_gbamv(3)
- tpmlqt(3)
- trttf(3)
- larzb(3)
- unmr3(3)
- hecon_rook(3)
- stebz(3)
- lantp(3)
- laqz1(3)
- hesv_rk(3)
- tbcon(3)
- xerbla(3)
- posv_mixed(3)
- latps(3)
- hesv_aa_driver(3)
- gemqr(3)
- larrr(3)
- gebrd(3)
- tgsna(3)
- la_gercond(3)
- gbsv(3)
- hesv_comp_grp(3)
- gesv_mixed(3)
- gghrd(3)
- gbrfs(3)
- tpmqrt(3)
- lasq3(3)
- tpsv_comp(3)
- largv(3)
- gelsd(3)
- pftrs(3)
- asum(3)
- launhr_col_getrfnp(3)
- hptrf(3)
- lacpy(3)
- gesc2(3)
- lasda(3)
- second(3)
- hprfs(3)
- hpsv_comp(3)
- lamrg(3)
- pbsv_comp(3)
- hegv_2stage(3)
- gerq2(3)
- lasdt(3)
- abs1(3)
- hbevd(3)
- hbev_comp(3)
- trsv(3)
- la_porpvgrw(3)
- la_gbrpvgrw(3)
- hbgv_driver(3)
- tgsja(3)
- gebd2(3)
- geqr2(3)
- unm2r(3)
- unmql(3)
- la_gbrfsx_extended(3)
- gelq_comp2(3)
- iparam2stage(3)
- ger(3)
- larf(3)
- ilaprec(3)
- labrd(3)
- unbdb1(3)
- unmlq(3)
- geequb(3)
- la_herfsx_extended(3)
- unbdb2(3)
- lapack_top(3)
- ptsv_driver(3)
- hetrs2(3)
- geqr_comp4(3)
- pbsv(3)
- posv_driver(3)
- steqr(3)
- gels(3)
- lar1v(3)
- hemv(3)
- la_transtype(3)
- hesv_aa(3)
- lacrm(3)
- stevr(3)
- hetf2_rk(3)
- blas2_banded(3)
- stein(3)
- unmrq(3)
- larrk(3)
- hetri2(3)
- hesv_aa_2stage(3)
- pttrf(3)
- gelss(3)
- pbsv_driver(3)
- lasq5(3)
- heevx_2stage(3)
- hetri(3)
- lasd2(3)
- laed2(3)
- pbcon(3)
- ptcon(3)
- laed7(3)
- gels_aux_grp(3)
- hpgvd(3)
- hetf2(3)
- tzrzf(3)
- hpr(3)
- unitary_top(3)
- latsqr(3)
- ungql(3)
- her2(3)
- hetri_3x(3)
- hetrd_hb2st(3)
- tgsen(3)
- ggsvd3(3)
- lasq6(3)
- set_grp(3)
- larfgp(3)
- gels_driver_grp(3)
- pbtrs(3)
- lamswlq(3)
- lanht(3)
- gbsvxx(3)
- tgevc(3)
- ilaenv(3)
- swap(3)
- lae2(3)
- iladiag(3)
- lasq2(3)
- la_heamv(3)
- blas_like_top(3)
- la_gerfsx_extended(3)
- hegst(3)
- tfsm(3)
- gesvd(3)
- ungr2(3)
- ggev(3)
- aux_top(3)
- blas2_packed(3)
- geqlf(3)
- hetrs_rook(3)
- gelq2(3)
- geqrfp(3)
- gbequb(3)
- stev(3)
- lauum(3)
- potrf2(3)
- lamc3(3)
- gbrfsx(3)
- gerq_comp_grp(3)
- pocon(3)
- tbrfs(3)
- heswapr(3)
- lamc2(3)
- hpevd(3)
- hesv_comp_aasen(3)
- scalar_grp(3)
- gemv(3)
- lasv2(3)
- lanhs(3)
- svd_top(3)
- gbsvx(3)
- gesvdx(3)
- tplq_comp_grp(3)
- hesv_driver(3)
- hesv_comp_v2(3)
- trsen(3)
- syconvf(3)
- lasd7(3)
- gbcon(3)
- unbdb(3)
- heev_driver_grp(3)
- ggqrf(3)
- heevx(3)
- gtsvx(3)
- lahef_rook(3)
- hetrf_rook(3)
- hetrf(3)
- trsna(3)
- gebak(3)
- larnv(3)
- ptsv_comp(3)
- laswlq(3)
- lags2(3)
- laed8(3)
- laswp(3)
- hptrs(3)
- unglq(3)
- la_wwaddw(3)
- getrf(3)
- gees(3)
- gbtf2(3)
- hegvx(3)
- latrs3(3)
- roundup_lwork(3)
- unghr(3)
- iamax(3)
- larzt(3)
- pteqr(3)
- ilaver(3)
- trmv(3)
- la_gbrcond(3)
- blas0_like_grp(3)
- nrm2(3)
- heev_top(3)
- gtcon(3)
- heevr_2stage(3)
- pstrf(3)
- rot_comp(3)
- laqr5(3)
- heevd_2stage(3)
- getsls(3)
- hetrd_he2hb(3)
- heequb(3)
- laqp2(3)
- axpy(3)
- blast_aux(3)
- rotmg(3)
- pbsvx(3)
- ilauplo(3)
- herfsx(3)
- laqr2(3)
- blas1_like_grp(3)
- lassq(3)
- larrb(3)
- stev_driver(3)
- geevx(3)
- tpttf(3)
- scal(3)
- laneg(3)
- posv_driver_grp(3)
- lasq1(3)
- hetrs_3(3)
- geqrt2(3)
- gbbrd(3)
- ilalr(3)
- hetri_3(3)
apt-get install liblapack-doc
Manual
lange
NAMESYNOPSIS
Functions
Detailed Description
Function Documentation
real function clange (character norm, integer m, integer n, complex,dimension( lda, * ) a, integer lda, real, dimension( * ) work)
double precision function dlange (character norm, integer m, integer n,double precision, dimension( lda, * ) a, integer lda, double precision,dimension( * ) work)
real function slange (character norm, integer m, integer n, real,dimension( lda, * ) a, integer lda, real, dimension( * ) work)
double precision function zlange (character norm, integer m, integer n,complex*16, dimension( lda, * ) a, integer lda, double precision,dimension( * ) work)
Author
NAME
lange - lange: general matrix
SYNOPSIS
Functions
real function
clange
(norm, m, n, a, lda, work)
CLANGE
returns the value of the 1-norm, Frobenius norm,
infinity-norm, or the largest absolute value of any element
of a general rectangular matrix.
double precision function
dlange
(norm, m, n, a, lda,
work)
DLANGE
returns the value of the 1-norm, Frobenius norm,
infinity-norm, or the largest absolute value of any element
of a general rectangular matrix.
real function
slange
(norm, m, n, a, lda, work)
SLANGE
returns the value of the 1-norm, Frobenius norm,
infinity-norm, or the largest absolute value of any element
of a general rectangular matrix.
double precision function
zlange
(norm, m, n, a, lda,
work)
ZLANGE
returns the value of the 1-norm, Frobenius norm,
infinity-norm, or the largest absolute value of any element
of a general rectangular matrix.
Detailed Description
Function Documentation
real function clange (character norm, integer m, integer n, complex,dimension( lda, * ) a, integer lda, real, dimension( * ) work)
CLANGE returns the value of the 1-norm, Frobenius norm, infinity-norm, or the largest absolute value of any element of a general rectangular matrix.
Purpose:
CLANGE returns
the value of the one norm, or the Frobenius norm, or
the infinity norm, or the element of largest absolute value
of a
complex matrix A.
Returns
CLANGE
CLANGE = (
max(abs(A(i,j))), NORM = ’M’ or ’m’
(
( norm1(A), NORM = ’1’, ’O’ or
’o’
(
( normI(A), NORM = ’I’ or ’i’
(
( normF(A), NORM = ’F’, ’f’,
’E’ or ’e’
where norm1
denotes the one norm of a matrix (maximum column sum),
normI denotes the infinity norm of a matrix (maximum row
sum) and
normF denotes the Frobenius norm of a matrix (square root of
sum of
squares). Note that max(abs(A(i,j))) is not a consistent
matrix norm.
Parameters
NORM
NORM is
CHARACTER*1
Specifies the value to be returned in CLANGE as described
above.
M
M is INTEGER
The number of rows of the matrix A. M >= 0. When M = 0,
CLANGE is set to zero.
N
N is INTEGER
The number of columns of the matrix A. N >= 0. When N =
0,
CLANGE is set to zero.
A
A is COMPLEX
array, dimension (LDA,N)
The m by n matrix A.
LDA
LDA is INTEGER
The leading dimension of the array A. LDA >=
max(M,1).
WORK
WORK is REAL
array, dimension (MAX(1,LWORK)),
where LWORK >= M when NORM = ’I’; otherwise,
WORK is not
referenced.
Author
Univ. of Tennessee
Univ. of California Berkeley
Univ. of Colorado Denver
NAG Ltd.
double precision function dlange (character norm, integer m, integer n,double precision, dimension( lda, * ) a, integer lda, double precision,dimension( * ) work)
DLANGE returns the value of the 1-norm, Frobenius norm, infinity-norm, or the largest absolute value of any element of a general rectangular matrix.
Purpose:
DLANGE returns
the value of the one norm, or the Frobenius norm, or
the infinity norm, or the element of largest absolute value
of a
real matrix A.
Returns
DLANGE
DLANGE = (
max(abs(A(i,j))), NORM = ’M’ or ’m’
(
( norm1(A), NORM = ’1’, ’O’ or
’o’
(
( normI(A), NORM = ’I’ or ’i’
(
( normF(A), NORM = ’F’, ’f’,
’E’ or ’e’
where norm1
denotes the one norm of a matrix (maximum column sum),
normI denotes the infinity norm of a matrix (maximum row
sum) and
normF denotes the Frobenius norm of a matrix (square root of
sum of
squares). Note that max(abs(A(i,j))) is not a consistent
matrix norm.
Parameters
NORM
NORM is
CHARACTER*1
Specifies the value to be returned in DLANGE as described
above.
M
M is INTEGER
The number of rows of the matrix A. M >= 0. When M = 0,
DLANGE is set to zero.
N
N is INTEGER
The number of columns of the matrix A. N >= 0. When N =
0,
DLANGE is set to zero.
A
A is DOUBLE
PRECISION array, dimension (LDA,N)
The m by n matrix A.
LDA
LDA is INTEGER
The leading dimension of the array A. LDA >=
max(M,1).
WORK
WORK is DOUBLE
PRECISION array, dimension (MAX(1,LWORK)),
where LWORK >= M when NORM = ’I’; otherwise,
WORK is not
referenced.
Author
Univ. of Tennessee
Univ. of California Berkeley
Univ. of Colorado Denver
NAG Ltd.
real function slange (character norm, integer m, integer n, real,dimension( lda, * ) a, integer lda, real, dimension( * ) work)
SLANGE returns the value of the 1-norm, Frobenius norm, infinity-norm, or the largest absolute value of any element of a general rectangular matrix.
Purpose:
SLANGE returns
the value of the one norm, or the Frobenius norm, or
the infinity norm, or the element of largest absolute value
of a
real matrix A.
Returns
SLANGE
SLANGE = (
max(abs(A(i,j))), NORM = ’M’ or ’m’
(
( norm1(A), NORM = ’1’, ’O’ or
’o’
(
( normI(A), NORM = ’I’ or ’i’
(
( normF(A), NORM = ’F’, ’f’,
’E’ or ’e’
where norm1
denotes the one norm of a matrix (maximum column sum),
normI denotes the infinity norm of a matrix (maximum row
sum) and
normF denotes the Frobenius norm of a matrix (square root of
sum of
squares). Note that max(abs(A(i,j))) is not a consistent
matrix norm.
Parameters
NORM
NORM is
CHARACTER*1
Specifies the value to be returned in SLANGE as described
above.
M
M is INTEGER
The number of rows of the matrix A. M >= 0. When M = 0,
SLANGE is set to zero.
N
N is INTEGER
The number of columns of the matrix A. N >= 0. When N =
0,
SLANGE is set to zero.
A
A is REAL
array, dimension (LDA,N)
The m by n matrix A.
LDA
LDA is INTEGER
The leading dimension of the array A. LDA >=
max(M,1).
WORK
WORK is REAL
array, dimension (MAX(1,LWORK)),
where LWORK >= M when NORM = ’I’; otherwise,
WORK is not
referenced.
Author
Univ. of Tennessee
Univ. of California Berkeley
Univ. of Colorado Denver
NAG Ltd.
double precision function zlange (character norm, integer m, integer n,complex*16, dimension( lda, * ) a, integer lda, double precision,dimension( * ) work)
ZLANGE returns the value of the 1-norm, Frobenius norm, infinity-norm, or the largest absolute value of any element of a general rectangular matrix.
Purpose:
ZLANGE returns
the value of the one norm, or the Frobenius norm, or
the infinity norm, or the element of largest absolute value
of a
complex matrix A.
Returns
ZLANGE
ZLANGE = (
max(abs(A(i,j))), NORM = ’M’ or ’m’
(
( norm1(A), NORM = ’1’, ’O’ or
’o’
(
( normI(A), NORM = ’I’ or ’i’
(
( normF(A), NORM = ’F’, ’f’,
’E’ or ’e’
where norm1
denotes the one norm of a matrix (maximum column sum),
normI denotes the infinity norm of a matrix (maximum row
sum) and
normF denotes the Frobenius norm of a matrix (square root of
sum of
squares). Note that max(abs(A(i,j))) is not a consistent
matrix norm.
Parameters
NORM
NORM is
CHARACTER*1
Specifies the value to be returned in ZLANGE as described
above.
M
M is INTEGER
The number of rows of the matrix A. M >= 0. When M = 0,
ZLANGE is set to zero.
N
N is INTEGER
The number of columns of the matrix A. N >= 0. When N =
0,
ZLANGE is set to zero.
A
A is COMPLEX*16
array, dimension (LDA,N)
The m by n matrix A.
LDA
LDA is INTEGER
The leading dimension of the array A. LDA >=
max(M,1).
WORK
WORK is DOUBLE
PRECISION array, dimension (MAX(1,LWORK)),
where LWORK >= M when NORM = ’I’; otherwise,
WORK is not
referenced.
Author
Univ. of Tennessee
Univ. of California Berkeley
Univ. of Colorado Denver
NAG Ltd.
Author
Generated automatically by Doxygen for LAPACK from the source code.