Details
Geometry, Analysis and Probability
In Honor of Jean-Michel BismutProgress in Mathematics, Band 310
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106,99 € |
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| Verlag: | Birkhäuser |
| Format: | |
| Veröffentl.: | 26.04.2017 |
| ISBN/EAN: | 9783319496382 |
| Sprache: | englisch |
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Beschreibungen
<p>This volume presents original research articles and extended surveys related to the mathematical interest and work of Jean-Michel Bismut. His outstanding contributions to probability theory and global analysis on manifolds have had a profound impact on several branches of mathematics in the areas of control theory, mathematical physics and arithmetic geometry. </p><p>Contributions by:</p><p>K. Behrend</p><p>N. Bergeron </p>S. K. Donaldson <p></p><p>J. Dubédat </p><p>B. Duplantier</p><p>G. Faltings </p><p>E. Getzler </p><p>G. Kings</p>R. Mazzeo<p></p><p>J. Millson</p><p>C. Moeglin</p><p>W. Müller</p><p>R. Rhodes</p><p>D. Rössler </p><p>S. Sheffield </p><p>A. Teleman </p><p>G. Tian </p><p>K-I. Yoshikawa</p><p>H. Weiss</p> <p></p><p>W. Werner </p><p><br></p><p>The collection is a valuable resource for graduate students and researchers in these fields.</p>
Geometric higher groupoids and categories.- Hodge type theorems for arithmetic hyperbolic.- The Ding functional, Berndtsson convexity and moment maps.- Dimers and curvature formulae.- The norm of the Weierstrass Section.- Smooth family Thom-Smale complexes.- higher Analytic Torsion Polylogarithms and norm compatible elements on Abelian Schemes.- Teichmuller theory for conic surfaces.- On the analytic torsion of hyperbolic manifolds of the finite volume.- Log-correlated Gaussian elds: an overview.- A variation formula for the determinant line bundle. Compact subspaces of moduli spaces of stable bundles over class VII surfaces.- K-stability implies CM-stability.- Simple renormalization flow for FK-Percolation models.- Analytic torsion for BORCEA-VOISIN threefolds.
This volume presents original research articles and extended surveys related to the mathematical interest and work of Jean-Michel Bismut. His outstanding contributions to probability theory and global analysis on manifolds have had a profound impact on several branches of mathematics in the areas of control theory, mathematical physics and arithmetic geometry.<p>Contributions by:</p><p>K. Behrend</p><p>N. Bergeron</p>S. K. Donaldson<p></p><p>J. Dubédat</p><p>B. Duplantier</p><p>G. Faltings</p><p>E. Getzler</p><p>G. Kings</p>R. Mazzeo<p></p><p>J. Millson</p><p>C. Moeglin</p><p>W. Müller</p><p>R. Rhodes</p><p>D. Rössler</p><p>S. Sheffield</p><p>A. Teleman</p><p>G. Tian</p><p>K-I. Yoshikawa</p><p>H. Weiss</p><p></p><p>W. Werner </p><p><br></p><p>The collection is a valuable resource for graduate students and researchers in these fields.</p>
Contains contributions by some of the foremost experts in probability and geometry Explains the most recent advances in these subjects with very careful writing Provides original research articles of Jean-Michel Bismut
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