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The theory of o-minimal structures provides a powerful framework for the study of geometrically tame structures ... computability results for various ...
computability of this limit, rates of convergence to the limit and so on ... qualitative theory, the quantitative theory is in its early stage. Indeed ...
Nov 20, 2003 ... cyclic theories is its computability in terms of homological algebra. There is a spectral sequence calculating morphism groups in the ...
Considerations from computability theory [43] tell us that effective Cauchy rates are in general excluded, and one thus looks at an equivalent but ...
PRIN 2017-2017NWTM8R Mathematical Logic: models, sets, computability. Page 21. Set Theory. 99. Rigidity conjectures in continuous quotients. Alessandro Vignati.
In- deed, higher computability even contributes to the problem by generating wealthy ... Theory, 34(4):605–612, 1988. [4] K. Gröchenig. Time-frequency analysis of ...
Computability theory and differential geometry. Bull. Symbolic Logic, 10(4):457–. 486, 2004. [15] A. J. Zomorodian. Topology for computing, volume 16 of ...
There, the cur- rent state already reached a level of generality which allows simultaneous application to diverse fields of applied and theoretical mathematics.
notions, such as predicativity and infinite computability, which create philosophical ... logic, the λ-calculus, type theory and category theory. This leads to a ...
We end this section with a remark on the computability of flow of weights. For the type III0-case, cf. also [28]. In the single factor case, the flow of ...