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Results 1 to 25 of 871

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A NOTE ON PARTIAL ISOMETRIES-IIGUPTA BC.1980; INDIAN J. PURE APPL. MATH.; IND; DA. 1980; VOL. 11; NO 2; PP. 208-211; BIBL. 6 REF.Article

A CHARACTERIZATION OF ISOMETRIES.ASH P; ASH JM; OGDEN RD et al.1977; J. MATH. ANAL. APPL.; U.S.A.; DA. 1977; VOL. 60; NO 2; PP. 417-428; BIBL. 7 REF.Article

ISOMETRIES COMPATIBLE WITH ASYMPTOTIC FLATNESS AT NULL INFINITY: A COMPLETE DESCRIPTIONABHAY ASHTEKAR; XANTHOPOULOS BC.1978; J. MATH. PHYS.; USA; DA. 1978; VOL. 19; NO 10; PP. 2216-2222; BIBL. 18 REF.Article

Most automorphisms of a hyperbolic group have very simple dynamicsLEVITT, Gilbert; LUSTIG, Martin.Annales scientifiques de l'Ecole normale supérieure. 2000, Vol 33, Num 4, pp 507-517, issn 0012-9593Article

CODES WITH THE SAME LEE WEIGHT ENUMERATOR ARE ISOMETRICGOLDBERG DY; SOLOW AE.1982; J. COMB. THEORY, SER. A; ISSN 0097-3165; USA; DA. 1982; VOL. 32; NO 3; PP. 405-406; BIBL. 3 REF.Article

ON A CLASS OF ISOMETRIC SUBGRAPHS OF A GRAPHNOWAKOWSKI R; RIVAL I.1982; COMBINATORICA (BP., 1981); ISSN 0209-9683; HUN; DA. 1982; VOL. 2; NO 1; PP. 79-90; BIBL. 6 REF.Article

Operator Algebras and Representation Theory: Frames, Wavelets, and FractalsCASAZZA, P. G; JORGENSEN, Palle E. T; KORNELSON, Keri A et al.Numerical functional analysis and optimization. 2012, Vol 33, Num 7-9, issn 0163-0563, 492 p.Serial Issue

LES GROUPES DE TRIANGLES (2,p,q) SONA DÉTERMINÉS PAR LEUR SPECTRE DES LONGUEURS = Fuchsian triangle groupa (2,p,q) are characterized by their length spectrumPHILIPPE, Emmanuel.Annales de l'Institut Fourier. 2008, Vol 58, Num 7, pp 2659-2693, issn 0373-0956, 35 p.Article

Invariance properties of Lφ(μ)-averaging domains under some mappingsGEJUN BAO; SHUSEN DING.Journal of mathematical analysis and applications. 2001, Vol 259, Num 1, pp 241-252, issn 0022-247XArticle

ISOMETRY IN MECHANISM DESIGNLAKSHMINARAYANA K; BALAJI RAO LV.1983; MECHANISM AND MACHINE THEORY; ISSN 0094-114X; USA; DA. 1983; VOL. 18; NO 5; PP. 329-334; ABS. GER; BIBL. 3 REF.Article

A TECHNIQUE FOR ANALYZING THE STRUCTURE OF ISOMETRIES.ABHAY ASHTEKAR; MAGNON ASHTEKAR A.1978; J. MATH. PHYS.; USA; DA. 1978; VOL. 19; NO 7; PP. 1567-1572; BIBL. 14 REF.Article

Local isometries of L(X, C(K))RAO, T. S. S. R. K.Proceedings of the American Mathematical Society. 2005, Vol 133, Num 9, pp 2729-2732, issn 0002-9939, 4 p.Article

Isometries, rigidity and universal coversFARB, Benson; WEINBERGER, Shmuel.Annals of mathematics. 2008, Vol 168, Num 3, pp 915-940, issn 0003-486X, 26 p.Article

Bounded geometry, growth and topologyGRIMALDI, Renata; PANSU, Pierre.Journal de mathématiques pures et appliquées. 2011, Vol 95, Num 1, pp 85-98, issn 0021-7824, 14 p.Article

FUSION FRAMES AND THE RESTRICTED ISOMETRY PROPERTYBODMANN, Bernhard G; CAHILL, Jameson; CASAZZA, Peter G et al.Numerical functional analysis and optimization. 2012, Vol 33, Num 7-9, pp 770-790, issn 0163-0563, 21 p.Article

Junction conditions and the propagation of isometries in general relativityHERRERA, L; JIMENEZ, J.Physical review. D. Particles and fields. 1983, Vol 28, Num 12, pp 2987-2994, issn 0556-2821Article

The isometries of certain maximum normsLAVRIC, Boris.Linear algebra and its applications. 2005, Vol 405, pp 249-263, issn 0024-3795, 15 p.Article

Algebraic and topological reflexivity properties of lp(X) spacesBOTELHO, Fernanda; JAMISON, James.Journal of mathematical analysis and applications. 2008, Vol 346, Num 1, pp 141-144, issn 0022-247X, 4 p.Article

Characterizations on 2-isometriesCHU, Hahng-Yun; KU, Se-Hyun; DONG SEUNG KANG et al.Journal of mathematical analysis and applications. 2008, Vol 340, Num 1, pp 621-628, issn 0022-247X, 8 p.Article

Generalized bicircular projections via the operator equation αX2AY2 + βXAY + A = 0ILISEVIC, Dijana.Linear algebra and its applications. 2008, Vol 429, Num 8-9, pp 2025-2029, issn 0024-3795, 5 p.Article

Isometries for unitarily invariant normsCHAN, Jor-Ting; LI, Chi-Kwong; SZE, Nung-Sing et al.Linear algebra and its applications. 2005, Vol 399, pp 53-70, issn 0024-3795, 18 p.Conference Paper

Groupes de Neretin et propriété (T) de Kazhdan = Neretin's groups and Kazhdan's property (T)NAVAS, Andrés.Comptes rendus. Mathématique. 2002, Vol 335, Num 10, pp 789-792, issn 1631-073X, 4 p.Article

Sur le bord du groupe d'isométries d'une variété lorentzienne compacte = The boundary of the isometry group of a compact Lorentz manifoldZEGHIB, A.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1996, Vol 322, Num 2, pp 149-154, issn 0764-4442Article

Generalized bi-circular projectionsLIN, Pei-Kee.Journal of mathematical analysis and applications. 2008, Vol 340, Num 1, pp 1-4, issn 0022-247X, 4 p.Article

COMMUTING ISOMETRIES OF THE COMPLEX HYPERBOLIC SPACEWENSHENG CAO; GONGOPADHYAY, Krishnendu.Proceedings of the American Mathematical Society. 2011, Vol 139, Num 9, pp 3317-3326, issn 0002-9939, 10 p.Article

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