Nabutovsky, Alexander - Department of Mathematics, University of Toronto

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Nabutovsky, Alexander - Department of Mathematics, University of Toronto

Variational problems for Riemannian functionals and arithmetic groups. Alexander Nabutovsky and Shmuel Weinberger
Algorithmic unsolvability of the triviality problem for multidimensional knots
VOLUME, DIAMETER AND THE MINIMAL MASS OF A STATIONARY 1 CYCLE
THE AREA OF A MINIMAL EMBEDDED 2 -SPHERE IN A MANIFOLD DIFFEOMORPHIC TO S 3
Curvaturefree upper bounds for the smallest area of a minimal surface.
Geometric And Functional Analysis Vol. 6, No. x (1996)
Algorithmic Aspects of Homeomorphism Problems Alexander Nabutovsky and Shmuel Weinberger
0 ALEXANDER NABUTOVSKY Fundamental group and
Effective universal coverings and local minima of the length functional on loop spaces. Alexander Nabutovsky
SHORT GEODESIC SEGMENTS BETWEEN TWO POINTS ON A CLOSED RIEMANNIAN MANIFOLD
LENGTH OF GEODESICS ON A TWO-DIMENSIONAL SPHERE By ALEXANDER NABUTOVSKY and REGINA ROTMAN
The length of the second shortest geodesic. Alexander Nabutovsky and Regina Rotman
BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY
Shapes of geodesic nets. Alexander Nabutovsky and Regina Rotman
Geometric And Functional Analysis Vol. 5, No. x (1995)
THE MINIMAL LENGTH OF A CLOSED GEODESIC NET ON A RIEMANNIAN MANIFOLD WITH A NONTRIVIAL SECOND
JSTOR: Proceedings of the American Mathematical Society: Vol. ... http://www.jstor.org/view/00029939/di970965/97p1025v/0 1 of 2 12/23/05 13:42
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Lengths of geodesics between two points on a Riemannian manifold. Alexander Nabutovsky and Regina Rotman
Nonrecursive functions, knots ``with thick ropes'' and selfclenching
Upper bounds on the length of a shortest closed and quantitative Hurewicz theorem.
Length of Geodesics and Quantitative Morse Theory on Loop Spaces.
ANNALES DE L'INSTITUT FOURIER ALEXANDER NABUTOVSKY
THE LENGTH OF THE SHORTEST CLOSED GEODESIC ON A 2 -DIMENSIONAL SPHERE
COMBINATORICS OF THE SPACES OF RIEMANNIAN STRUCTURES AND LOGIC PHENOMENA OF EUCLIDEAN QUANTUM GRAVITY
The Fractal Nature of Riem/Di I Alexander Nabutovsky 1 and Shmuel Weinberger 2
Betti numbers of finitely presented groups and very rapidly growing functions