منابع مشابه
Inverse Problem of Variational Calculus
We will discuss the so-called mixed endpoint conditions for variational problems with non-holonomic constraints given by form actions of order greater than one. We will present some results and discuss the inverse problem of Calculus of Variations.
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We will discuss some new results for the inverse problem of Variational Calculus. We will consider problems with functionals given by action forms of order greater than one and subject to non-holonomic constraints.
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P. A. Griffiths established the so-called mixed endpoint conditions for variational problems with non-holonomic constraints. We will present some results in this context and discuss the inverse problem of calculus of variations.
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Our essential results and methods have already been published in two preliminary notes(1). Basically, our procedure consists in an application of the Riquier theory of systems of partial differential equations to a certain linear differential system @ on which the inverse problem can be made to depend. This differential system has already appeared—derived in a different way—in the interesting w...
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In singular models, the Bayes estimation, commonly, has the advantage of the generalization performance over the maximum likelihood estimation, however, its accurate approximation using Markov chain Monte Carlo methods requires huge computational costs. The variational Bayes (VB) approach, a tractable alternative, has recently shown good performance in the automatic relevance determination mode...
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ژورنال
عنوان ژورنال: The São Paulo Journal of Mathematical Sciences
سال: 2011
ISSN: 2316-9028,1982-6907
DOI: 10.11606/issn.2316-9028.v5i2p233-248