Algebraic Structures and Operator Calculus - Representations of Lie Groups
Identifieur interne : 001C17 ( Crin/Corpus ); précédent : 001C16; suivant : 001C18Algebraic Structures and Operator Calculus - Representations of Lie Groups
Auteurs : P. Feinsilver ; René SchottSource :
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Abstract
The third volume -- Representations of Lie Groups -- answers some basic questions, like `how can a Lie algebra given in matrix terms, or by prescribed communication relations be realised so as to give an idea of what it 'looks like' ?' A concrete theory is presented with emphasis on techniques suitable for efficient symbolic computing. Another question is `how do classical mathematical constructs interact with Lie structures ?'. Here stochastic processes are taken as an example. The volume concludes with a section on output of the MAPLE program, which is available from Kluwer Academic Publishers on the Internet
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CRIN:feinsilver96aLe document en format XML
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<front><div type="abstract" xml:lang="en" wicri:score="1352">The third volume -- Representations of Lie Groups -- answers some basic questions, like `how can a Lie algebra given in matrix terms, or by prescribed communication relations be realised so as to give an idea of what it 'looks like' ?' A concrete theory is presented with emphasis on techniques suitable for efficient symbolic computing. Another question is `how do classical mathematical constructs interact with Lie structures ?'. Here stochastic processes are taken as an example. The volume concludes with a section on output of the MAPLE program, which is available from Kluwer Academic Publishers on the Internet</div>
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<BibTex type="book"><ref>feinsilver96a</ref>
<crinnumber>96-R-019</crinnumber>
<category>10</category>
<equipe>AMII</equipe>
<author><e>Feinsilver, P.</e>
<e>Schott, René</e>
</author>
<title>Algebraic Structures and Operator Calculus - Representations of Lie Groups</title>
<publisher>Kluwer Academic</publisher>
<year>1996</year>
<volume>3</volume>
<keywords><e>operator calculus</e>
<e>appel system</e>
</keywords>
<abstract>The third volume -- Representations of Lie Groups -- answers some basic questions, like `how can a Lie algebra given in matrix terms, or by prescribed communication relations be realised so as to give an idea of what it 'looks like' ?' A concrete theory is presented with emphasis on techniques suitable for efficient symbolic computing. Another question is `how do classical mathematical constructs interact with Lie structures ?'. Here stochastic processes are taken as an example. The volume concludes with a section on output of the MAPLE program, which is available from Kluwer Academic Publishers on the Internet</abstract>
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