Alexander Nabutovsky
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Mathematics
Alexander Nabutovsky's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Moscow State University
- Bachelors Mathematics Moscow State University
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Why Is Alexander Nabutovsky Influential?
(Suggest an Edit or Addition)According to Wikipedia, Alexander Nabutovsky is a leading Canadian mathematician specializing in differential geometry, geometric calculus of variations and quantitative aspects of topology of manifolds. He is a professor at the University of Toronto Department of Mathematics.
Alexander Nabutovsky's Published Works
Published Works
- The length of the shortest closed geodesic on a 2-dimensional sphere (2002) (42)
- Einstein structures: Existence versus uniqueness (1995) (40)
- Noncomputability arising in dynamical triangulation model of four-dimensional Quantum Gravity (1992) (35)
- Geometry of the space of triangulations of a compact manifold (1996) (35)
- Volume, diameter and the minimal mass of a stationary 1-cycle (2002) (35)
- Non-recursive functions, knots “with thick ropes,” and self-clenching “thick” hyperspheres (2010) (31)
- Upper bounds on the length of a shortest closed geodesic and quantitative Hurewicz theorem (2003) (19)
- Linear bounds for constants in Gromov’s systolic inequality and related results (2019) (19)
- Curvature-free upper bounds for the smallest area of a minimal surface (2006) (18)
- Disconnectedness of sublevel sets of some Riemannian functionals (1996) (17)
- Length of Geodesics and Quantitative Morse Theory on Loop Spaces (2013) (15)
- Filling metric spaces (2019) (15)
- Contracting the boundary of a Riemannian 2-disc (2012) (15)
- Linear bounds for lengths of geodesic loops on Riemannian 2-spheres (2011) (14)
- Fundamental group and contractible closed geodesics (1996) (14)
- The length of the second shortest geodesic (2009) (11)
- Length of geodesics on a two-dimensional sphere (2009) (10)
- Nonrecursive functions in real algebraic geometry (1989) (9)
- The Minimal Length of a Closed Geodesic Net on a Riemannian Manifold with a Nontrivial Second Homology Group (2005) (8)
- LINEAR BOUNDS FOR LENGTHS OF GEODESIC SEGMENTS ON RIEMANNIAN 2-SPHERES (2013) (7)
- Lengths of geodesics between two points on a Riemannian manifold (2005) (7)
- Short Geodesic Segments between Two Points on a Closed Riemannian Manifold (2009) (6)
- Combinatorics of the spaces of Riemannian structures and logic phenomena of Euclidean quantum gravity (2006) (6)
- Shapes of geodesic nets (2007) (6)
- Effective Universal Coverings and Local Minima of the Length Functional on Loop Spaces (2010) (5)
- Geodesic Nets: Some Examples and Open Problems (2019) (5)
- A Few Snapshots from the Work of Mikhail Gromov (2014) (5)
- Lengths of three simple periodic geodesics on a Riemannian 2-sphere (2014) (5)
- R.: Lengths of geodesics between two points on a Riemannian manifold, Electron (5)
- Morse Landscapes of Riemannian Functionals and Related Problems (2011) (5)
- Number of solutions with a norm bounded by a given constant of a semilinear elliptic PDE with a generic right-hand side (1992) (4)
- LENGTHS OF SIMPLE PERIODIC GEODESICS ON TWO-DIMENSIONAL RIEMANNIAN SPHERES (2011) (4)
- Sweepouts of closed Riemannian manifolds (2020) (3)
- Sizes of spaces of triangulations of 4-manifold and balanced presentations of the trivial group (2016) (3)
- Balanced Presentations of the Trivial Group and 4-dimensional Geometry (2015) (3)
- Complexity of unknotting of trivial 2-knots (2015) (2)
- The Area of a Minimal Embedded 2-Sphere in a Manifold Di ff eomorphic to S 3 (2003) (1)
- Smoothing of real algebraic hypersurfaces by rigid isotopies (1991) (1)
- Length of Geodesics and Quantitative Morse Theory on Loop Spaces (2013) (0)
- Boxing inequalities in Banach spaces (2023) (0)
- Geodesic nets on non-compact Riemannian manifolds (2022) (0)
- The minimal mass of a stationary 1-cycle, volume and diameter (2002) (0)
- Contracting the boundary of a Riemannian 2-disc (2015) (0)
- Lengths of three simple periodic geodesics on a Riemannian 2-sphere (2016) (0)
- The length of geodesics between two points on a Riemannian manifold diffeomorphic (0)
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