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O'Neill B.
Elementary differential geometry.-N.-Y.: Acad. Press, 1966.-411 p. [6086]
O'Raifeartaigh L.
Group structure of gauge theories.-Cambridge: Cambridge Univ. Press, 1986.-172 p.-bibl.: p.p. 154-158. [11128]
Oancea A.
Vers une topologie algebrique symplectique et de contact.-Strasbourg: IRMA, 2009.-50 p.bibl.: 65. [18847]
Oberhettinger F.
Tabellen zur Fourier Transformation.-Berlin: Springer, 1957.-214 S. [13671]
Oberschelp A.
Set theory over classes. ïÔÔ.: Dissert. Math., 1973, v. 96, p. 66 p.
Oberschelp A.
Set theory over classes. ïÔÔ.: Dissert. Math., 1973, v. 96, p. 66 p.
Oberwolfach Reports.
Oberwolfach Reports. vol. 1, N 1.-Oberwolfach: Europ. Math. Soc., 2004.-780 p. [16348]
Oda T.
Convex bodies and algebraic geometry. An introduction to the theory of toric varieties. Berlin: Springer, 1988.-212 p.-bibl.: p.p.198-204. [9292]
Oden J.T.
Applied functional analysis: A first course for students of mechanics and engineering science.-Englewood Cliffs: Prentice-Hall, 1979.426 p. [8663]
Odifreddi P.
Classical recursion theory. The theory of functions and sets of natural numbers.-Amsterdam: Elsevier, 1992.-668 p.-bibl.: p.p. 603-641. [16358]
Odyniec W., Lewicki G.
Minimal projections in Banach spaces.: Problems of existence and uniqueness and their application.-Berlin: Springer, 1990.-168 p.-bibl.: 193. (Lect. Notes in Math., v. 1449) [6435]
Ogg A.
Modular forms and Dirichlet series.-N.-Y.: W.A.Benjamin, Inc., 1969. [15412]
Ogus A.
F-crystalls, Griffiths transversality, and the Hodge decomposition.-Paris: Soc. Math. France, 1994.-183 p.-bibl.: 29. (Asterisque, N 221) [11308]
Oh Y.-G.
Naturality of Floer homology of open subsets in Lagrangian intersection theory.-Bures-sur-Yvette: IHES, 1997.-21 p. (IHES/M/97/60) [9863]
Ohsawa T.
Analysis of several complex variables.-Providence, R.I.: Amer. Math. Soc., 2002.-122 p.-bibl.: 47. [19307]
Ohshika K.
The continuity of convex cores with respect to the geometric topology.-Bures-sur-Yvette: IHES, 1999.-41 p.-bibl.: 27. (IHES/M/99/93) [10511]
Oka K.
Collected papers.-Berlin: Springer.-1984.223 p. [12331]
Okonek Ch., Ven A. van de
Cubic forms and complex 3-folds.-Bonn: MPI, 1994.-35 p.-bibl.: p.p. 31-35. (MPI/94-46) [9325]
Okoun'kov A., Ol'shanski G.
Shifted Schur functions. ïÔÔ.: áÌÇÅÂÒÁ É ÁÎÁÌÉÚ, 1998, Ô. 9, N 2, Ó. 239-300.
Okoun'kov A., Ol'shanski G.
Shifted Schur functions. ïÔÔ.: áÌÇÅÂÒÁ É ÁÎÁÌÉÚ, 1998, Ô. 9, N 2, Ó. 239-300.
Okounkov A., Olshanski G.
Asymptotic Jack polynomials as the number of variables goes to infinity. ïÔÔ.: Intern. Math. Res. Notices, 1998, N 13, p.641-682.
Okounkov A., Olshanski G.
Asymptotic Jack polynomials as the number of variables goes to infinity. ïÔÔ.: Intern. Math. Res. Notices, 1998, N 13, p.641-682.
Oksendal B.
Stochastic differential equations: an introduction with applications.-Berli: Springer, 1985.-205 p.-bibl.: p.p. 195-199. [3238]
Ol'sanskii G.I.
Construction of unitary representations of infinite-dimensional classical groups. ïÔÔ.: Soviet math. Dokl., 1980, v. 21, N 1, p.66-70.
Ol'sanskii G.I.
Construction of unitary representations of infinite-dimensional classical groups. ïÔÔ.: Soviet math. Dokl., 1980, v. 21, N 1, p.66-70.
Ol'sanskii G.I.
Unitary representations of the infinite-dimensional classical groups U(p, ), SO_0(p, ), Sp(p, ) and the corresponding groups of motions. ïÔÔ.: Soviet Math. Dokl., 1978, v. 19, N 1, p. 220-224.
Ol'sanskii G.I.
Unitary representations of the infinite-dimensional classical groups U(p, ), SO_0(p, ), Sp(p, ) and the corresponding groups of motions. ïÔÔ.: Soviet Math. Dokl., 1978, v. 19, N 1, p. 220-224.
Ol'shanskii A.Yu.
Geometry of defining relations in groups.Dordrecht: Kluwer Acad. Publ., 1991.-505 p.bibl.: 263. (Math. and its Appl., v. 70) [3003, 8421]
Ol'shanskii G.I.
Unitary representations of infinite-dimensional pairs (G,K) and the formalism of R.Howe. ïÔÔ.: Soviet Math. Dokl., 1983, v. 27, N 2, p.290-294.
Ol'shanskii G.I.
Unitary representations of infinite-dimensional pairs (G,K) and the formalism of R.Howe. ïÔÔ.: Soviet Math. Dokl., 1983, v. 27, N 2, p.290-294.
Olshanetsky M.A., Rogov V.-B.K.
The q-Fourier transform of q-distributions.Bures-sur-Yvette: IHES, 1998.-18 p. (IHES/M/ /98/04) [9902]
Olshanski G.
Representations of infinite-dimensional classical groups, limits of enveloping algebras, and Yangians. ïÔÔ.: Advances in Soviet Math., 1991, v. 2, p.1-66.
Olshanski G.
Representations of infinite-dimensional classical groups, limits of enveloping algebras, and Yangians. ïÔÔ.: Advances in Soviet Math., 1991, v. 2, p.1-66.
Olshanski G.
The problem of harmonic analysis on the infinite-dimensional unitery group. ïÔÔ.: J. Func. Anal., 2003, v. 205, p. 464-524.
Olshanski G.
The problem of harmonic analysis on the infinite-dimensional unitery group. ïÔÔ.: J. Func. Anal., 2003, v. 205, p. 464-524.
Olshanski G., Regev A., Vershik A.
Frobenius-Schur functions. ïÔÔ.: Progress in Math., 2003, v. 210, p. 251-299.
Olshanski G., Regev A., Vershik A.
Frobenius-Schur functions. ïÔÔ.: Progress in Math., 2003, v. 210, p. 251-299.
Olshanski G.I.
On semigroups related to infinite-dimensional groups. ïÔÔ.: Advances in Soviet Math., 1991, v. 2, p. 67-101.
Olshanski G.I.
On semigroups related to infinite-dimensional groups. ïÔÔ.: Advances in Soviet Math., 1991, v. 2, p. 67-101.
Olshanski G.I.
Quantized universal enveloping superalgebra of type Q and a super-extension of the Hecke algebra. ïÔÔ.: to appear in "Letters in Math. Phys.
Olshanski G.I.
Quantized universal enveloping superalgebra of type Q and a super-extension of the Hecke algebra. ïÔÔ.: to appear in "Letters in Math. Phys.
Olsson M.C.
Crystalline cohomology of algebraic stacks and Hyodo-Kato cohomology.-Paris: Soc. Math. France, 2007.-414 p.-bibl.: 75. (Asterisque, N 316) [17787]
On the geometry...
On the geometry of differentiable manifolds. Rome, 23-27 juin, 1986.-Paris: Soc. Math. France, 1988.-283 p. (Asterisque, N 163-164) [11272]
On the graded rings associated...
On the graded associated to holomorphic vector fields with exactly one zero. /E.Akyildiz., J.B.Carrell et al.../ ïÔÔ.: Proc. Symp. Pure Math., 1983, v. 40, Part 1, p. 55-56.
On the graded rings associated...
On the graded associated to holomorphic vector fields with exactly one zero. /E.Akyildiz., J.B.Carrell et al.../ ïÔÔ.: Proc. Symp. Pure Math., 1983, v. 40, Part 1, p. 55-56.
Ondelettes, multifractales et turbulence de
Ondelettes, multifractales et turbulence de l'ADN aux croissances cristallines.-Paris: Diderot ed., 1995.-170 p.-bibl.: 341. [8985]
Oniscik A.L.
On Lie groups transitive on compact manifolds. II. ïÔÔ.: íÁÔ. ÓÂ., 1967, Ô. 74, N 3, Ó. 373-387.
Oniscik A.L.
On Lie groups transitive on compact manifolds. II. ïÔÔ.: íÁÔ. ÓÂ., 1967, Ô. 74, N 3, Ó. 373-387.
Oniscik A.L.
On Lie groups, transitive on compact manifolds. III. ïÔÔ.: íÁÔ ÓÂ., 1968, Ô. 75, N 2, Ó. 233-240.
Oniscik A.L.
On Lie groups, transitive on compact manifolds. III. ïÔÔ.: íÁÔ ÓÂ., 1968, Ô. 75, N 2, Ó. 233-240.
Ono K.
The web of modularity: arithmetic of the coefficients of modular forms and q-series.-Providence, R.I.: Amer. Math. Soc., 2004.-216 p.-bibl.: p.p. 207-214. [18244]
Operads
Operads: Proceedings of Rennaissance Conferences /J.-L.Loday et al..., ed.-Providence, R.I.: Amer. Math. Soc., 1997.-443 p. (Contemp. Math., v. 202) [3229]
Operator algebras and mathematical physics
Operator algebras and mathematical physics: Proc. Summer Conf., Iowa City, Iowa, June 17-21, 1985 /P.E.T.Jorgensen, P.S.Muhly, ed.Providence, R.I.: Amer. Math. Soc., 1987.-544 p. (Contemp. Math. v. 62) [3136]
Operator algebras and their applications
Operator algebras and their applications /P.A.Fillmore, J.A.Mingo, ed.-Providence, R.I.: Amer. Math. Soc., 1997.-323 p. (Fields Inst. Comm., v. 130 [3252]
Operator algebras and their connections with topology
Operator algebras and their connections with topology and ergodic theory: Proceedings of the OATE conference held in Busteni, Romania, Aug. 29 - Sept. 9, 1983 /H.Araki et al... ed.-Berlin: Springer, 1985.-594 p.(Lecture Notes in Math., v. 1132) [5905]
Operator algebras...
Operator algebras and applications. /A.Katavo los, ed.-Dordrecht: Kluwer Acad. Publ., 1997.467 p. [16670]
Operator algebras...
Operator algebras and group representations: Proc. Intern. Conf., Neptun (Romania), Sept. 113, 1980. v. 1. /Gr.Arsene, S.Stratila et al..., ed.-Boston: Pitman Adv. Publ., 1984.-277 p. [6087]
Operator algebras...
Operator algebras and group representations: Proc. Intern. Conf., Neptun (Romania), Sept. 113, 1980. v. 2. /Gr.Arsene, S.Stratila et al..., ed.-Boston: Pitman Adv. Publ., 1984.-250 p. [6088]
Operator theory 20.
Operator theory 20. Proc. Intern. Conf. on operator theory. Timisoara, June 30-July 5, 2004./K.R.Davidson, D.Gaspar et al., ed.-Bucharest: Theta, 2006.-274 p. [18245]
Operator theory, operator algebras and applications
Operator theory, operator algebras and applications /W.B.Arveson, R.G.Douglas, ed. -Rhode Island: Amer. Math. Soc., 1990.-640 p. (Proc. Symp. Pure Math., v. 51, P.1) [2813]
Operator theory, operator algebras and applications
Operator theory, operator algebras and applications /W.B.Arveson, R.G.Douglas, ed.Rhode Island: Amer. Math. Soc., 1990.-385 p. (Proc. Symp. Pure Math., v. 51, P. 2) [2814]
Operator theory...
Operator theory anf group representation: Report Intern Conf, New York, Oct. 20-23, 1955.Washington: Nat. Acad. Sci., 1955.-37 p. [13658]
Operators and function theory
Operators and function theory /S.C.Power, ed.-Dordrecht: D.Reidel Publ. Co., 1989.-383 p. [3175]
Operators, systems, and linear algebra.
Operators, systems, and linear algebra: Three decades of algebraic systems theory. /U.Helmke, D.Pratzel-Wolters, E.Zerz, ed.Stuttgart: B.G.Teubner, 1997.-223 p. [8689]
Opic B., Kufner A.
Hardy-type inequalities.-Harlow: Longman Sci. Tech., 1990.-333 p.-bibl.: p.p. 327-333. (Pitman Res. Notes Math. Ser. N 219) [3140]
Optimization
Optimization: Proceedings of the fifth French-German conference held in Castel-Novel (Varetz), France, Oct.3-8, 1988 /S.Dolecki, ed.-Berlin: Springer, 1989.-220 p.(Lecture Notes in Math., v. 1405) [5911]
Optimization...
Optimization and related fields: Proc. "G.Stampacchia Int. Sch. Math", at Erice, Sept. 17-39, 1984./R.Conti et al..., ed.Berlin: Springer, 1986.-419 p. (Lect. Notes in Math., v. 1190) [6257]
Orbites unipotentes...
Orbites unipotentes et representations. I. Groupes finis et elgebres de Hecke.-Paris: Soc. Math. France, 1988.-218 p. (Asterisque N 168) [11276]
Orbites unipotentes...
Orbites unipotentes et representations. II. Groupes p-adiques et reels.-Paris: Soc. Math. France, 1989.-338 p. (Asterisque, N 171-172) [11278]
Orbites unipotentes...
Orbites unipotentes et representations. III. Orbites et faisceaux pervers.-Paris: Soc. Math. France, 1989.-331 p. (Asterisque, N 173-174) [11280]
Ordered sets.
Ordered sets. /I.Rival, ed.-Dordrecht: D.Reidel Publ. Co., 1982.-966 p. [16445]
Orgogozo F.
Conjecture de Bloch et nombre de Milnor. ïÔÔ.: 5 p.
Orgogozo F.
Conjecture de Bloch et nombre de Milnor. ïÔÔ.: 5 p.
Orlik P.
Introduction to arrangements.-Providence, R.I.: Amer. Math. Soc., 1989.-110 p.-bibl.: 167. (CBMS Reg. Conf. Ser. Math., N 72) [8750]
Orlik P., Solomon L.
A character formula for the unitary group over a finite field. ïÔÔ.: J. Algebra., 1983, v. 84, N 1, p. 136-141.
Orlik P., Solomon L.
A character formula for the unitary group over a finite field. ïÔÔ.: J. Algebra., 1983, v. 84, N 1, p. 136-141.
Orlik P., Solomon L.
Arrangements defined by unitary reflection groups. ïÔÔ.: Math. Ann., 1982, Bd. 261, S. 339-357.
Orlik P., Solomon L.
Arrangements defined by unitary reflection groups. ïÔÔ.: Math. Ann., 1982, Bd. 261, S. 339-357.
Orlik P., Solomon L.
Arrangements in unitary and orthogonal geometry over finite fields. ïÔÔ.: J. Combinat. Theory, Ser. A, v. 38, N 2, p.217-229.
Orlik P., Solomon L.
Arrangements in unitary and orthogonal geometry over finite fields. ïÔÔ.: J. Combinat. Theory, Ser. A, v. 38, N 2, p.217-229.
Orlik P., Solomon L.
Combinatorics and topology of complements of hyperplanes. ïÔÔ.: Invent. Math., 1980, v. 56, p. 167-189.
Orlik P., Solomon L.
Combinatorics and topology of complements of hyperplanes. ïÔÔ.: Invent. Math., 1980, v. 56, p. 167-189.
Orlik P., Solomon L.
Coxeter arrangements. ïÔÔ.: Proc. Symp. Pure Math., 1983, v. 40, Part 2., p. 269-291.
Orlik P., Solomon L.
Coxeter arrangements. ïÔÔ.: Proc. Symp. Pure Math., 1983, v. 40, Part 2., p. 269-291.
Orlik P., Solomon L.
Discriminants in the invariant theory of reflection groups. ïÔÔ.: Nagoya Math. J., 1988, v. 109, p. 23-45.
Orlik P., Solomon L.
Discriminants in the invariant theory of reflection groups. ïÔÔ.: Nagoya Math. J., 1988, v. 109, p. 23-45.
Orlik P., Solomon L.
Singularities II: Automorphisms of forms. ïÔÔ.: Math. Ann., 1978, Bd. 231, S. 229-240.
Orlik P., Solomon L.
Singularities II: Automorphisms of forms. ïÔÔ.: Math. Ann., 1978, Bd. 231, S. 229-240.
Orlik P., Solomon L.
Singularities. I. Hypersurfaces with an isolated singularity. ïÔÔ.: Adv. MaTH., 1978, V. 27, n 3, p. 256-272.
Orlik P., Solomon L.
Singularities. I. Hypersurfaces with an isolated singularity. ïÔÔ.: Adv. MaTH., 1978, V. 27, n 3, p. 256-272.
Orloff J.
Invariant Radon transforms on a symmetric space. ïÔÔ.: Trans. Amer. Math. Soc., 1990, v. 318, N 2, p. 581-600.
Orloff J.
Invariant Radon transforms on a symmetric space. ïÔÔ.: Trans. Amer. Math. Soc., 1990, v. 318, N 2, p. 581-600.
Orlok P., Solomon L.
The Hessian map in the invariant theory of reflection groups. ïÔÔ.: Nagoya Math. J., 1988, v. 109, p. 1-21.
Orlok P., Solomon L.
The Hessian map in the invariant theory of reflection groups. ïÔÔ.: Nagoya Math. J., 1988, v. 109, p. 1-21.
Orthogonal polynomials...
Orthogonal polynomials and their applications: Proc. Int. Symp., Segovia, Sept. 22-27, 1986. /M.Alfaro et al..., ed.-Berlin: Springer, 1988.-334 p. (Lect. Notes in Math., v. 1329) [6354]
Oscillateur anharmonique...
Oscillateur anharmonique processus de diffusion et measures quasi-invariantes.-Paris: Soc. Math. France, 1975.-290 p. (Asterisque, N 22-23) [11216]
Oscillation and dynamics in delay equations
Oscillation and dynamics in delay equations: Proceedings of an AMS special session, January 16-19, 1991./J.R. Graef, J.K. Hale, ed.-Rhode Island: Amer. Math. Soc. ,1992.264 p. (Contemp. Math., v. 129) [9716]
Osgood W.F.
Lehrbuch der Funktionentheorie.-Leipzig: Teubner, 1907.-642 S. [6089]
Osipov Yu. S.
The Kepler problem and geodesic flows in spaces of constant curvature. ïÔÔ.: Celestial Mech., 1977, v. 16, p. 191-208.
Osipov Yu. S.
The Kepler problem and geodesic flows in spaces of constant curvature. ïÔÔ.: Celestial Mech., 1977, v. 16, p. 191-208.
Ospel C.
Tressages et theories cohomologiques pour les algebres de Hopf. Application aux invariants des 3-varietes.-Strasbourg: IRMA, 1999.-147 p.bibl.: 32. (Prepubl. IRMA, N 02) [9402]
Ostrik V.
Decomposition of the adjoint representation of the small quantum sl_2. ïÔÔ.: Commun. Math. Phys., 1997, v. 186, p.253-264.
Ostrik V.
Decomposition of the adjoint representation of the small quantum sl_2. ïÔÔ.: Commun. Math. Phys., 1997, v. 186, p.253-264.
Ostrik V.
On the equivariant K-theory of the nilpotent cone. ïÔÔ.: 8 p.
Ostrik V.
On the equivariant K-theory of the nilpotent cone. ïÔÔ.: 8 p.
Ostrovskii V.L., Samoilenko Yu.S.
Infinite dimensional representations of quadratic and polynomial *-algebras.-Kiev: Inst. Math. Acad. Sci Ukr. SSR, 1991.-36 p. (Preprint) [10201]
Otal J.-P.
Le theoreme d'hyperbolisation pour les varietes fibrees de dimension 3.-Paris: Soc. Math. France, 1996.-159 p. (Asterisque, N 235) [9094, 11062]
Oudet E.
Quelques resultates en optimisation de forme et stabilisation.-Strasboug: IRMA, 2002.-161 p.bibl.: 85. (Prepubl. IRMA, N 36) [14450]
Ounaies M.
Interpolation dans les algebres de Hormander.Strasbour: IRMA, 2008.-108 p.-bibl.: 47. [18663]
Ovchinnikov V.I.
The method of orbits in interpolation theory.-Chur: Harwood Acad. Publ., 1984.349-515 p.-bibl.: 50. [6090]
Ovchinnikov Yu.N., Sigal I.M.
Non-radially symmetric solutions to the Ginzburg-Landau equation.-Bures-sur-Yvette: IHES, 2000.-40 p. (IHES/P/00/45) [11165]
Overbeek A.J.M. van.
On-line structure selection for the identification of multivariable systems.-Linkoping: Linkoping Univ., 1982. [6091]
Ovsienko V., Roger C.
Extensions of Virasoro group and Virasoro algebra by modules of tensor densities on S^1. Xerox, p.1-16.
Ovsienko V., Roger C.
Extensions of Virasoro group and Virasoro algebra by modules of tensor densities on S^1. Xerox, p.1-16.
Ovsienko V., Tabachnikov S.
Projective differential geometry old and new. From the Schwarzian derivative to the cohomology of diffeomorphism groups.-Cambridge: Univ. Press, 2005.-249 p.-bibl.: 234. (ËÓÅÒÏËÓ) [16520]
Oxley J.G.
Matroid theory.-Oxford: Oxford Univ. Press, 1992.-532 p. [16446]
Ozorio de Almeida A.M.
Hamiltonian systems. Chaos and quantization.Cambridge: Cambridge Univ. Press, 1990.-238 p.bibl.: p.p. 232-234. [15973]

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