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№ Автор asc desc 2й автор asc desc 3й автор asc desc Название asc desc Год asc desc Доп.
11307.Miller B.N.Gravity in One Dimension: Diffusion in Acceleration1991••
11306.Miller B.N.Stein E.Diffusion Modeling of the Rayleigh Piston1981••
11305.Miller B. N.Ravishankar K.Stochastic Modeling of a Billiard in a Gravitational Field: Power Law Behavior of Lyapunov Exponents1988••
11304.Miller A.G.Groups Involving Only Two Operators Which are Squares1919••
11303.Millard K.Leff H.S.A constant-magnetization ensemble is introduced in order to study classical, anisotropic Heisenberg systems. Existence, uniform convergence, and convexity properties are proved for an appropriate thermodynamic potential. The thermodynamic equivalence of t1972••
11302.Miler G.A.Number of Substitutions Omitting at Least one Letter in a Transitive Group1922••
11301.Milchev A.Heermann D.W.Binder K.Finite-Size Scaling Analysis of the Ф4 Field Theory on the Square Lattice1986••
11300.Milas N.A.New Studies in Polymerization I. Polymerization of Styrene1928••
11299.Milas N.A.Some studies on homogeneous catalysis1929••
11298.Mikosch T.Wang Q.A Monte Carlo Method for Estimating the Correlation Exponent1995••
11297.Mikhailov A.S.Quantum Field Methods in the Theory of Diffusion-Controlled Reactions1985••
11296.Mikhail B.Integral Educationn/a••
11295.Miiller M.Paul W.Ordering Kinetics in Quasi-One-Dimensional Ising-Like Systems1993••
11294.Miiller V. F.One-Dimensional Chiral Models with First-Order Phase Transitions1992••
11293.Mihailescu M.Eigenvalue problems for anisotropic quasilinear elliptic equations with variable exponentn/a••
11292.Mihailescu M.Pucci P.Radulescu V.Nonhomogeneous boundary value problems in anisotropic Sobolev spacesn/a••
11291.Mignotte M.Glesser P.On the smallest divisor of integer polynomials1994••
11290.Miglioretti D.L.Marginal modeling of multilevel binary data with time-varying covariates2004••
11289.Miglioretti D.When we use science to describe and understand the world around us, we are in essence grasping nature through symmetry. In fact, modern theoretical physics suggests that symmetry is a, if not the, foundational principle of nature. Emphasizing the concepts2000••
11288.Mifflin R.Sagastizabal C.A VU-algorithm for convex minimization2005••
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