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  • L-Functions and Automorphic Forms

    LAF, Heidelberg, February 22-26, 2016

    Series series Springer Nature Proceedings excluding Computer Science
    This book presents a collection of carefully refereed research articles and lecture notes stemming from the Conference "Automorphic Forms and L-Functions", held at the University of Heidelberg in 2016.The theory of automorphic forms and their associated L-functions is one of the central research areas in modern number theory, linking number theory, arithmetic geometry, representation theory, and ... Read more

    $115.29 CAD

  • Conformal Field Theory, Automorphic Forms and Related Topics

    CFT, Heidelberg, September 19-23, 2011

    Series series Springer Nature Proceedings excluding Computer Science
    This book, part of the series Contributions in Mathematical and Computational Sciences, reviews recent developments in the theory of vertex operator algebras (VOAs) and their applications to mathematics and physics.The mathematical theory of VOAs originated from the famous monstrous moonshine conjectures of J.H. Conway and S.P. Norton, which predicted a deep relationship between the characters of ... Read more

    $179.39 CAD

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  • Developments and Retrospectives in Lie Theory

    Geometric and Analytic Methods

    Series series Mathematics and Statistics (R0)
    The Lie Theory Workshop, founded by Joe Wolf (UC, Berkeley), has been running for over two decades. At the beginning, the top universities in California and Utah hosted the meetings, which continue to run on a quarterly basis. Experts in representation theory/Lie theory from various parts of the US, Europe, Asia (China, Japan, Singapore, Russia), Canada, and South and Central America were ... Read more

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  • Multiple Dirichlet Series, L-functions and Automorphic Forms

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    Multiple Dirichlet Series, L-functions and Automorphic Forms gives the latest advances in the rapidly developing subject of Multiple Dirichlet Series, an area with origins in the theory of automorphic forms that exhibits surprising and deep connections to crystal graphs and mathematical physics. As such, it represents a new way in which areas including number theory, combinatorics, statistical ... Read more

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  • Symmetry: Representation Theory and Its Applications

    In Honor of Nolan R. Wallach

    Series series Mathematics and Statistics (R0)
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  • Geometric and Harmonic Analysis on Homogeneous Spaces and Applications

    TJC 2015, Monastir, Tunisia, December 18-23

    Edited by Ali Baklouti, Takaaki Nomura ...
    Series series Springer Nature Proceedings excluding Computer Science
    This book provides the latest competing research results on non-commutative harmonic analysis on homogeneous spaces with many applications. It also includes the most recent developments on other areas of mathematics including algebra and geometry.Lie group representation theory and harmonic analysis on Lie groups and on their homogeneous spaces form a significant and important area of mathematical ... Read more

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  • Iwasawa Theory 2012

    State of the Art and Recent Advances

    Series series Springer Nature Proceedings excluding Computer Science
    This is the fifth conference in a bi-annual series, following conferences in Besancon, Limoges, Irsee and Toronto. The meeting aims to bring together different strands of research in and closely related to the area of Iwasawa theory. During the week before the conference in a kind of summer school a series of preparatory lectures for young mathematicians was provided as an introduction to Iwasawa ... Read more

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  • Love and Math

    The Heart of Hidden Reality

    **A stunning, globe-spanning journey through the beauty and power of mathematics“Powerful, passionate, and inspiring.” —New York TimesA New York Times Bestseller**What if you had to take an art class in which you were only taught how to paint a fence? What if you were never shown the paintings of van Gogh and Picasso, weren't even told they existed? Alas, this is how math is taught, and so for ... Read more

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  • Topological Galois Theory

    Solvability and Unsolvability of Equations in Finite Terms

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  • Mumford-Tate Groups and Domains

    Their Geometry and Arithmetic

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  • The Theory of Hardy's Z-Function

    Series Book 196 - Cambridge Tracts in Mathematics
    Hardy's Z-function, related to the Riemann zeta-function ζ(s), was originally utilised by G. H. Hardy to show that ζ(s) has infinitely many zeros of the form ½+it. It is now amongst the most important functions of analytic number theory, and the Riemann hypothesis, that all complex zeros lie on the line ½+it, is perhaps one of the best known and most important open problems in mathematics. Today ... Read more

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