Mostrando 21 - 28 Resultados de 28 Para Buscar '"Operad"', tiempo de consulta: 0.24s Limitar resultados
  1. 21
    por Aguiar, Marcelo, Mahajan, Swapneel
    Publicado 2017
    “…It introduces the space of Lie elements of an arrangement which generalizes the classical Lie operad. This space is the last nonzero power of the radical of the Tits algebra. …”
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  2. 22
    por Hinich, V
    Publicado 2003
    “…A construction of the tangent dg Lie algebra of a sheaf of operad algebras on a site is presented. The requirements on the site are very mild; the requirements on the algebra are more substantial. …”
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  3. 23
    “…Properads are devices more general than operads, and enable one to encode bialgebraic, rather than just (co)algebraic, structures.   …”
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  4. 24
    “…Part II contains a comprehensive treatment of the mathematical background on operads and homotopy algebras in a broader context, which should appeal also to mathematicians who are not familiar with string theory.…”
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  5. 25
    por Yau, Donald
    Publicado 2020
    “…This monograph introduces involutive categories and involutive operads, featuring applications to the GNS construction and algebraic quantum field theory. …”
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  6. 26
    por Manin, Yuri I
    Publicado 1999
    “…The first part of the book is devoted to this notion and its extensive interconnections with algebraic formalism of operads, differential equations, perturbations, and geometry. …”
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  7. 27
    por Yau, Donald, Johnson, Mark W
    Publicado 2015
    “…In this respect PROPs can be viewed as generalizations of operads that would allow only a single output. Variants of PROPs are important in several mathematical fields, including string topology, topological conformal field theory, homotopical algebra, deformation theory, Poisson geometry, and graph cohomology. …”
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  8. 28
    por Schöbel, Konrad
    Publicado 2015
    “…The present work reveals a surprising algebraic geometric structure behind the famous list of separation coordinates, bringing together a great range of mathematics and mathematical physics, from the late 19th century theory of separation of variables to modern moduli space theory, Stasheff polytopes and operads. "I am particularly impressed by his mastery of a variety of techniques and his ability to show clearly how they interact to produce his results.”   …”
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