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| Preface to the First Edition | ||
| Preface to the Second Edition | ||
| Recipients of Fields Medals | ||
| Quasiconformal Mappings, Teichmuller Spaces, and Kleinian Groups | 5 | |
| Calcul Infinitesimal Stochastique | 27 | |
| On Kahler Varieties of Restricted Type | 57 | |
| Rational Approximations to Algebraic Numbers | 68 | |
| Looking forward from ICM 1962 | 94 | |
| The Index of Elliptic Operators | 123 | |
| A Survey of Some Recent Developments in Differential Topology | 150 | |
| Effective Methods in the Theory of Numbers | 170 | |
| Effective Methods in Diophantine Problems | 179 | |
| Effective Methods in Diophantine Problems. II | 191 | |
| Effective Methods in the Theory of Numbers/Diophantine Problems | 198 | |
| Role of Integrable Models in the Development of Mathematics | 210 | |
| Pattern Theory: A Unifying Perspective | 234 | |
| Oppenheim Conjecture | 281 | |
| Brisure de Symetrie Spontanee et Geometrie du Point de vue Spectral | 348 | |
| Remarks on Gauge Theory, Complex Geometry and 4-Manifold Topology | 392 | |
| Betti Number Estimates for Nilpotent Groups | 421 | |
| A Polynomial Invariant for Knots via von Neumann Algebras | 456 | |
| Birational Classification of Algebraic Threefolds | 504 | |
| Geometry and Quantum Field Theory | 531 | |
| Hamiltonian Methods in Nonlinear Evolution Equations | 550 | |
| On Some Recent Methods for Nonlinear Partial Differential Equations | 572 | |
| Recent Developments in Dynamics | 596 | |
| On the Restricted Burnside Problem | 631 | |
| What is Moonshine? | 654 | |
| A New Proof of Szemeredi's Theorem for Arithmetic Progressions of Length Four | 678 | |
| Formal (Non)-Commutative Symplectic Geometry | 716 | |
| Comments on "Formal (Non)-Commutative Symplectic Geometry" | 734 | |
| Rigidity and Inflexibility in Conformal Dynamics | 746 | |
| Open Problems in the Motivic Style Homotopy Theory, I | 779 |
| Price | Condition | Delivery | Seller | Action |
| $111.86 | Digital |
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Add Fields Medallists' Lectures, Although the Fields Medal does not have the same public recognition as the Nobel Prizes, they share a similar intellectual standing. It is restricted to one field — that of mathematics — and an age limit of 40 has become an accepted tradition. Mathematics, Fields Medallists' Lectures to the inventory that you are selling on WonderClubX
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Add Fields Medallists' Lectures, Although the Fields Medal does not have the same public recognition as the Nobel Prizes, they share a similar intellectual standing. It is restricted to one field — that of mathematics — and an age limit of 40 has become an accepted tradition. Mathematics, Fields Medallists' Lectures to your collection on WonderClub |