£68.84

Current Developments in Mathematics 2008

Mathematics

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Product Description The Current Developments in Mathematics (CDM) conference is an annual seminar, jointly hosted by Harvard University and the Massachusetts Institute of Technology, and devoted to surveying the most recent developments in mathematics. In choosing speakers, the hosts take a broad look at the field of geometry, and select geometers who transcend classical perceptions within their field. All speakers are prominent specialists in the fields of algebraic geometry, mathematical physics, and other areas. International Press is pleased to bring the full contents of these proceedings to you in their ""Current Developments in Mathematics"" book series. From the Inside Flap Contents of this volume: The Evolution Problem in General Relativity - Mihalis Dafermos Very Large Graphs - László Lovász On the Classification of Topological Field Theories - Jacob Lurie Properly embedded minimal planar domains with infinite topology are Riemann minimal examples - William H. Meeks III and Joaquín Pérez Unearthing the Visions of a Master: Harmonic Maass Forms and Number Theory - Ken Ono From the Back Cover The Current Developments in Mathematics (CDM) conference is an annual seminar, jointly hosted by Harvard University and the Massachusetts Institute of Technology, and devoted to surveying the most recent developments in mathematics. In choosing speakers, the hosts take a broad look at the field of geometry, and select geometers who transcend classical perceptions within their field. All speakers are prominent specialists in the fields of algebraic geometry, mathematical physics, and other areas. International Press is pleased to bring the full contents of these proceedings to you in their Current Developments in Mathematics book series.

Product Specifications

Format: paperback
ASIN: 1571461396
Category: Books > Subjects > Science, Nature & Maths > Mathematics
Domain: Amazon UK
Release Date: 15 October 2009
Listed Since: 06 November 2009

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Current Developments in Mathematics 2008

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