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    Algebraic Structures and Operator Calculus

Algebraic Structures and Operator Calculus

P. Feinsilver, Rene Schott
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      In this volume we will present some applications of special functions in computer science. This largely consists of adaptations of articles that have appeared in the literature . Here they are presented in a format made accessible for the non-expert by providing some context. The material on group representations and Young tableaux is introductory in nature. However, the algebraic approach of Chapter 2 is original to the authors and has not appeared previously . Similarly, the material and approach based on Appell states, so formulated, is presented here for the first time . As in all volumes of this series, this one is suitable for self-study by researchers . It is as well appropriate as a text for a course or advanced seminar . The solutions are tackled with the help of various analytical techniques, such as g- erating functions, and probabilistic methods/insights appear regularly . An interesting feature is that, as has been the case in classical applications to physics, special functions arise- here in complexity analysis. And, as in physics, their appearance indicates an underlying Lie structure. Our primary audience is applied mathematicians and theoretical computer scientists . We are quite sure that pure mathematicians will find this volume interesting and useful as well .
      Format: CONTRIBUTORS: P. Feinsilver, Rene Schott EAN: 9780792329213 COUNTRY: Netherlands PAGES: WEIGHT: 910 g HEIGHT: 234 cm
      PUBLISHED BY: Springer DATE PUBLISHED: 1994-06-30 CITY: GENRE: COMPUTERS / Computer Science, MATHEMATICS / Mathematical Analysis, MATHEMATICS / Functional Analysis WIDTH: 156 cm SPINE:

      Book Themes:

      Algebra, Functional analysis and transforms, Integral calculus and equations, Computer science, Mathematical theory of computation

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      In this volume we will present some applications of special functions in computer science. This largely consists of adaptations of articles that have appeared in the literature . Here they are presented in a format made accessible for the non-expert by providing some context. The material on group representations and Young tableaux is introductory in nature. However, the algebraic approach of Chapter 2 is original to the authors and has not appeared previously . Similarly, the material and approach based on Appell states, so formulated, is presented here for the first time . As in all volumes of this series, this one is suitable for self-study by researchers . It is as well appropriate as a text for a course or advanced seminar . The solutions are tackled with the help of various analytical techniques, such as g- erating functions, and probabilistic methods/insights appear regularly . An interesting feature is that, as has been the case in classical applications to physics, special functions arise- here in complexity analysis. And, as in physics, their appearance indicates an underlying Lie structure. Our primary audience is applied mathematicians and theoretical computer scientists . We are quite sure that pure mathematicians will find this volume interesting and useful as well .
      Format: CONTRIBUTORS: P. Feinsilver, Rene Schott EAN: 9780792329213 COUNTRY: Netherlands PAGES: WEIGHT: 910 g HEIGHT: 234 cm
      PUBLISHED BY: Springer DATE PUBLISHED: 1994-06-30 CITY: GENRE: COMPUTERS / Computer Science, MATHEMATICS / Mathematical Analysis, MATHEMATICS / Functional Analysis WIDTH: 156 cm SPINE:

      Book Themes:

      Algebra, Functional analysis and transforms, Integral calculus and equations, Computer science, Mathematical theory of computation

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