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Diffeotopy Functors of ind-Algebras and Local Cyclic Cohomology
Nov 20, 2003 ... The second issue which distinguishes local cyclic cohomology among most other cyclic theories is its computability in terms of homological ...
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Topological and Geometric Combinatorics
Theory, Ser. A, 61:309-318, 1992. New Constructions of Epsilon-Nets ... Computability theory and differential geometry. Bull. Symbolic Logic, 10(4): ...
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Every file is a program, but not the reverse
Nov 15, 2024 ... Scientific theories of proof and computability can then be developed on this basis, but the philosophical debate will continue on the ...
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Separatedness in Constructive Topology
constructive theory, we would run into difficulties which the classical theory avoids by appli- ... Computability and. Complexity in Analysis (Proc.
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˛-induction for bi-unitary connections
This computability is one reason why physicists are interested in this ... See a short review [28] and a longer review [27] for a general theory of this topic.
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Mathematisches Forschungsinstitut Oberwolfach Field Arithmetic
Apr 25, 2018 ... an algebraic approach, using elementary group theory, Artin-Schreier theory and. Kummer theory. ... remarks that by computability theory, there is ...
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The Flow of Weights in Subfactor Theory
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 ...
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2022 Abacus Medal: Mark Braverman
In the past decade, Mark Braverman has emerged as a major leader in theoretical computer science. He has an uncommon versatility and fearlessness that has ...
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Operational K-Theory
Jan 26, 2015 ... arbitrary fiber squares as independent squares, and computability on relatively simple spaces, such as toric varieties. In future work, we ...
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Spectral geometry of the Moyal plane with harmonic propagation
The main motivation for this example comes from noncommutative quantum field theory. Because of easy computability, quantum field theory on the Moyal plane is ...