166 resultados para Hermite


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Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)

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The continued fraction method for solving differential equations is illustrated using three famous differential equations used in quantum chemistry.

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We give necessary and sufficient conditions for the convergence with geometric rate of the common denominators of simultaneous rational interpolants with a bounded number of poles. The conditions are expressed in terms of intrinsic properties of the system of functions used to build the approximants. Exact rates of convergence for these denominators and the simultaneous rational approximants are provided.

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"Le préface ... est la leçon que j'ai faite à la Sorbonne sur l'œuvre scientifique de Charles Hermite quelques semaines après sa mort."--Avertissement.

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Available on demand as hard copy or computer file from Cornell University Library.

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Mode of access: Internet.

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Each vol. has also added t.p. of 1833 edition.

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Mode of access: Internet.

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Thesis (PH.D.)--University of Virginia, 1916.

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Mode of access: Internet.

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It is proved that if the increasing sequence {kn} n=0..∞ n=0 of nonnegative integers has density greater than 1/2 and D is an arbitrary simply connected subregion of C\R then the system of Hermite associated functions Gkn(z) n=0..∞ is complete in the space H(D) of complex functions holomorphic in D.

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AMS Subject Classification 2010: 11M26, 33C45, 42A38.