Soviet master < Soviet math < Soviet mathematicians

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List of bibliographic references

Number of relevant bibliographic references: 36.
[0-20] [0 - 20][0 - 36][20-35][20-40]

Ident.	Authors (with country if any)	Title
000183 (1992)		BALAYAGE ON A SYSTEM OF RAYS AND ENTIRE FUNCTIONS OF COMPLETELY REGULAR GROWTH
000238 (1980)		ON THE ASYMPTOTIC BEHAVIOROF SUBHARMONIC FUNCTIONS OF FINITE ORDER
000435 (1992)	Agostino Prástaro [Italie]	Quantum geometry of PDE's
000461 (1984)		Asymptotic and geometric quantization
000474 (1996)	Alexander Verbovetsky [Italie]	Lagrangian formalism over graded algebras
000602 (1987)		Combinatorial geometries and torus strata on homogeneous compact manifolds
000657 (1994)		Infinite-dimensional analysis and quantum theory as semimartingale calculus
000A69 (1998)	Mikhail Karasev [Russie]	Advances in quantization: quantum tensors, explicit star-products, and restriction to irreducible leaves
000C76 (1998)	Dikran Dikranjan [Italie]	Quotients of zero-dimensional precompact abelian groups
000E03 (1991)		FREE TOPOLOGICAL GROUPS OF METRIZABLE SPACES
000E53 (1996)	Nikolai Vavilov [Allemagne, Russie] ; Eugene Plotkin [Israël, Italie]	Chevalley groups over commutative rings: I. Elementary calculations
001208 (1979)		REDUCED UNITARY K-THEORY AND DIVISION RINGS OVER DISCRETELY VALUED HENSEL FIELDS
001265 (1976)		HARMONIC ANALYSIS ON RIEMANNIAN SYMMETRIC SPACES OF NEGATIVE CURVATURE AND SCATTERING THEORY
001269 (1998)		Pavel Samuilovich Urysohn (1898-1924)
001367 (1993)		ON COMBINATORIAL ANALOGS OF THE GROUP OF DIFFEOMORPHISMS OF THE CIRCLE
001498 (1986)		FREE SUBGROUPS AND COMPACT ELEMENTS OF CONNECTED LIE GROUPS
001595 (1987)		ANALOGUES OF THE OBJECTS OF LIE GROUP THEORYFOR NONLINEAR POISSON BRACKETS
001668 (1991)		Integrable maps
001718 (1982)		The arithmetic theory of algebraic groups
001B72 (1979)		SPECTRAL THEORY OF AUTOMORPHIC FUNCTIONS, THE SELBERG ZETA-FUNCTION, AND SOME PROBLEMS OF ANALYTIC NUMBER THEORY AND MATHEMATICAL PHYSICS
001D02 (1968)		THE ANALYSIS OF IRREDUCIBILITY IN THE CLASS OF ELEMENTARYREPRESENTATIONS OF A COMPLEX SEMISIMPLE LIE GROUP

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