Peter M Gruber

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Co-authors

Iskander AlievCardiff UniversityVerified email at cf.ac.uk
Paul ErdősMathematics
Franz E. SchusterProfessor of Mathematics, Vienna University of TechnologyVerified email at tuwien.ac.at
Gabriele BianchiDipartimento di Matematica e Informatica "U. Dini", Università degli Studi di FirenzeVerified email at unifi.it
Odor TiborUniversity of Szeged, Bolyai InstituteVerified email at math.u-szeged.hu
Robert TichyProfessor of Mathematics, Graz University of TechnologyVerified email at tugraz.at
Monika LudwigProfessor of Mathematics, TU WienVerified email at tuwien.ac.at
Jürgen Richter-GebertProfessor für Mathematik, TU MünchenVerified email at ma.tum.de
Günter M. ZieglerProfessor of Mathematics, BerlinVerified email at math.fu-berlin.de

Peter M Gruber

Professor Emeritus, Vienna University of Technology

Verified email at tuwien.ac.at

Mathematics


Title Sort by citations Sort by year Sort by title	Cited by Cited by	Year
Geometry of numbers CG Lekkerkerker Elsevier, 2014	1183	2014
Geometry of numbers PM Gruber, CG Lekkerkerker North Holland, 1987	1182*	1987
Convex and discrete geometry PM Gruber Springer, 2007	856	2007
Handbook of convex geometry PM Gruber, JM Wills North Holland, 1993	451*	1993
Aspects of approximation of convex bodies PM Gruber Handbook of convex geometry, 319-345, 1993	236*	1993
Stability of isometries PM GRUBER AMERICAN MATHEMATICAL SOCIETY 245, 1978	189	1978
Lattice points P Erdös, PM Gruber, J Hammer Longman Scientific & Technical (Harlow, Essex, New York), 1989	174	1989
Approximation of convex bodies PM Gruber Convexity and its Applications, 131-162, 1983	164	1983
Asymptotic estimates for best and stepwise approximation of convex bodies II PM Gruber Forum Mathematicum 5, 521--538, 1993	148*	1993
Geometry of numbers PM Gruber Handbook of convex geometry, 739-763, 1993	115	1993
Optimum quantization and its applications PM Gruber Advances in Mathematics 186 (2), 456-497, 2004	94	2004
Asymptotic estimates for best and stepwise approximation of convex bodies I PM Gruber Forum Mathematicum 5, 281--297, 1993	74	1993
Volume approximation of convex bodies by inscribed polytopes PM Gruber Mathematische Annalen 281 (2), 229-245, 1988	68	1988
An arithmetic proof of John’s ellipsoid theorem PM Gruber, FE Schuster Archiv der Mathematik 85 (1), 82-88, 2005	63	2005
Baire categories in convexity PM Gruber Handbook of convex geometry, 1327-1346, 1993	63	1993
Comparisons of best and random approximation of convex bodies by polytopes PM Gruber Rend. Circ. Mat. Palermo (2) Suppl 50, 189-216, 1997	62	1997
Die meisten konvexen Körper sind glatt, aber nicht zu glatt PM Gruber Mathematische Annalen 229 (3), 259-266, 1977	57	1977
Minimal ellipsoids and their duals PM Gruber Rend Circ Mat Palermo 37 (1), 35-64, 1988	55	1988
Approximation of convex bodies by polytopes PM Gruber, P Kenderov Rend Circ Mat Palermo 31 (2), 195-225, 1982	55	1982
An optimal lower bound for the Frobenius problem IM Aliev, PM Gruber Journal of Number Theory 123 (1), 71-79, 2007	50	2007

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