I'm using $NO_SIMPLEMATH=1; and
$HTML_VERSION = "4.0,math,unicode";
in my l2h-init file, and I have big problems with a jumping baseline in
formulas, which are partly rendered as images.
I wouldn't like to revert to beginner's mode in which the formulas are
rendered completely as pictures.
For the jumping note especially:
the $\lambda_k$ and the $\in$ in inline-mode.
and the correct rendering of
$f''
=\mathbf{U\Lambda U^{\mathrm{T}}}$ in inline-mode, but
incorrect rendering in display-mode.
Please compare the attached files (source in test2.tex, html in
test2.html.).
Ralf Scholl
Title: About this document ...
test2.tex
About this document ...
This document was generated using the LaTeX2HTML translator Version 2K.1beta (1.55)
Copyright © 1993, 1994, 1995, 1996,
Nikos Drakos,
Computer Based Learning Unit, University of Leeds.
Copyright © 1997, 1998, 1999,
Ross Moore,
Mathematics Department, Macquarie University, Sydney.
The command line arguments were:
latex2html test2
The translation was initiated by Gaston Gonnet, Institute for Scientific Computing, ETH Z�rich, Switzerland on 2001-09-05
Gaston Gonnet, Institute for Scientific Computing, ETH Z�rich, Switzerland2001-09-05 Title: test2 For a symmetric matrix H
img1.png
img2.png
img3.png
img4.png
img5.png
n×n, we have a
decomposition
H = U UT |
where the diagonal matrix
contains the eigenvalues
and
U = (u1,...,un) contains the eigenvectors.
For
H symmetric and real, the eigenvalues
are real and the
eigenvectors associated to different eigenvalues are orthogonal, that is
UTU = I.
Using the eigenvalue decomposition of the Hessian
f'' = UUT, we obtain from the Taylor series
Gaston Gonnet, Institute for Scientific Computing, ETH Z�rich, Switzerland
2001-09-05
/* Century Schoolbook font is very similar to Computer Modern Math: cmmi */
.MATH { font-family: "Century Schoolbook", serif; }
.MATH I { font-family: "Century Schoolbook", serif; font-style: italic }
.BOLDMATH { font-family: "Century Schoolbook", serif; font-weight: bold }
/* implement both fixed-size and relative sizes */
SMALL.XTINY { font-size : xx-small }
SMALL.TINY { font-size : x-small }
SMALL.SCRIPTSIZE { font-size : smaller }
SMALL.FOOTNOTESIZE { font-size : small }
SMALL.SMALL { }
BIG.LARGE { }
BIG.XLARGE { font-size : large }
BIG.XXLARGE { font-size : x-large }
BIG.HUGE { font-size : larger }
BIG.XHUGE { font-size : xx-large }
/* heading styles */
H1 { }
H2 { }
H3 { }
H4 { }
H5 { }
/* mathematics styles */
DIV.displaymath { } /* math displays */
TD.eqno { } /* equation-number cells */
/* document-specific styles come next */
TABLE.equation* { }
DIV.navigation { }
Title: test2
For a symmetric matrix
H n×n, we have a
decomposition
| H = UUT |
where the diagonal matrix
contains the eigenvalues
and
U = (u1,...,un) contains the eigenvectors.
For
H symmetric and real, the eigenvalues
are real and the
eigenvectors associated to different eigenvalues are orthogonal, that is
UTU = I.
Using the eigenvalue decomposition of the Hessian
f'' = UUT, we obtain from the Taylor series
Gaston Gonnet, Institute for Scientific Computing, ETH Z�rich, Switzerland
2001-09-05
