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Titlebook: Dissipative Phenomena in Condensed Matter; Some Applications Sushanta Dattagupta,Sanjay Puri Book 2004 Springer-Verlag Berlin Heidelberg 20

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Fermenting Fish: Innovation in Practicenuous diffusion process. From a microscopic perspective, the jump process is modeled in terms of a single magnetic spin in contact with a heat bath (see Chap. 1). This model is generalizable to the case of an interacting many-body system, described by an Ising model (see Chap. 2). In Chaps. 3–6, we
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Fermenting Fish: Innovation in Practicehenomena [509], quantum measurement problems [510–512], wave-packet dynamics in atomic physics [513], electron transfer in chemical and biological reactions [514,515], and quantum information processes [516]. In this chapter, we will discuss decoherence in the context of the problems of condensed ma
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The Value of Natural Contingency.g., spin diffusion in a magnet, hydrodynamic motion in a fluid, interstitial movement in a defect lattice, atomic jumps in a solid via a vacancy mechanism, rotational diffusion of macromolecules in fluids, etc. A large number of diffusion processes and their application to spectroscopy have been discussed by Dattagupta [1].
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Science, Religion, and Contingencyest model of an interacting many-body system is the Ising model [38–41], which was first introduced as a model for magnetic systems. However, with suitable generalizations, it has wide applications to a range of problems in condensed matter physics.
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https://doi.org/10.1007/978-3-030-18707-1tems exhibit fascinating spatio-temporal dynamics, resulting from the emergence and interaction of spatially-extended structures, e.g., vortices, spirals, etc. In this context [327–333], much attention has focused on the complex Ginzburg-Landau (CGL) equation, which has the general form: ..
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Diffusion Processes,.g., spin diffusion in a magnet, hydrodynamic motion in a fluid, interstitial movement in a defect lattice, atomic jumps in a solid via a vacancy mechanism, rotational diffusion of macromolecules in fluids, etc. A large number of diffusion processes and their application to spectroscopy have been discussed by Dattagupta [1].
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Phase Ordering Dynamics in the Complex Ginzburg-Landau Equation,tems exhibit fascinating spatio-temporal dynamics, resulting from the emergence and interaction of spatially-extended structures, e.g., vortices, spirals, etc. In this context [327–333], much attention has focused on the complex Ginzburg-Landau (CGL) equation, which has the general form: ..
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