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  <id>326292</id>
  <name><![CDATA[V. S. Varadarajan]]></name>
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  <id type="integer">4902053</id>
  <isbn>0521341566</isbn>
  <isbn13>9780521341561</isbn13>
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  <title>
    <![CDATA[An Introduction to Harmonic Analysis on Semisimple Lie Groups]]>
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  <link>http://www.goodreads.com/book/show/4902053.An_Introduction_to_Harmonic_Analysis_on_Semisimple_Lie_Groups</link>
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  <description>
    <![CDATA[Now in paperback, this graduate-level textbook is an excellent introduction to the representation theory of semi-simple Lie groups. Professor Varadarajan emphasizes the development of central themes in the context of special examples. He begins with an account of compact groups and discusses the Harish-Chandra modules of SL(2,R) and SL(2,C). Subsequent chapters introduce the Plancherel formula and Schwartz spaces, and show how these lead to the Harish-Chandra theory of Eisenstein integrals. The final sections consider the irreducible characters of semi-simple Lie groups, and include explicit calculations of SL(2,R). The book concludes with appendices sketching some basic topics and with a comprehensive guide to further reading.  This superb volume is highly suitable for students in algebra and analysis, and for mathematicians requiring a readable account of the topic.]]>
  </description>
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    <author>
    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </author>
  </authors>  <published>1989</published>
</book>

        <book>
  <id type="integer">3829413</id>
  <isbn>0387961240</isbn>
  <isbn13>9780387961248</isbn13>
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  <title>
    <![CDATA[Geometry of Quantum Theory]]>
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    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>1985</published>
</book>

        <book>
  <id type="integer">3530497</id>
  <isbn>0821810685</isbn>
  <isbn13>9780821810682</isbn13>
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  <title>
    <![CDATA[The Selected Works of V.S. Varadarajan]]>
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  <link>http://www.goodreads.com/book/show/3530497.The_Selected_Works_of_V_S_Varadarajan</link>
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  <description>
    <![CDATA[V.S. Varadarajan has made significant contributions to a  remarkably broad range of mathematical subjects which include  probability theory, various mathematical aspects of quantum  mechanics, harmonic analysis on reductive groups and symmetric  spaces, and the modern theory of meromorphic differential  equations. The papers included in this volume have been selected  to highlight these contributions.]]>
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<authors>
    <author>
    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>1998</published>
</book>

        <book>
  <id type="integer">3530496</id>
  <isbn>082180989X</isbn>
  <isbn13>9780821809891</isbn13>
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  <title>
    <![CDATA[Algebra in Ancient and Modern Times]]>
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  <link>http://www.goodreads.com/book/show/3530496.Algebra_in_Ancient_and_Modern_Times</link>
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  <description>
    <![CDATA[This text offers a special account of Indian work in diophantine equations during the 6th through 12th centuries and Italian work on solutions of cubic and biquadratic equations from the 11th through 16th centuries. The volume traces the historical development of algebra and the theory of equations from ancient times to the beginning of modern algebra, outlining some modern themes such as the fundamental theorem of algebra, Clifford algebras, and quarternions. It is geared toward undergraduates who have no background in calculus.]]>
  </description>
<authors>
    <author>
    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>1998</published>
</book>

        <book>
  <id type="integer">3404431</id>
  <isbn>0387901310</isbn>
  <isbn13>9780387901312</isbn13>
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  <title>
    <![CDATA[Quantum Theory: Volume 1: Geometry of Quantum Theory]]>
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  <link>http://www.goodreads.com/book/show/3404431.Quantum_Theory_Volume_1_Geometry_of_Quantum_Theory</link>
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    <author>
    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>1968</published>
</book>

        <book>
  <id type="integer">2897364</id>
  <isbn>0821811975</isbn>
  <isbn13>9780821811979</isbn13>
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  <title>
    <![CDATA[The Mathematical Legacy of Harish-Chandra: A Celebration of Representation Theory and Harmonic Analysis : An Ams Special Session Honoring the Memory of ... of Symposia in Pure Mathematics)]]>
  </title>
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  <link>http://www.goodreads.com/book/show/2897364.The_Mathematical_Legacy_of_Harish_Chandra_A_Celebration_of_Representation_Theory_and_Harmonic_Analysis_An_Ams_Special_Session_Honoring_the_Memory_of_of_Symposia_in_Pure_Mathematics_</link>
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    <![CDATA[Harish-Chandra was a mathematician of great power, vision, and  remarkable ingenuity. His profound contributions to the  representation theory of Lie groups, harmonic analysis, and  related areas left researchers a rich legacy that continues  today. This book presents the proceedings of an AMS Special  Session entitled, &quot;Representation Theory and Noncommutative  Harmonic Analysis: A Special Session Honoring the Memory of  Harish-Chandra&quot;, which marked 75 years since his birth and 15  years since his untimely death at age 60.  <p>Contributions to the volume were written by an outstanding group  of internationally known mathematicians. Included are expository  and historical surveys and original research papers. The book  also includes talks given at the IAS Memorial Service in 1983 by  colleagues who knew Harish-Chandra well. Also reprinted are two  articles entitled, &quot;Some Recollections of Harish-Chandra&quot;, by A.  Borel, and &quot;Harish-Chandra's c-Function: A Mathematical Jewel&quot;,  by S. Helgason. In addition, an expository paper, &quot;An Elementary  Introduction to Harish-Chandra's Work&quot;, gives an overview of  some of his most basic mathematical ideas with references for  further study.  <p>This volume offers a comprehensive retrospective of  Harish-Chandra's professional life and work. Personal  recollections give the book particular significance. Readers  should have an advanced-level background in the representation  theory of Lie groups and harmonic analysis.</p></p>]]>
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    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>2000</published>
</book>

        <book>
  <id type="integer">2772819</id>
  <isbn>0821835742</isbn>
  <isbn13>9780821835746</isbn13>
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  <title>
    <![CDATA[Supersymmetry for Mathematicians: An Introduction (Courant Lecture Notes)]]>
  </title>
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  <link>http://www.goodreads.com/book/show/2772819.Supersymmetry_for_Mathematicians_An_Introduction</link>
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    <![CDATA[Supersymmetry has been studied by theoretical physicists since the early 1970s. Nowadays, because of its novelty and significance--in both mathematics and physics--the issues it raises attract the interest of mathematicians.  <p>Written by the well-known mathematician, V. S. Varadarajan, this book presents a cogent and self-contained exposition of the foundations of supersymmetry for the mathematically-minded reader. It begins with a brief introduction to the physical foundations of the theory, in particular, to the classification of relativistic particles and their wave equations, such as those of Dirac and Weyl. It then continues with the development of the theory of supermanifolds, stressing the analogy with the Grothendieck theory of schemes. Here, Varadarajan develops all the super linear algebra needed for the book and establishes the basic theorems: differential and integral calculus in supermanifolds, Frobenius theorem, foundations of the theory of super Lie groups, and so on. A special feature is the in-depth treatment of the theory of spinors in all dimensions and signatures, which is the basis of all supergeometry developments in both physics and mathematics, especially in quantum field theory and supergravity.  <p>The material is suitable for graduate students and mathematicians interested in the mathematical theory of supersymmetry. The book is recommended for independent study.  <p>Titles in this series are copublished with the Courant Institute of Mathematical Sciences at New York University.</p></p></p>]]>
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    <author>
    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>2004</published>
</book>

        <book>
  <id type="integer">699907</id>
  <isbn>0821835807</isbn>
  <isbn13>9780821835807</isbn13>
  <text_reviews_count type="integer">1</text_reviews_count>
  <title>
    <![CDATA[Euler Through Time: A New Look at Old Themes]]>
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    <![CDATA[Euler is one of the greatest and most prolific mathematicians of all time. He wrote the first accessible books on calculus, created the theory of circular functions, and discovered new areas of research such as elliptic integrals, the calculus of variations, graph theory, divergent series, and so on. It took hundreds of years for his successors to develop in full the theories he began, and some of his themes are still at the center of today's mathematics. It is of great interest therefore to examine his work and its relation to current mathematics. This book attempts to do that.    In number theory the discoveries he made empirically would require for their eventual understanding such sophisticated developments as the reciprocity laws and class field theory. His pioneering work on elliptic integrals is the precursor of the modern theory of abelian functions and abelian integrals. His evaluation of zeta and multizeta values is not only a fantastic and exciting story but very relevant to us, because they are at the confluence of much research in algebraic geometry and number theory today (Chapters 2 and 3 of the book).    Anticipating his successors by more than a century, Euler created a theory of summation of series that do not converge in the traditional manner. Chapter 5 of the book treats the progression of ideas regarding divergent series from Euler to many parts of modern analysis and quantum physics.    The last chapter contains a brief treatment of Euler products. Euler discovered the product formula over the primes for the zeta function as well as for a small number of what are now called Dirichlet $L$-functions. Here the book goes into the development of the theory of such Euler products and the role they play in number theory, thus offering the reader a glimpse of current developments (the Langlands program).    For other wonderful titles written by this author see: Supersymmetry for Mathematicians: An Introduction, The Mathematical Legacy of Harish-Chandra: A Celebration of Representation Theory and Harmonic Analysis, The Selected Works of V.S. Varadarajan, and Algebra in Ancient and Modern Times.]]>
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    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>2006</published>
</book>

        <book>
  <id type="integer">600479</id>
  <isbn>0521663628</isbn>
  <isbn13>9780521663625</isbn13>
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  <title>
    <![CDATA[Introduction to Harmonic Analysis on Semisimple Lie Groups]]>
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  <image_url>http://photo.goodreads.com/books/1176168460m/600479.jpg</image_url>
  <small_image_url>http://photo.goodreads.com/books/1176168460s/600479.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/600479.Introduction_to_Harmonic_Analysis_on_Semisimple_Lie_Groups</link>
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  <description>
    <![CDATA[Now in paperback, this graduate-level textbook is an excellent introduction to the representation theory of semi-simple Lie groups. Professor Varadarajan emphasizes the development of central themes in the context of special examples. He begins with an account of compact groups and discusses the Harish-Chandra modules of SL(2,R) and SL(2,C). Subsequent chapters introduce the Plancherel formula and Schwartz spaces, and show how these lead to the Harish-Chandra theory of Eisenstein integrals. The final sections consider the irreducible characters of semi-simple Lie groups, and include explicit calculations of SL(2,R). The book concludes with appendices sketching some basic topics and with a comprehensive guide to further reading.  This superb volume is highly suitable for students in algebra and analysis, and for mathematicians requiring a readable account of the topic.]]>
  </description>
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    <author>
    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>2001</published>
</book>

        <book>
  <id type="integer">672960</id>
  <isbn>0387183027</isbn>
  <isbn13>9780387183022</isbn13>
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  <title>
    <![CDATA[Harmonic Analysis of Spherical Functions on Real Reductive Groups (Ergebnisse Der Mathematik Und Ihrer Grenzgebiete 2 Folge)]]>
  </title>
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    <![CDATA[The purpose of this book is to give a thorough treatment of the harmonic analysis of spherical functions on symmetric spaces. The theory was originally created by Harish-Chandra in the late 1950's and important additional contributions were made by many others in the succeeding years. The book attempts to give a definite treatment of these results from the spectral theoretic viewpoint. The harmonic analysis of spherical functions treated here contains the essentials of large parts of harmonic analysis of more general functions on semisimple Lie groups. Since the latter involves many additional technical complications, it will be very illuminating for any potential student of general harmonic analysis to see how the basic ideas emerge in the context of spherical functions. With this in mind, an attempt has been made only to use those methods (as far as possible) which generalize. Mathematicians and graduate students as well as mathematical physicists interested in semisimple Lie groups, homogeneous spaces, representations and harmonic analysis will find this book stimulating.]]>
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<authors>
    <author>
    <id>360573</id>
        <name><![CDATA[Ramesh Gangolli]]></name>
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    <author>
    <id>326292</id>
        <name><![CDATA[V. S. Varadarajan]]></name>
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  </authors>  <published>1988</published>
</book>

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