Manifolds (Mathematics)
Overview
| Works: | 111 works in 51 publications in 51 languages | |
|---|---|---|
Titles
Lectures on ergodic theory and Pesin theory on compact manifolds /
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Algebraic geometry I : = algebraic curves, algebraic manifolds and schemes /
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Invariance theory, the heat equation, and the Atiyah-Singer index theorem /
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Algebraic integrability of nonlinear dynamical systems on manifolds : = classical and quantum aspects /
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Differential equations on singular manifolds : = semiclassical theory and operator algebras /
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Nonparametric inference on manifolds : = with applications to shape spaces /
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Diffraction of singularities for the wave equation on manifolds with corners /
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Fundamentals of tensor calculus for engineers with a primer on smooth manifolds
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Quantum triangulations = moduli space, quantum computing, non-linear sigma models and ricci flow /
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Global formulations of Lagrangian and Hamiltonian dynamics on manifolds = a geometric approach to modeling and analysis /
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Geometric analysis of quasilinear inequalities on complete manifolds = maximum and compact support principles and detours on manifolds /
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Test configurations, stabilities and canonical Kahler metrics = complex geometry by the energy method /
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Schubert calculus and its applications in combinatorics and representation theory = Guangzhou, China, November 2017 /
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Topological methods in data analysis and visualization. = theory, algorithms, and applications /. V
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Differential equations on manifolds and mathematical physics = dedicated to the memory of Boris Sternin /
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Twistor theory for Riemannian symmetric spaces : = with applications to harmonic maps of Riemann surfaces /
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Theorie homotopique des formes differentielles (d'apres D. Sullivan) /
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The b-pseudodifferential calculus on Galois coverings and a higher Atiyah-Patodi-Singer index theorem /
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Chern numbers and Rozansky-Witten invariants of compact hyper-K醀hler manifolds
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Tensors and manifolds = with applications to mechanics and relativity /
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Complex, Contact and Symmetric Manifolds = In Honor of L. Vanhecke /
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Connes-Chern character for manifolds with boundary and eta cochains /
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Differential manifolds : = a basic approach for experimental physicists /
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Geometry and analysis on manifolds = in memory of professor Shoshichi Kobayashi /
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Nonparametric statistics on manifolds and their applications to object data analysis /
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Lectures on contact 3-manifolds, holomorphic curves and intersection theory /
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Morse theory of gradient flows, concavity and complexity on manifolds with boundary /
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Semi-Riemannian geometry : = the mathematical language of general relativity /
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Riesz transforms, Hodge-Dirac operators and functional calculus for multipliers
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Semi-Riemannian geometry = the mathematical language of general relativity /
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