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Isométries de modules quadratiquesBoukhobza, Mustapha; Flamant, Maurice.1987, 75 p.Thesis

SOME LOCAL-GLOBAL NON-VANISHING RESULTS FOR THETA LIFTS FROM ORTHOGONAL GROUPSTAKEDA, Shuichiro.Transactions of the American Mathematical Society. 2009, Vol 361, Num 10, pp 5575-5599, issn 0002-9947, 25 p.Article

THE SMALLEST REPRESENTATIONS OF NONLINEAR COVERS OF ODD ORTHOGONAL GROUPSHUNG YEAN LOKE; SAVIN, Gordan.American journal of mathematics (Print). 2008, Vol 130, Num 3, pp 763-797, issn 0002-9327, 35 p.Article

On stability of homogeneous elastic bodies under boundary conditions weaker than displacement conditionsRYZHAK, E. I.Quarterly Journal of Mechanics and Applied Mathematics. 1994, Vol 47, pp 663-672, issn 0033-5614, 4Article

Zeros of covariant vector fields for the point groups: invariant formulationJARIC, M. V; MICHEL, L; SHARP, R. T et al.Journal de physique (Paris). 1984, Vol 45, Num 1, pp 1-27, issn 0302-0738Article

Représentations distinguées pour le groupe orthogonal = Distinguished representations for the orthogonal groupJACQUET, H.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1991, Vol 312, Num 13, pp 957-961, issn 0764-4442Article

Homology of symplectic and orthogonal algebrasLODAY, J.-L; PROCESI, C.Advances in mathematics (New York, NY. 1965). 1988, Vol 69, Num 1, pp 93-108, issn 0001-8708Article

Expansion of tensor representations of an orhtogonal group and a rotational group into irreducible representations. II: Expansion of the representations D[[r]q]j, D[(r)q]j, and DrjPLESHAKOV, V. F; WESTER, D. W.Crystallography reports. 1993, Vol 38, Num 5, pp 590-592, issn 1063-7745Article

Grassmann analogs of classical matrix groupsBACKHOUSE, N. B; FELLOURIS, A. G.Journal of mathematical physics. 1985, Vol 26, Num 6, pp 1146-1151, issn 0022-2488Article

A CLASS OF STRONGLY REGULAR GRAPHS RELATED TO ORTHOGONAL GROUPSHUBAUT X; METZ R.1983; NORTH-HOLL. MATH. STUD.; ISSN 0304-0208; NLD; DA. 1983; NO 78; PP. 469-472; BIBL. 2 REF.Conference Paper

FORMULES DE LA MULTIPLICITE DE LA REPRESENTATION UNITAIRE DES SOUS-GROUPES DU GROUPE ORTHOGONAL O (3) DANS LES REPRESENTATIONS IRREDUCTIBLES DE CE GROUPESHCHERBAKOV VA.1974; VEST. MOSKOV. UNIV., 3; S.S.S.R.; DA. 1974; VOL. 15; NO 6; PP. 740-742; BIBL. 6 REF.Article

REMARKS ON HARMONIC ANALYSIS AND ITS APPLICATION TO THE ORTHOGONAL AND POINCARE GROUPSWOLF KB.1972; REV. MEX. FIS.; MEX.; DA. 1972; VOL. 21; NO 2; PP. 87-113; ABS. ESP.; BIBL. 2 P.Serial Issue

AN ALGORITHM FOR COMPUTING INNER MULTIPLICITIES OF ORTHOGONAL GROUPSAMAR V; DOZZIO U; OLEARI C et al.1982; NUOVO CIMENTO A; ISSN 0369-3546; ITA; DA. 1982; VOL. 70; NO 4; PP. 460-470; ABS. ITA/RUS; BIBL. 10 REF.Article

BIREFLECTIONALITY OF ORTHOGONAL AND SYMPLECTIC GROUPSELLERS EW; NOLTE W.1982; ARCH. MATH.; ISSN 0003-889X; CHE; DA. 1982; VOL. 39; NO 2; PP. 113-118; BIBL. 7 REF.Article

RADICAL RELATIONS IN ORTHOGONAL GROUPSELLERS EW.1981; LINEAR ALGEBRA & APPL.; ISSN 0024-3795; USA; DA. 1981; VOL. 38; PP. 135-139; BIBL. 7 REF.Article

Deformations, isosymmetric manifolds, and higher-dimensional form space symmetries for point ensembles (polygonal forms) under O(2) symmetry. I: Two and three pointsKÖHLER, A. E.Computers & mathematics with applications (1987). 1995, Vol 29, Num 3, pp 63-90, issn 0898-1221Article

Even orthogonal and symplectic sigma modelsGOMES, M; HA, Y. K.Physics letters. Section B. 1984, Vol 137, Num 3-4, pp 197-200, issn 0370-2693Article

THE EVALUATION OF WEIGHT MULTIPLICITIES USING CHARACTERS AND S-FUNCTIONS.KING RC; PLUNKETT SPO.1976; J. PHYS. A; G.B.; DA. 1976; VOL. 9; NO 6; PP. 863-887; BIBL. 25 REF.Article

MULTIPLICITES DES REPRESENTATIONS IRREDUCTIBLES DES SOUS-GROUPES DANS LES BASES SEMICANONIQUES DES GROUPES ON ET SP2NALISHAUSKAS SI.1975; LITOV. FIZ. SBOR.; S.S.S.R.; DA. 1975; VOL. 14; NO 5; PP. 709-714; ABS. LITU. ANGL.; BIBL. 8 REF.Article

Representations of kronecker powers of orthogonal tensors with applications to material symmetryJIA LU; PAPADOPOULOS, P.International journal of solids and structures. 1998, Vol 35, Num 30, pp 3935-3944, issn 0020-7683Article

Correspondance theta locale pour le groupe G2 = Local theta correspondence for G2Quibel, Yann; Moeglin, C.1995, 80 p.Thesis

Nonsingular sign patterns and the orthogonal groupLIM, C. C.Linear algebra and its applications. 1993, Vol 184, pp 1-12, issn 0024-3795Article

Material symmetries of elasticity tensorsBONA, Andrej; BUCATARU, Ioan; SLAWINSKI, Michael A et al.Quarterly Journal of Mechanics and Applied Mathematics. 2004, Vol 57, pp 583-598, issn 0033-5614, 16 p., 4Article

Expansion of tensor representations of an orthogonal group and a rotational group into irreducible representations. I: Expansion of symmetrized classes of Dj representationsPLESHAKOV, V. F; WESTER, D. W.Crystallography reports. 1993, Vol 38, Num 5, pp 587-589, issn 1063-7745Article

q-Deformed orthogonal and pseudo-orthogonal algebras and their representationsGAVRILIK, A. M; KLIMYK, A. U.letters in mathematical physics. 1991, Vol 21, Num 3, pp 215-220, issn 0377-9017, 6 p.Article

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