Charney, Ruth - Department of Mathematics, Brandeis University

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Charney, Ruth - Department of Mathematics, Brandeis University

WHEN IS A COXETER SYSTEM DETERMINED BY ITS COXETER GROUP?
METRIC CHARACTERIZATIONS OF SPHERICAL AND EUCLIDEAN BUILDINGS
A Geometric Rational Form for Artin Groups of Joe Altobelli and Ruth Charney \Lambda
FINITE K( ; 1)'S FOR ARTIN GROUPS Ruth Charney ( ) and Michael W. Davis ( )
THE EULER CHARACTERISTIC OF A NONPOSITIVELY CURVED, PIECEWISE EUCLIDEAN MANIFOLD
Injectivity of the Positive Monoid for Some Infinite Type Artin Groups
DIMACS Series in Discrete Mathematics and Theoretical Computer Science
THE TITS CONJECTURE FOR LOCALLY REDUCIBLE ARTIN GROUPS
THE K( ; 1)-PROBLEM FOR HYPERPLANE COMPLEMENTS ASSOCIATED TO INFINITE REFLECTION GROUPS
THE K(ss, 1)-PROBLEM FOR HYPERPLANE COMPLEMENTS ASSOCIATED TO INFINITE REFLECTION GROUPS
THE TITS CONJECTURE FOR LOCALLY REDUCIBLE ARTIN GROUPS
GEODESIC AUTOMATION AND GROWTH FUNCTIONS FOR ARTIN GROUPS OF FINITE TYPE
NONPOSITIVELY CURVED, PIECEWISE EUCLIDEAN STRUCTURES
WHEN IS A COXETER SYSTEM DETERMINED BY ITS COXETER GROUP?
[Page * Injectivity of the Positive Monoid
GEODESIC AUTOMATION AND GROWTH FUNCTIONS FOR ARTIN GROUPS OF FINITE TYPE
The Polar Dual of a Convex Polyhedral Set in Hyperbolic Space
The Polar Dual of a Convex Polyhedral Set in Hyperbolic Space
FINITE K(ss, 1)'S FOR ARTIN GROUPS Ruth Charney(*)and Michael W. Davis(*)
NONPOSITIVELY CURVED, PIECEWISE EUCLIDEAN STRUCTURES
METRIC CHARACTERIZATIONS OF SPHERICAL AND EUCLIDEAN BUILDINGS
DIMACSaSeriesnindDiscreteTMathematicsheoretical Computer Science Volume 00, 0000
A Geometric Rational Form for Artin Groups of FC Type
THE EULER CHARACTERISTIC OF A NONPOSITIVELY CURVED, PIECEWISE EUCLIDEAN MANIFOLD