Titlebook: Clifford Algebras; Applications to Math Rafał Abłamowicz Book 2004 Birkhäuser Boston 2004 Algebra.Dirac operator.Eigenvalue.Lattice.Schrödi

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https://doi.org/10.1007/978-1-4612-2044-2Algebra; Dirac operator; Eigenvalue; Lattice; Schrödinger equation; Spinor; calculus; differential equation

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Progress in Mathematical Physicshttp://image.papertrans.cn/c/image/227343.jpg

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Book 2004neering. Divided into five parts, the book‘s first section is devoted to Clifford analysis; here, topics encompass the Morera problem, inverse scattering associated with the Schrödinger equation, discrete Stokes equations in the plane, a symmetric functional calculus, Poincaré series, differential o

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The Morera Problem in Clifford Algebras and the Heisenberg Groupthat the conclusion of Morera’s theorem still holds. In this lecture we discuss a number of recent results obtained in the case one considers functions defined in two fairly different settings, the Clifford algebras and the Heisenberg group.

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The Interface of Noncommutative Geometry and Physics between the noncommutative geometry of foliations and perturbative quantum field theory..The quest for a suitable foundation of quantum gravity continues to promote fruitful ideas, among them the spectral action principle and the search for a better understanding of “noncommutative spaces”.

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https://doi.org/10.1007/978-94-011-2866-7that the conclusion of Morera’s theorem still holds. In this lecture we discuss a number of recent results obtained in the case one considers functions defined in two fairly different settings, the Clifford algebras and the Heisenberg group.