991 resultados para Picard-Krylov
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"COO-2383-0077"--P. 1 of cover.
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Available on demand as hard copy or computer file from Cornell University Library.
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Available on demand as hard copy or computer file from Cornell University Library.
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One of an edition of 100 copies.
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Introd.--La petite ville.--Duhautcours ou le contrat d'union.--Un jeu de la fortune ou les marionnettes.--Les deux Philibert.
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La manie de briller, comédie.--Vanglas, ou Les anciens amis, comédie.--Une matinée de Henri IV, comédie.-- Le susceptible.
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Mode of access: Internet.
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Őtdi͡e︡lʹnyĭ ottisk iz E̋zhegodnika imperatorskikh teatrov s̋ezona 1893-1894 gg.
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Thesis (doctoral)--
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We present an implementation of the domain-theoretic Picard method for solving initial value problems (IVPs) introduced by Edalat and Pattinson [1]. Compared to Edalat and Pattinson's implementation, our algorithm uses a more efficient arithmetic based on an arbitrary precision floating-point library. Despite the additional overestimations due to floating-point rounding, we obtain a similar bound on the convergence rate of the produced approximations. Moreover, our convergence analysis is detailed enough to allow a static optimisation in the growth of the precision used in successive Picard iterations. Such optimisation greatly improves the efficiency of the solving process. Although a similar optimisation could be performed dynamically without our analysis, a static one gives us a significant advantage: we are able to predict the time it will take the solver to obtain an approximation of a certain (arbitrarily high) quality.
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∗The author supported by Contract NSFR MM 402/1994.
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Expokit provides a set of routines aimed at computing matrix exponentials. More precisely, it computes either a small matrix exponential in full, the action of a large sparse matrix exponential on an operand vector, or the solution of a system of linear ODEs with constant inhomogeneity. The backbone of the sparse routines consists of matrix-free Krylov subspace projection methods (Arnoldi and Lanczos processes), and that is why the toolkit is capable of coping with sparse matrices of large dimension. The software handles real and complex matrices and provides specific routines for symmetric and Hermitian matrices. The computation of matrix exponentials is a numerical issue of critical importance in the area of Markov chains and furthermore, the computed solution is subject to probabilistic constraints. In addition to addressing general matrix exponentials, a distinct attention is assigned to the computation of transient states of Markov chains.