25 results on '"Coskey, Samuel"'
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2. New jump operators on equivalence relations
3. COMPUTABLE REDUCIBILITY OF EQUIVALENCE RELATIONS AND AN EFFECTIVE JUMP OPERATOR
4. Infinite-Time Turing Machines and Borel Reducibility
5. The classification of countable models of set theory
6. On the classification of vertex-transitive structures
7. Conjugacy for homogeneous ordered graphs
8. Cardinal characteristics and countable Borel equivalence relations
9. The Fundamental Theorem on Symmetric Polynomials: History's First Whiff of Galois Theory
10. The conjugacy problem for automorphism groups of countable homogeneous structures
11. On Generalizations of Separating and Splitting Families
12. A López-Escobar theorem for metric structures, and the topological Vaught conjecture
13. G. A. Elliott, I. Farah, V. I. Paulsen, C. Rosendal, A. S. Toms, and A. Törnquist. The isomorphism relation for separable C*-algebras. Mathematics Research Letters, vol. 20 (2013), no. 6, pp. 1071–1080. - Marcin Sabok. Completeness of the isomorphism problem for separable C*-algebras. Inventiones Mathematicae, to appear, published online at link.springer.com/journal/222.
14. Generalized Choquet spaces
15. Infinite time Turing machines and an application to the hierarchy of equivalence relations on the reals
16. Automorphisms of corona algebras, and group cohomology
17. Ioana's Superrigidity Theorem and Orbit Equivalence Relations
18. Borel Tukey morphisms and combinatorial cardinal invariants of the continuum
19. The Hierarchy of Equivalence Relations on the Natural Numbers Under Computable Reducibility
20. The classification of torsion-free abelian groups of finite rank up to isomorphism and up to quasi-isomorphism
21. Su Gao. Invariant descriptive set theory. Pure and applied mathematics. Chapman & Hall/CRC, Boca Raton, 2009, xiv + 392 pp.
22. Infinite Time Decidable Equivalence Relation Theory
23. The conjugacy problem for the automorphism group of the random graph
24. The Complexity of Classification Problems for Models of Arithmetic
25. Borel reductions of profinite actions of SLn(Z)
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