Titlebook: Matrix Convolution Operators on Groups; Cho-Ho Chu Book 2008 Springer-Verlag Berlin Heidelberg 2008 Harmonic function.Jordan algebra.Matri

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aken place in this area during the past ten years. Consequently, we have chosen a number of subjects in which significant advances have been made that we feel have not been covered in depth in other books. For instance, ten years ago the theory of the numerical solution of Cauchy singular equations was in its978-1-4899-2595-4978-1-4899-2593-0

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in this area during the past ten years. Consequently, we have chosen a number of subjects in which significant advances have been made that we feel have not been covered in depth in other books. For instance, ten years ago the theory of the numerical solution of Cauchy singular equations was in its

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y be improved in particular for less "nasty" problems..Finally, it is discussed how such derivative — free curve — tracing methods may be used to deal with bifurcation points caused by an index jump in the sense of Crandall — Rabinowitz [11]. Instead of using a local perturbation [15] in the sense o

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0075-8434 and applications to harmonic functions on Lie groups and Riemannian symmetric spaces are discussed. An interesting feature is the presence of Jordan algebraic structures in matrix-harmonic functions..978-3-540-69797-8978-3-540-69798-5Series ISSN 0075-8434 Series E-ISSN 1617-9692

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