1997, ISBN: 3764357770

[EAN: 9783764357771], Neubuch, [PU: Birkhäuser Basel, Birkhäuser Basel Sep 1997], MECHANIK; GIBBS STATE; HELIUM-ATOM-STREUUNG; PROBABILITY THEORY; RANG; CONDENSED MATTER, Neuware -Disorde… Mehr…

[EAN: 9783764357771], Neubuch, [PU: Birkhäuser Basel, Birkhäuser Basel Sep 1997], MECHANIK; GIBBS STATE; HELIUM-ATOM-STREUUNG; PROBABILITY THEORY; RANG; CONDENSED MATTER, Neuware -Disordered systems are statistical mechanics models in random environments. This lecture notes volume concerns the equilibrium properties of a few carefully chosen examples of disordered Ising models. The approach is that of probability theory and mathematical physics, but the subject matter is of interest also to condensed matter physicists, material scientists, applied mathematicians and theoretical computer scientists. (The two main types of systems considered are disordered ferromagnets and spin glasses. The emphasis is on questions concerning the number of ground states (at zero temperature) or the number of pure Gibbs states (at nonzero temperature). A recurring theme is that these questions are connected to interesting issues concerning percolation and related models of geometric/combinatorial probability. One question treated at length concerns the low temperature behavior of short-range spin glasses: whether and in what sense Parisi's analysis of the meanfield (or 'infinite-range') model is relevant. Closely related is the more general conceptual issue of how to approach the thermodynamic (i.e., infinite volume) limit in systems which may have many complex competing states. This issue has been addressed in recent joint work by the author and Dan Stein and the book provides a mathematically coherent presentation of their approach.)Springer Basel AG in Springer Science + Business Media, Heidelberger Platz 3, 14197 Berlin 100 pp. Englisch, Books<

1997, ISBN: 3764357770

[EAN: 9783764357771], Neubuch, [PU: Birkhäuser, Springer Sep 1997], MECHANIK; GIBBSSTATE; HELIUM-ATOM-STREUUNG; PROBABILITYTHEORY; RANG; CONDENSEDMATTER, This item is printed on demand - … Mehr…

[EAN: 9783764357771], Neubuch, [PU: Birkhäuser, Springer Sep 1997], MECHANIK; GIBBSSTATE; HELIUM-ATOM-STREUUNG; PROBABILITYTHEORY; RANG; CONDENSEDMATTER, This item is printed on demand - Print on Demand Titel. Neuware -Disordered systems are statistical mechanics models in random environments. This lecture notes volume concerns the equilibrium properties of a few carefully chosen examples of disordered Ising models. The approach is that of probability theory and mathematical physics, but the subject matter is of interest also to condensed matter physicists, material scientists, applied mathematicians and theoretical computer scientists. (The two main types of systems considered are disordered ferromagnets and spin glasses. The emphasis is on questions concerning the number of ground states (at zero temperature) or the number of pure Gibbs states (at nonzero temperature). A recurring theme is that these questions are connected to interesting issues concerning percolation and related models of geometric/combinatorial probability. One question treated at length concerns the low temperature behavior of short-range spin glasses: whether and in what sense Parisi's analysis of the meanfield (or 'infinite-range') model is relevant. Closely related is the more general conceptual issue of how to approach the thermodynamic (i.e., infinite volume) limit in systems which may have many complex competing states. This issue has been addressed in recent joint work by the author and Dan Stein and the book provides a mathematically coherent presentation of their approach.)Springer Nature c/o IBS, Benzstrasse 21, 48619 Heek 100 pp. Englisch, Books<

1997, ISBN: 3764357770

[EAN: 9783764357771], Neubuch, [PU: Springer, Basel, Birkhäuser Basel, Birkhäuser Sep 1997], PROBABILITY THEORY, GIBBS STATE, HELIUM-ATOM-STREUUNG, RANG, CONDENSED MATTER, This item is pr… Mehr…

[EAN: 9783764357771], Neubuch, [PU: Springer, Basel, Birkhäuser Basel, Birkhäuser Sep 1997], PROBABILITY THEORY, GIBBS STATE, HELIUM-ATOM-STREUUNG, RANG, CONDENSED MATTER, This item is printed on demand - it takes 3-4 days longer - Neuware -Disordered systems are statistical mechanics models in random environments. This lecture notes volume concerns the equilibrium properties of a few carefully chosen examples of disordered Ising models. The approach is that of probability theory and mathematical physics, but the subject matter is of interest also to condensed matter physicists, material scientists, applied mathematicians and theoretical computer scientists. (The two main types of systems considered are disordered ferromagnets and spin glasses. The emphasis is on questions concerning the number of ground states (at zero temperature) or the number of pure Gibbs states (at nonzero temperature). A recurring theme is that these questions are connected to interesting issues concerning percolation and related models of geometric/combinatorial probability. One question treated at length concerns the low temperature behavior of short-range spin glasses: whether and in what sense Parisi's analysis of the meanfield (or 'infinite-range') model is relevant. Closely related is the more general conceptual issue of how to approach the thermodynamic (i.e., infinite volume) limit in systems which may have many complex competing states. This issue has been addressed in recent joint work by the author and Dan Stein and the book provides a mathematically coherent presentation of their approach.) 88 pp. Englisch, Books<

1997, ISBN: 3764357770

[EAN: 9783764357771], Neubuch, [PU: Birkhäuser Basel Sep 1997], MECHANIK; GIBBSSTATE; HELIUM-ATOM-STREUUNG; RANG; CONDENSEDMATTER; PROBABILITYTHEORY, This item is printed on demand - it t… Mehr…

[EAN: 9783764357771], Neubuch, [PU: Birkhäuser Basel Sep 1997], MECHANIK; GIBBSSTATE; HELIUM-ATOM-STREUUNG; RANG; CONDENSEDMATTER; PROBABILITYTHEORY, This item is printed on demand - it takes 3-4 days longer - Neuware -Disordered systems are statistical mechanics models in random environments. This lecture notes volume concerns the equilibrium properties of a few carefully chosen examples of disordered Ising models. The approach is that of probability theory and mathematical physics, but the subject matter is of interest also to condensed matter physicists, material scientists, applied mathematicians and theoretical computer scientists. (The two main types of systems considered are disordered ferromagnets and spin glasses. The emphasis is on questions concerning the number of ground states (at zero temperature) or the number of pure Gibbs states (at nonzero temperature). A recurring theme is that these questions are connected to interesting issues concerning percolation and related models of geometric/combinatorial probability. One question treated at length concerns the low temperature behavior of short-range spin glasses: whether and in what sense Parisi's analysis of the meanfield (or 'infinite-range') model is relevant. Closely related is the more general conceptual issue of how to approach the thermodynamic (i.e., infinite volume) limit in systems which may have many complex competing states. This issue has been addressed in recent joint work by the author and Dan Stein and the book provides a mathematically coherent presentation of their approach.) 100 pp. Englisch, Books<

1997, ISBN: 3764357770

[EAN: 9783764357771], Neubuch, [SC: 0.0], [PU: Birkhäuser Basel, Birkhäuser], MECHANIK; GIBBS STATE; HELIUM-ATOM-STREUUNG; PROBABILITY THEORY; RANG; CONDENSED MATTER, Druck auf Anfrage Ne… Mehr…

[EAN: 9783764357771], Neubuch, [SC: 0.0], [PU: Birkhäuser Basel, Birkhäuser], MECHANIK; GIBBS STATE; HELIUM-ATOM-STREUUNG; PROBABILITY THEORY; RANG; CONDENSED MATTER, Druck auf Anfrage Neuware - Printed after ordering - Disordered systems are statistical mechanics models in random environments. This lecture notes volume concerns the equilibrium properties of a few carefully chosen examples of disordered Ising models. The approach is that of probability theory and mathematical physics, but the subject matter is of interest also to condensed matter physicists, material scientists, applied mathematicians and theoretical computer scientists. (The two main types of systems considered are disordered ferromagnets and spin glasses. The emphasis is on questions concerning the number of ground states (at zero temperature) or the number of pure Gibbs states (at nonzero temperature). A recurring theme is that these questions are connected to interesting issues concerning percolation and related models of geometric/combinatorial probability. One question treated at length concerns the low temperature behavior of short-range spin glasses: whether and in what sense Parisi's analysis of the meanfield (or 'infinite-range') model is relevant. Closely related is the more general conceptual issue of how to approach the thermodynamic (i.e., infinite volume) limit in systems which may have many complex competing states. This issue has been addressed in recent joint work by the author and Dan Stein and the book provides a mathematically coherent presentation of their approach.), Books<