2013 - Fellow of the American Mathematical Society
The scientist’s investigation covers issues in Combinatorics, Discrete mathematics, Metric space, Distortion and Metric. His Combinatorics study integrates concerns from other disciplines, such as Geometry and Semidefinite programming. His Discrete mathematics study incorporates themes from Function, Upper and lower bounds, Fourier analysis and Chromatic scale.
His Metric space research also works with subjects such as
His scientific interests lie mostly in Combinatorics, Discrete mathematics, Metric space, Distortion and Banach space. The concepts of his Combinatorics study are interwoven with issues in Embedding, Upper and lower bounds and Hilbert space. His Discrete mathematics research incorporates themes from Lipschitz continuity and Constant.
His Metric space research is multidisciplinary, relying on both Ramsey's theorem and Distribution. The various areas that Assaf Naor examines in his Distortion study include Quotient, Dimension, Metric and Euclidean space. His Banach space research includes elements of Type, Unit sphere and Normed vector space.
Assaf Naor focuses on Combinatorics, Banach space, Discrete mathematics, Metric space and Normed vector space. Assaf Naor combines subjects such as Upper and lower bounds and Distortion with his study of Combinatorics. His research in Distortion intersects with topics in Word metric and Metric.
His studies in Banach space integrate themes in fields like Matrix norm, Linear subspace, Lipschitz continuity and Trace class. His research investigates the connection between Discrete mathematics and topics such as Singular value that intersect with problems in Invertible matrix, Operator norm, Rank and Inverse. His Metric space study combines topics in areas such as Embedding, Standard basis, Curvature and Hypercube.
His main research concerns Combinatorics, Metric space, Banach space, Discrete mathematics and Normed vector space. Assaf Naor has researched Combinatorics in several fields, including Ball, Distortion and Perimeter. His work carried out in the field of Ball brings together such families of science as Heisenberg group, Word metric, Lipschitz continuity and Conjecture.
His Metric space study incorporates themes from Embedding and Norm. As a part of the same scientific study, he usually deals with the Banach space, concentrating on Curvature and frequently concerns with Geometric group theory, Upper and lower bounds, Probability measure and Bounded function. His Discrete mathematics research incorporates elements of Singular value, Inequality, Invertible matrix and Metric.
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The two possible values of the chromatic number of a random graph
Dimitris Achlioptas;Assaf Naor.
Annals of Mathematics (2005)
The two possible values of the chromatic number of a random graph
Dimitris Achlioptas;Assaf Naor.
Annals of Mathematics (2005)
On metric Ramsey-type phenomena
Yair Bartal;Nathan Linial;Manor Mendel;Assaf Naor.
Annals of Mathematics (2005)
On metric Ramsey-type phenomena
Yair Bartal;Nathan Linial;Manor Mendel;Assaf Naor.
Annals of Mathematics (2005)
Approximating the Cut-Norm via Grothendieck's Inequality
Noga Alon;Assaf Naor.
SIAM Journal on Computing (2006)
Approximating the Cut-Norm via Grothendieck's Inequality
Noga Alon;Assaf Naor.
SIAM Journal on Computing (2006)
Rigorous location of phase transitions in hard optimization problems
Dimitris Achlioptas;Assaf Naor;Yuval Peres.
Nature (2005)
Rigorous location of phase transitions in hard optimization problems
Dimitris Achlioptas;Assaf Naor;Yuval Peres.
Nature (2005)
Euclidean distortion and the sparsest cut
Sanjeev Arora;James R. Lee;Assaf Naor.
Journal of the American Mathematical Society (2007)
Euclidean distortion and the sparsest cut
Sanjeev Arora;James R. Lee;Assaf Naor.
Journal of the American Mathematical Society (2007)
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