Titlebook: Clifford Algebras and Their Applications in Mathematical Physics; J. S. R. Chisholm,A. K. Common Book 1986 D. Reidel Publishing Company, D

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Authority and the Profession of Medicine[3] Delanghe demonstrates that this method may be generalized to characterize homogeneous polynomial solutions to a generalized Cauchy-Riemann equation defined over a Clifford algebra. The function theory associated with this particular equation has been extensively pursued in recent years by a numb

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An Historical View of Health Care Teamshe theory of biregular functions, which are regular functions of two variables of arbitrary dimension with values in a Clifford algebra. For these functions there exist integral representations with regular and non-regular kernels, just as in the complex case. We will give a representation formula o

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Sarah R. Davies,Cecilie Glerup,Maja Horst the Einstein — Yang — Mills equations. The formalism highlights the difference between the K?hler and Dirac equations and their separability in a curved space-time is discussed. Some aspects of supersymmetric models are outlined.

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Responsibility in Nanotechnology Developmentn conformai n-dimensional manifolds. An abstract scheme for such generalization is based on the splitting of the vector-valued de Rham sequence. The possible generalizations are classified by couples of irreducible CO(n)-modules and by a choice of a connection on the associated vector bundle..Variou

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Responsibility in Nanotechnology Developmentormulae are of two types (elliptic and hyperbolic) and there is a general procedure (described by V.Sou?ek and M. Dodson for the Laplace equation in [3]) to transform one type into another, namely the Leray residue formula.In this way it is possible to derive from integral formulae in Clifford analy

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Responsibility in Nanotechnology Developmenttors, and by its embedding class in a higher dimensional pseudoeuclidean space. The present paper shows how the notion of Killing and conformai Killing vectors find simple expression in the geometric calculus on vector manifolds, and considers a number of different isometric embeddings of exact solu

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Clifford Algebras and Their Applications in Mathematical Physics978-94-009-4728-3Series ISSN 1389-2185

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