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Theory for neural networks has become a very active subject in the past years and combines elements from various areas in mathematics. Sta- tistical theory for ...
Tools from real algebraic geometry are very well suited for studying computability and complexity questions. For example Annie Raymond spoke about the unde-.
When this K-theory class is that of a higher rho invariant of an invertible differential operator, we show this pairing is precisely the aforementioned higher ...
The participants represented a broad range of topics where Ehrhart quasipolynomials are useful; e.g. combinatorics, representa- tion theory, algebraic geometry, ...
Keywords: special Lagrangian, Fukaya category, stability condition, geometric measure theory, symplectic geometry. Page 2. Y. Li. 2. (i) From the viewpoint of ...
... shape . . . . . . . . . . . . . . . . . . . . . . . . . . . . 826. Camillo De Lellis, The regularity theory for the area functional (in geometric mea- sure ...
[10] John Lott, Index theory for scalar curvature on manifolds with boundary, Proc. ... of computability: Even in the simplest cases, his groups are not ...
Scope: model theory, computability theo- ry, proof theory, logic foundation of com- puter science. Programme committee: Yu. L. Ersdhov. (chair), S. I. Adiyan ...
The power of this calculus lies in the computability of limt!0 p ıt q, and that the ... Gilkey, Invariance Theory, The Heat Equation, and the Atiyah–Singer Index ...
Computability of maximum entropy distributions and counting problems 2915 ... Theory of Computing, 7(1):27–43, 2011. [3] Noga Alon. Independence numbers ...