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Titlebook: Beyond Partial Differential Equations; On Linear and Quasi- Horst Reinhard Beyer Book 2007 Springer-Verlag Berlin Heidelberg 2007 Hilbert s

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期刊全称Beyond Partial Differential Equations
期刊简称On Linear and Quasi-
影响因子2023Horst Reinhard Beyer
视频video
发行地址Includes supplementary material:
学科分类Lecture Notes in Mathematics
图书封面Titlebook: Beyond Partial Differential Equations; On Linear and Quasi- Horst Reinhard Beyer Book 2007 Springer-Verlag Berlin Heidelberg 2007 Hilbert s
影响因子Semigroup Theory uses abstract methods of Operator Theory to treat initial bou- ary value problems for linear and nonlinear equations that describe the evolution of a system. Due to the generality of its methods, the class of systems that can be treated in this way exceeds by far those described by equations containing only local op- ators induced by partial derivatives, i.e., PDEs. In particular, that class includes the systems of Quantum Theory. Another important application of semigroup methods is in ?eld quantization. Simple examples are given by the cases of free ?elds in Minkowski spacetime like Klein-Gordon ?elds, the Dirac ?eld and the Maxwell ?eld, whose ?eld equations are given by systems of linear PDEs. The second quantization of such a ?eld replaces the ?eld equation by a Schrodinger ¨ equation whose Hamilton operator is given by the second quantization of a non-local function of a self-adjoint linear operator. That operator generates the semigroup given by the time-development of the solutions of the ?eld equation corresponding to arbitrary initial data as a function of time.
Pindex Book 2007
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0075-8434 second quantization of a non-local function of a self-adjoint linear operator. That operator generates the semigroup given by the time-development of the solutions of the ?eld equation corresponding to arbitrary initial data as a function of time.978-3-540-71128-5978-3-540-71129-2Series ISSN 0075-8434 Series E-ISSN 1617-9692
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https://doi.org/10.1007/978-3-540-71129-2Hilbert space; abstract; evolution equations; functional analysis; hyperbolic; hyperbolic partial differe
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0075-8434 ar and nonlinear equations that describe the evolution of a system. Due to the generality of its methods, the class of systems that can be treated in this way exceeds by far those described by equations containing only local op- ators induced by partial derivatives, i.e., PDEs. In particular, that c
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