46 resultados para Hyperbolic Boundary-Value Problem


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Mathematics Subject Classification: 26A33, 34A37.

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Mathematics Subject Classification: 26A33, 34A25, 45D05, 45E10

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MSC 2010: 26A33, 33E12, 35B45, 35B50, 35K99, 45K05 Dedicated to Professor Rudolf Gorenflo on the occasion of his 80th anniversary

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Л. И. Каранджулов, Н. Д. Сиракова - В работата се прилага методът на Поанкаре за решаване на почти регулярни нелинейни гранични задачи при общи гранични условия. Предполага се, че диференциалната система съдържа сингулярна функция по отношение на малкия параметър. При определени условия се доказва асимптотичност на решението на поставената задача.

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2010 Mathematics Subject Classification: Primary 65D30, 32A35, Secondary 41A55.

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MSC 2010: 34A08, 34A37, 49N70

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2000 Mathematics Subject Classification: 35L15, Secondary 35L30.

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2000 Mathematics Subject Classification: 34E20, 35L80, 35L15.

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We consider a model eigenvalue problem (EVP) in 1D, with periodic or semi–periodic boundary conditions (BCs). The discretization of this type of EVP by consistent mass finite element methods (FEMs) leads to the generalized matrix EVP Kc = λ M c, where K and M are real, symmetric matrices, with a certain (skew–)circulant structure. In this paper we fix our attention to the use of a quadratic FE–mesh. Explicit expressions for the eigenvalues of the resulting algebraic EVP are established. This leads to an explicit form for the approximation error in terms of the mesh parameter, which confirms the theoretical error estimates, obtained in [2].

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Composition problem is considered for partition constrained vertex subsets of n dimensional unit cube E^n . Generating numerical characteristics of E^n subsets partitions is considered by means of the same characteristics in 1 − n dimensional unit cube, and construction of corresponding subsets is given for a special particular case. Using pairs of lower layer characteristic vectors for E^(1-n) more characteristic vectors for E^n are composed which are boundary from one side, and which take part in practical recognition of validness of a given candidate vector of partitions.

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MSC 2010: 26A33, 33E12, 34K29, 34L15, 35K57, 35R30

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2000 Mathematics Subject Classification: 11G15, 11G18, 14H52, 14J25, 32L07.

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AMS subject classification: 90C31, 90A09, 49K15, 49L20.

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2010 Mathematics Subject Classification: 37K40, 35Q15, 35Q51, 37K15.

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2002 Mathematics Subject Classification: 35L15, 35L80, 35S05, 35S30