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A B C D E F G H I J K L M N O P Q R S T U V W X Y Z А Б В Д З И К М Н О П Р С Х Ч
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6778.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••
6777.Miller A.G.Groups Involving Only Two Operators Which are Squares1919••
6776.Miller B. N.Ravishankar K.Stochastic Modeling of a Billiard in a Gravitational Field: Power Law Behavior of Lyapunov Exponents1988••
6775.Miller B.N.Gravity in One Dimension: Diffusion in Acceleration1991••
6774.Miller B.N.Stein E.Diffusion Modeling of the Rayleigh Piston1981••
6773.Miller C.D.The Absorption Coefficients of Soft X Rays1916••
6772.Miller D.The Origins of Onsager's Key Role in the Development of Linear Irreversible Thermodynamics1995••
6771.Miller D.C.Ether-Drift Experiments at Mount Wilson1925••
6770.Miller D.D.A. H. Clifford: The first sixty-five yearsn/a••
6769.Miller G.A.Groups Possessing at Least One Set of Independent Generators Composed of as Many Operators as There are Prime Factors in the Order of the Group1915••
6768.Miller G.A.On the Holomorphisms of a Group1918••
6767.Miller G.A.An Overlooked Infinite System of Groups of Order pq21921••
6766.Miller G.A.Felix Klein and the History of Modern Mathematics1927••
6765.Miller G.A.Form of the Number of the Prime Power Subgroups of an Abelian Group1926••
6764.Miller G.A.Groups Containing a Relatively Small Number of Sylow Subgroups1926••
6763.Miller G.A.Groups Generated by Two Operators of Order Three Whose Product Is of Order Six1927••
6762.Miller G.A.Groups Generated by Two Operators of Order Three, the Cube of Whose Product is Invariant1927••
6761.Miller G.A.Groups Whose Operators Are of the Form sptq1927••
6760.Miller G.A.Harmony as a Principle of Mathematical Development1928••
6759.Miller G.A.Transitive Groups Involving Direct Products of Lower Degree1924••
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