.TH "heev_comp_grp" 3 "Version 3.12.0" "LAPACK" \" -*- nroff -*-
.ad l
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.SH NAME
heev_comp_grp \- Eig computational routines
.SH SYNOPSIS
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.PP
.SS "Topics"

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.RI "\fB— full —\fP"
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.RI "\fBdisna:          eig condition numbers\fP"
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.RI "\fB{he,sy}trd:     reduction to tridiagonal\fP"
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.RI "\fB{he,sy}td2:     reduction to tridiagonal, level 2\fP"
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.RI "\fBlatrd:          step in hetrd\fP"
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.RI "\fB{un,or}gtr:     generate Q from hetrd\fP"
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.RI "\fB{un,or}mtr:     multiply by Q from hetrd\fP"
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.RI "\fB{he,sy}trd_2stage: reduction to tridiagonal, 2\-stage\fP"
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.RI "\fB{he,sy}trd_he2hb:   full to band (1st stage)\fP"
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.RI "\fB{he,sy}trd_hb2st:   band to tridiagonal (2nd stage)\fP"
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.RI "\fB{hb,sb}2st_kernels: band to tridiagonal (2nd stage)\fP"
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.RI "\fBlae2:           2x2 eig, step in steqr, stemr\fP"
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.RI "\fBlaesy:          2x2 eig\fP"
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.RI "\fBlaev2:          2x2 eig\fP"
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.RI "\fBlagtf:          LU factor of (T \- λI)\fP"
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.RI "\fBlagts:          LU solve  of (T \- λI) x = y\fP"
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.RI "\fB— packed —\fP"
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.RI "\fB{hp,sp}trd:     reduction to tridiagonal\fP"
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.RI "\fB{up,op}gtr:     generate Q from hetrd\fP"
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.RI "\fB{up,op}mtr:     multiply by Q from hptrd\fP"
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.RI "\fB— banded —\fP"
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.RI "\fB{hb,sb}trd:     reduction to tridiagonal\fP"
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.SH "Detailed Description"
.PP 

.SH "Author"
.PP 
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