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Thomas, Simon - Department of Mathematics, Rutgers University
THE CLASSIFICATION PROBLEM FOR S-LOCAL TORSION-FREE ABELIAN GROUPS OF FINITE RANK
Borel superrigidity and the classification problem for the torsion-free abelian groups of finite rank
POPA SUPERRIGIDITY AND COUNTABLE BOREL EQUIVALENCE RELATIONS
ON THE COMPLEXITY OF THE QUASI-ISOMETRY AND VIRTUAL ISOMORPHISM PROBLEMS FOR FINITELY
A REMARK ON THE HIGMAN-NEUMANN-NEUMANN EMBEDDING THEOREM
AUTOMORPHISM GROUPS OF ULTRAPRODUCTS OF FINITE SYMMETRIC GROUPS
UNIVERSAL BOREL ACTIONS OF COUNTABLE GROUPS SIMON THOMAS
A Descriptive View of Combinatorial Group Theory Simon Thomas
MARTIN'S CONJECTURE AND STRONG ERGODICITY SIMON THOMAS
CHANGING THE HEIGHTS OF AUTOMORPHISM TOWERS JOEL DAVID HAMKINS AND SIMON THOMAS
THE CLASSIFICATION PROBLEM FOR TORSION-FREE ABELIAN GROUPS OF FINITE RANK
PROPERTY (o) AND COUNTABLE BOREL EQUIVALENCE RELATIONS
SUPERRIGIDITY AND COUNTABLE BOREL EQUIVALENCE RELATIONS
CAYLEY GRAPHS OF FINITELY GENERATED GROUPS SIMON THOMAS
THE CLASSIFICATION PROBLEM FOR p-LOCAL TORSION-FREE ABELIAN GROUPS OF RANK TWO
THE AUTOMORPHISM TOWER PROBLEM REVISITED WINFRIED JUST, SAHARON SHELAH, AND SIMON THOMAS
PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
Some Consequences of Martin's Conjecture Simon Thomas
THE COMMENSURABILITY RELATION FOR FINITELY GENERATED GROUPS
CONTINUOUS VS. BOREL REDUCTIONS SIMON THOMAS
ON THE CONCEPT OF "LARGENESS" IN GROUP THEORY SIMON THOMAS
THE FRIEDMAN EMBEDDING THEOREM SIMON THOMAS
A DESCRIPTIVE VIEW OF COMBINATORIAL GROUP SIMON THOMAS
ON THE BERGMAN AND STEINHAUS PROPERTIES FOR INFINITE PRODUCTS OF FINITE GROUPS
ON THE COMPLEXITY OF THE CLASSIFICATION PROBLEM FOR TORSION-FREE ABELIAN GROUPS OF RANK TWO
THE VIRTUAL ISOMORPHISM PROBLEM FOR FINITELY GENERATED GROUPS
INFINITE PRODUCTS OF FINITE SIMPLE GROUPS II SIMON THOMAS
ASYMPTOTIC CONES OF FINITELY GENERATED GROUPS SIMON THOMAS AND BOBAN VELICKOVIC
THE CLASSIFICATION PROBLEM FOR p-LOCAL TORSION-FREE ABELIAN GROUPS OF FINITE RANK
On the complexity of the isomorphism relation for finitely generated groups
SOME APPLICATIONS OF SUPERRIGIDITY TO BOREL EQUIVALENCE RELATIONS
ON THE COMPLEXITY OF THE CLASSIFICATION PROBLEM FOR TORSION-FREE ABELIAN GROUPS OF FINITE RANK
ON THE COMPLEXITY OF THE ISOMORPHISM RELATION FOR FIELDS OF FINITE TRANSCENDENCE DEGREE
ASYMPTOTIC CONES OF FINITELY PRESENTED GROUPS LINUS KRAMER, SAHARON SHELAH, KATRIN TENT, AND SIMON THOMAS
ON THE STEINHAUS AND BERGMAN PROPERTIES FOR INFINITE PRODUCTS OF FINITE GROUPS
