ill the past three decades there has been enonnous progress in identifying the es sential role that "nonlinearity" plays in physical systems. Classical nonlinear wave equations can support localized, stable "soliton" solutions, and nonlinearities in quantum systems can lead to self-trapped excitations, such as polarons. Since these nonlinear excitations often dominate the transport and response properties of the systems in which they exist, accurate modeling of their effects is essential to interpreting a wide range of physical phenomena. Further, the dramatic de velopments in "deterministic chaos", including the recognition that even simple nonlinear dynamical systems can produce seemingly random temporal evolution, have similarly demonstrated that an understanding of chaotic dynamics is vital to an accurate interpretation of the behavior of many physical systems. As a conse quence of these two developments, the study of nonlinear phenomena has emerged as a subject in its own right. During these same three decades, similar progress has occurred in understand ing the effects of "disorder". Stimulated by Anderson's pioneering work on "dis ordered" quantum solid state materials, this effort has also grown into a field that now includes a variety of classical and quantum systems and treats "disorder" arising from many sources, including impurities, random spatial structures, and stochastic applied fields. Significantly, these two developments have occurred rather independently, with relatively little overlapping research.
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ill the past three decades there has been enonnous progress in identifying the es sential role that "nonlinearity" plays in physical systems. Classical nonlinear wave equations can support localized, stable "soliton" solutions, and nonlinearities in quantum systems can lead to self-trapped excitations, such as polarons. Since these nonlinear excitations often dominate the transport and response properties of the systems in which they exist, accurate modeling of their effects is essential to interpreting a wide range of physical phenomena. Further, the dramatic de velopments in "deterministic chaos", including the recognition that even simple nonlinear dynamical systems can produce seemingly random temporal evolution, have similarly demonstrated that an understanding of chaotic dynamics is vital to an accurate interpretation of the behavior of many physical systems. As a conse quence of these two developments, the study of nonlinear phenomena has emerged as a subject in its own right. During these same three decades, similar progress has occurred in understand ing the effects of "disorder". Stimulated by Anderson's pioneering work on "dis ordered" quantum solid state materials, this effort has also grown into a field that now includes a variety of classical and quantum systems and treats "disorder" arising from many sources, including impurities, random spatial structures, and stochastic applied fields. Significantly, these two developments have occurred rather independently, with relatively little overlapping research.
This is the first book to identify fundamental physical problems in the increasingly recognized overlap between nonlinearity and disorder. Although progress in the two fields has occurred independently and at a rapid pace in the past thirty years (solitons, polarons, deterministic chaos, and chaotic dynamics in "nonlinearity"; Anderson localization, effects of impurities, random spatial structures, and stochastic applied fields in "disorder"), disorder and nonlinearity often coexist and their separate effects can reinforce, complement or frustrate each other. This books shows how the expertise of researchers in these presently disjoint disciplines can be combined to confront common problems, for example, localization phenomena in solids.
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Librería: BuchWeltWeit Ludwig Meier e.K., Bergisch Gladbach, Alemania
Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -ill the past three decades there has been enonnous progress in identifying the es sential role that 'nonlinearity' plays in physical systems. Classical nonlinear wave equations can support localized, stable 'soliton' solutions, and nonlinearities in quantum systems can lead to self-trapped excitations, such as polarons. Since these nonlinear excitations often dominate the transport and response properties of the systems in which they exist, accurate modeling of their effects is essential to interpreting a wide range of physical phenomena. Further, the dramatic de velopments in 'deterministic chaos', including the recognition that even simple nonlinear dynamical systems can produce seemingly random temporal evolution, have similarly demonstrated that an understanding of chaotic dynamics is vital to an accurate interpretation of the behavior of many physical systems. As a conse quence of these two developments, the study of nonlinear phenomena has emerged as a subject in its own right. During these same three decades, similar progress has occurred in understand ing the effects of 'disorder'. Stimulated by Anderson's pioneering work on 'dis ordered' quantum solid state materials, this effort has also grown into a field that now includes a variety of classical and quantum systems and treats 'disorder' arising from many sources, including impurities, random spatial structures, and stochastic applied fields. Significantly, these two developments have occurred rather independently, with relatively little overlapping research. 156 pp. Englisch. Nº de ref. del artículo: 9783642748950
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Taschenbuch. Condición: Neu. This item is printed on demand - Print on Demand Titel. Neuware -ill the past three decades there has been enonnous progress in identifying the es sential role that 'nonlinearity' plays in physical systems. Classical nonlinear wave equations can support localized, stable 'soliton' solutions, and nonlinearities in quantum systems can lead to self-trapped excitations, such as polarons. Since these nonlinear excitations often dominate the transport and response properties of the systems in which they exist, accurate modeling of their effects is essential to interpreting a wide range of physical phenomena. Further, the dramatic de velopments in 'deterministic chaos', including the recognition that even simple nonlinear dynamical systems can produce seemingly random temporal evolution, have similarly demonstrated that an understanding of chaotic dynamics is vital to an accurate interpretation of the behavior of many physical systems. As a conse quence of these two developments, the study of nonlinear phenomena has emerged as a subject in its own right. During these same three decades, similar progress has occurred in understand ing the effects of 'disorder'. Stimulated by Anderson's pioneering work on 'dis ordered' quantum solid state materials, this effort has also grown into a field that now includes a variety of classical and quantum systems and treats 'disorder' arising from many sources, including impurities, random spatial structures, and stochastic applied fields. Significantly, these two developments have occurred rather independently, with relatively little overlapping research.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 156 pp. Englisch. Nº de ref. del artículo: 9783642748950
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Taschenbuch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - ill the past three decades there has been enonnous progress in identifying the es sential role that 'nonlinearity' plays in physical systems. Classical nonlinear wave equations can support localized, stable 'soliton' solutions, and nonlinearities in quantum systems can lead to self-trapped excitations, such as polarons. Since these nonlinear excitations often dominate the transport and response properties of the systems in which they exist, accurate modeling of their effects is essential to interpreting a wide range of physical phenomena. Further, the dramatic de velopments in 'deterministic chaos', including the recognition that even simple nonlinear dynamical systems can produce seemingly random temporal evolution, have similarly demonstrated that an understanding of chaotic dynamics is vital to an accurate interpretation of the behavior of many physical systems. As a conse quence of these two developments, the study of nonlinear phenomena has emerged as a subject in its own right. During these same three decades, similar progress has occurred in understand ing the effects of 'disorder'. Stimulated by Anderson's pioneering work on 'dis ordered' quantum solid state materials, this effort has also grown into a field that now includes a variety of classical and quantum systems and treats 'disorder' arising from many sources, including impurities, random spatial structures, and stochastic applied fields. Significantly, these two developments have occurred rather independently, with relatively little overlapping research. Nº de ref. del artículo: 9783642748950
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