Two examples for the Titlepage mechanism of Tralics

First example. The source file is described here. This file was produced in Jan. 2004 Some line breaks were inserted, they are marked by red underscores.

<?xml version='1.0' encoding='iso-8859-1'?>
<!DOCTYPE tpa SYSTEM 'tpa.dtd'>
<!-- translated from latex by tralics 1.9t-->
<tpa from_type='OK' from-tpa='ok' language='english'>
<titlepage a2='b2' a1='b1' att2='foo2' att1='foo'>
__<title-element tea='tea-val'>Titlepage customisation
__in Tralics</title-element>
<utitle-element tea='utea-val'>No title</utitle-element>
<autL bl='blval' al='alval'><aut auta='autaval'>Jos� Grimm</aut>
<aut auta='autaval'>Knuth</aut>
<aut auta='autaval'>JG</aut>
<aut auta='autaval'>DEK</aut>
</autL>
<uautL bl='blval' al='alval'><aut auta='autaval'>No authors</aut></uautL>
<abstract ab='AB1'><p>
This is an abstract with </p>
<p>some paragraphs in it</p>
<p>ok ?
</p></abstract>
<abstract ab='AB2'>
This is an abstract without paragraphs in it
</abstract>
<abstract ab='AB3'><p>Another abstract </p>
<p>with </p>
<p>in it</p></abstract>
<abstract ab='AB4'>Another abstract without par</abstract>
<uabstract ab='AB5'>no abstract1</uabstract>
<uabstract ab='AB6'>no abstract2</uabstract>
<uabstract ab='AB7'>no abstract3</uabstract>
<uabstract ab='AB8'>no abstract4</uabstract>
<UR><Rocq></Rocq>
<URsop></URsop>
</UR>
<sUR en='research unit' fr='unit� de recherche'><Rocq en='nearparis'></Rocq>
<sURsop fr='dans le sud'></sURsop>
<sURlor fr=' dans l&apos;est'></sURlor>
</sUR>
<Address>somewhere</Address>
<cmdp>nodefault</cmdp>
<cmdA>CMDA</cmdA>
<cmdB>CMDB</cmdB>
<cmdC>CMDC</cmdC>
</titlepage>
<p></p></tpa>

First example, new syntax

<?xml version='1.0' encoding='iso-8859-1'?>
<!DOCTYPE tpa SYSTEM 'tpa.dtd'>
<!-- translated from latex by tralics 2.8-->
<tpa from_type='OK' from-tpa='ok'>
<titlepage a2='b2' a1='b1' att2='foo2' att1='foo'><title-element tea='tea-val'>Titlepage customisation in Tralics</title-element>
<utitle-element tea='utea-val'>No title</utitle-element>
<autL bl='blval' al='alval'><aut auta='autaval'>Jos� Grimm</aut>
<aut auta='autaval'>Knuth</aut>
<aut auta='autaval'>JG</aut>
<aut auta='autaval'>DEK</aut>
</autL>
<uautL bl='blval' al='alval'><aut auta='autaval'>No authors</aut></uautL>
<abstract ab='AB1'><p>
This is an abstract with</p>
<p>some paragraphs in it</p>
<p>ok ?
</p></abstract>
<abstract ab='AB2'>
This is an abstract without paragraphs in it
</abstract>
<abstract ab='AB3'><p>Another abstract</p>
<p>with</p>
<p>in it</p></abstract>
<abstract ab='AB4'>Another abstract without par</abstract>
<uabstract ab='AB5'>no abstract1</uabstract>
<uabstract ab='AB6'>no abstract2</uabstract>
<uabstract ab='AB7'>no abstract3</uabstract>
<uabstract ab='AB8'>no abstract4</uabstract>
<UR>
<Rocq/>
<URsop/>
</UR>
<sUR en='research unit' fr='unit� de recherche'>
<Rocq en='nearparis'/>
<sURsop fr='dans le sud'/>
<sURlor fr=' dans l&apos;est'/>
</sUR>
<Address>somewhere</Address>
<cmdp>nodefault</cmdp>
<cmdA>CMDA</cmdA>
<cmdB>CMDB</cmdB>
<cmdC>CMDC</cmdC>
</titlepage>
<p/>
</tpa>

Cedram test 1

Second example file for the titlepage command. Some line breaks were inserted, they are marked by red underscores.

<?xml version='1.0' encoding='iso-8859-1'?>
<!DOCTYPE cedram SYSTEM 'cedram.dtd'>
<!-- translated from latex by tralics 2.7c-->
<cedram>
<article><production>
<fichier_tex>bo</fichier_tex>
<fichier_bib>bo</fichier_bib>
<date_prod>2006-6-16</date_prod></production>

<date_reception>2004-06-14</date_reception>
<date_acceptation>2004-12-09</date_acceptation>
<auteur>
<prenom>Donald</prenom>
<middlename>E.</middlename>
<nom><hi rend='it'>Knuth</hi></nom>
<adresse><TeX/> Users Group  P.O. Box 869 Santa Barbara,
__ CA 93102-0869 USA</adresse>
<mel>d.e.knuth@somewhere.on.the.net</mel>
</auteur>
<titre xml:lang='fr'>Coefficients Fourier pour fonctions
__ <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'>
__<msup><mi>L</mi> <mi>&infin;</mi> </msup></math></formula> simples
__</titre>
<TeXtitre xml:lang='fr'>Coefficients Fourier pour fonctions
__$L^\infty $ simple</TeXtitre>
<titre xml:lang='en'>Fourier coefficients for simple
__ <formula type='inline'><math xmlns='http://www.w3.org/1998/Math/MathML'>
__<msup><mi>L</mi> <mi>&infin;</mi> </msup>
__</math></formula> functions</titre>
<TeXtitre xml:lang='en'>Fourier coefficients for
__simple $L^\infty $ functions</TeXtitre>
<langue>en</langue>
<resume xml:lang='en'>This is an abstract with a beautiful inline
__formule <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'><mrow>
__<msub><mi>&lambda;</mi> <mi>n</mi> </msub>
__<mrow><mo>(</mo><mi>&pi;</mi><mo>)</mo></mrow>
__<mo>=</mo><mfrac><mi>N</mi> <mn>2</mn></mfrac><mi>n</mi>
__<mo form='prefix'>log</mo><mi>n</mi><mo>+</mo><msub><mi>C</mi>
__<mn>1</mn> </msub><mrow><mo>(</mo><mi>&pi;</mi>
__<mo>)</mo><mi>n</mi><mo>+</mo><mi>O</mi>
__<mo>(</mo></mrow><msqrt><mi>n</mi></msqrt><mrow>
__<mo form='prefix'>log</mo><mi>n</mi><mo>)</mo></mrow>
__</mrow></math></formula>, where <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'>
__<mrow><msub><mi>C</mi>
__<mn>1</mn> </msub><mrow><mo>(</mo><mi>&pi;</mi>
__<mo>)</mo></mrow></mrow></math></formula>
__is a real-valued constant.</resume>
<TEXresume xml:lang='en'>This is an abstract with a beautiful inline
__formule $\lambda _n(\pi ) = \frac N2 n \log n + C_1(\pi ) n +
__O(\sqrt n\log n)$, where $C_1(\pi )$
__is a real-valued constant.</TEXresume>
<resume xml:lang='fr'>Mon r�sum� avec ma formule <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'>
__<mrow><msub><mi>&lambda;</mi> <mi>n</mi> </msub>
__<mrow><mo>(</mo><mi>&pi;</mi><mo>)</mo></mrow>
__<mo>=</mo><mfrac><mi>N</mi> <mn>2</mn></mfrac>
__<mi>n</mi><mo form='prefix'>log</mo><mi>n</mi><mo>+</mo>
__<msub><mi>C</mi> <mn>1</mn> </msub><mrow><mo>(</mo>
__<mi>&pi;</mi><mo>)</mo><mi>n</mi><mo>+</mo><mi>O</mi>
__<mo>(</mo></mrow><msqrt><mi>n</mi></msqrt><mrow>
__<mo form='prefix'>log</mo><mi>n</mi><mo>)</mo></mrow></mrow>
__</math></formula>, o� <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'>
__<mrow><msub><mi>C</mi> <mn>1</mn>
__ </msub><mrow><mo>(</mo><mi>&pi;</mi><mo>)</mo>
__</mrow></mrow></math></formula> est une constante r�elle.</resume>
<TEXresume xml:lang='fr'>Mon r�sum� avec ma formule $\lambda _n(\pi )
__= \frac N2 n \log n + C_1(\pi ) n + O(\sqrt n\log n)$, o� $C_1(\pi )$
__est une constante r�elle.</TEXresume>
<motcle xml:lang='fr'>fonctions <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'><msup><mi>L</mi>
__ <mi>&infin;</mi>
</msup></math></formula>
__ simples, fonction lambda</motcle>
<motcle xml:lang='en'>simple <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'><msup>
__<mi>L</mi> <mi>&infin;</mi> </msup></math></formula> functions, lambda
__ function</motcle>
<msc>11M26, 11M36, 11S40</msc>
</article>
<p/>
__<biblio>
<citation from='year' key='Bar03' id='bid0'
__userid='cite:Ba03' type='article'>
<bauteurs><nom>Barnes</nom><prenom>E. W.</prenom><initiale>E. W.</initiale>
__<particule/><junior/></bauteurs>
<title>On the expression of Euler's constant as a definite integral</title>
<bjournal>Messenger of Math.</bjournal>
<bvolume>33</bvolume>
<byear>1903</byear>
<bpages>59&ndash;61</bpages>
</citation>
__
<citation from='year' key='Bom00' id='bid2'
__userid='cite:Bo99' type='article'>
<bauteurs><nom>Bombieri</nom><prenom>E.</prenom>
__<initiale>E.</initiale><particule/><junior/></bauteurs>
<title>Remarks on Weil's quadratic functional in the theory
__ of prime numbers&nbsp;I</title>
<bjournal>Rend. Mat. Acc. Lincei, Ser.&nbsp;IX</bjournal>
<bvolume>11</bvolume>
<byear>2000</byear>
<bpages>183&ndash;233</bpages>
</citation>
__
<citation from='year' key='BPY01' id='bid1'
__userid='cite:BPY01' type='article'>
<bauteurs><nom>Biane</nom><prenom>P.</prenom><initiale>P.</initiale>
__<particule/><junior/><nom>Pitman</nom><prenom>J.</prenom>
__<initiale>J.</initiale><particule/><junior/><nom>Yor</nom>
__<prenom>M.</prenom><initiale>M.</initiale><particule/><junior/>
__</bauteurs>
<title>Probability laws related to the Jacobi $\theta $ and Riemann
__ $\zeta $ functions, and Brownian excursions</title>
<bjournal>Bull. Amer. Math. Soc.</bjournal>
<bvolume>38</bvolume>
<byear>2001</byear>
<bpages>435&ndash;465</bpages>
</citation></biblio></cedram>

Cedram test 2

  <?xml version='1.0' encoding='iso-8859-1'?>
  <!DOCTYPE cedram SYSTEM 'cedram.dtd'>
  <!-- translated from latex by tralics 2.8-->
  <cedram>
  <article><production>
  <fichier_tex>bo</fichier_tex>
  <fichier_bib>bo</fichier_bib>
  <date_prod>2006-7-18</date_prod></production>

  <date_reception>2004-06-14</date_reception>
  <date_acceptation>2004-12-09</date_acceptation>
  <auteur>
  <prenom>Donald</prenom>
  <middlename>E.</middlename>
  <nom><hi rend='it'>Knuth</hi></nom>
  <adresse><TeX/> Users Group  P.O. Box 869 Santa Barbara,
__CA 93102-0869 USA</adresse>
  <mel>d.e.knuth@somewhere.on.the.net</mel>
  </auteur>
  <titre xml:lang='fr'>Coefficients Fourier pour fonctions
__<formula type='inline'><math xmlns='http://www.w3.org/1998/Math/MathML'>
__<msup><mi>L</mi> <mi>&infin;</mi> </msup></math></formula> simples</titre>
  <TeXtitre xml:lang='fr'>Coefficients Fourier pour fonctions
__<texmath type='inline'>L^\infty </texmath> simples</TeXtitre>
  <titre xml:lang='en'>Fourier coefficients for simple
__<formula type='inline'><math xmlns='http://www.w3.org/1998/Math/MathML'>
__<msup><mi>L</mi> <mi>&infin;</mi> </msup></math></formula> functions</titre>
  <TeXtitre xml:lang='en'>Fourier coefficients for simple
__<texmath type='inline'>L^\infty </texmath> functions</TeXtitre>
  <langue>en</langue>
  <resume xml:lang='en'>This is an abstract with a beautiful inline formula
__<formula type='inline'><math xmlns='http://www.w3.org/1998/Math/MathML'>
__<mrow><msub><mi>&lambda;</mi> <mi>n</mi> </msub><mrow><mo>(</mo>
__<mi>&pi;</mi><mo>)</mo></mrow><mo>=</mo><mfrac><mi>N</mi> <mn>2</mn>
__</mfrac><mi>n</mi><mo form='prefix'>log</mo><mi>n</mi><mo>+</mo><msub>
__<mi>C</mi> <mn>1</mn> </msub><mrow><mo>(</mo><mi>&pi;</mi><mo>)
__</mo><mi>n</mi><mo>+</mo><mi>O</mi><mo>(</mo></mrow><msqrt><mi>n</mi>
__</msqrt><mrow><mo form='prefix'>log</mo><mi>n</mi><mo>)</mo></mrow>
__</mrow></math></formula>, where <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'><mrow><msub><mi>C</mi>
__ <mn>1</mn> </msub><mrow><mo>(</mo><mi>&pi;</mi><mo>)</mo></mrow></mrow>
__</math></formula> is a real-valued constant.
  </resume>
  <TEXresume xml:lang='en'>This is an abstract with a beautiful
__inline formula <texmath type='inline'>\lambda _n(\pi ) = \frac{N}{2}
__n \log n + C_1(\pi ) n +
__  O(\sqrt{n}\log {n})</texmath>, where <texmath type='inline'>C_1(\pi )
__</texmath> is a real-valued constant.
  </TEXresume>
  <resume xml:lang='fr'>Mon r�sum� avec ma formule
  <formula type='inline'><math xmlns='http://www.w3.org/1998/Math/MathML'>
__<mrow><msub><mi>&lambda;</mi> <mi>n</mi> </msub><mrow><mo>(</mo>
__<mi>&pi;</mi><mo>)</mo></mrow><mo>=</mo><mfrac><mi>N</mi> <mn>2</mn>
__</mfrac><mi>n</mi><mo form='prefix'>log</mo><mi>n</mi><mo>+</mo>
__<msub><mi>C</mi> <mn>1</mn> </msub><mrow><mo>(</mo><mi>&pi;</mi><mo>)
__</mo><mi>n</mi><mo>+</mo><mi>O</mi><mo>(</mo></mrow><msqrt><mi>n</mi>
__</msqrt><mrow><mo form='prefix'>log</mo><mi>n</mi><mo>)</mo></mrow>
__</mrow></math></formula>, o� <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'><mrow><msub>
__<mi>C</mi> <mn>1</mn> </msub><mrow><mo>(</mo><mi>&pi;</mi><mo>)</mo>
__</mrow></mrow></math></formula> est une constante r�elle.
  </resume>
  <TEXresume xml:lang='fr'>Mon r�sum� avec ma formule
  <texmath type='inline'>\lambda _n(\pi ) = \frac{N}{2} n \log n
__+ C_1(\pi ) n +
  O(\sqrt{n}\log {n})</texmath>, o�
__<texmath type='inline'>C_1(\pi )</texmath> est une constante r�elle.
  </TEXresume>
  <motcle xml:lang='fr'>fonctions <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'><msup><mi>L</mi>
__<mi>&infin;</mi> </msup></math></formula> simples, fonction lambda</motcle>
__  <motcle xml:lang='en'>simple <formula type='inline'>
__<math xmlns='http://www.w3.org/1998/Math/MathML'><msup>
__<mi>L</mi> <mi>&infin;</mi> </msup></math></formula> functions,
__lambda function</motcle>
  <msc>11M26, 11M36, 11S40</msc>
  </article>
  <p/><biblio>
  <citation from='year' key='Bar03' id='bid0' userid='cite:Ba03'
__type='article'>
  <bauteurs><nom>Barnes</nom><prenom>E. W.</prenom>
__<initiale>E. W.</initiale><particule/><junior/></bauteurs>
  <title>On the expression of Euler's constant as a definite integral</title>
  <bjournal>Messenger of Math.</bjournal>
  <bvolume>33</bvolume>
  <byear>1903</byear>
  <bpages>59&ndash;61</bpages>
  </citation>
  <citation from='year' key='Bom00' id='bid2' userid='cite:Bo99'
__type='article'>
  <bauteurs><nom>Bombieri</nom><prenom>E.</prenom>
__<initiale>E.</initiale><particule/><junior/></bauteurs>
  <title>Remarks on Weil's quadratic functional in the theory of
__prime numbers&nbsp;I</title>
  <bjournal>Rend. Mat. Acc. Lincei, Ser.&nbsp;IX</bjournal>
  <bvolume>11</bvolume>
  <byear>2000</byear>
  <bpages>183&ndash;233</bpages>
  </citation>
  <citation from='year' key='BPY01' id='bid1' userid='cite:BPY01'
__type='article'>
  <bauteurs><nom>Biane</nom><prenom>P.</prenom><initiale>P.</initiale>
__<particule/><junior/><nom>Pitman</nom><prenom>J.</prenom>
__<initiale>J.</initiale><particule/><junior/><nom>Yor</nom>
__<prenom>M.</prenom><initiale>M.</initiale><particule/><junior/></bauteurs>
  <title>Probability laws related to the Jacobi $\theta $ and
__Riemann $\zeta $ functions, and Brownian excursions</title>
  <bjournal>Bull. Amer. Math. Soc.</bjournal>
  <bvolume>38</bvolume>
  <byear>2001</byear>
  <bpages>435&ndash;465</bpages>
  </citation></biblio></cedram>