32 resultados para Limit theorems


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We prove that in quadratic perturbations of generic Hamiltonian vector fields with two saddle points and one center there can appear at most two limit cycles. This bound is exact.

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The purpose of this paper is (1) to highlight some recent and heretofore unpublished results in the theory of multiplier sequences and (2) to survey some open problems in this area of research. For the sake of clarity of exposition, we have grouped the problems in three subsections, although several of the problems are interrelated. For the reader’s convenience, we have included the pertinent definitions, cited references and related results, and in several instances, elucidated the problems by examples.

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Mathematics Subject Classification: 26A16, 26A33, 46E15.

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2000 Mathematics Subject Classification: Primary 26A24, 26D15; Secondary 41A05

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Mathematics Subject Classification: 30B10, 30B30; 33C10, 33C20

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The main aim of this paper is to obtain fixed point theorems for Kannan and Zamfirescu operators in the presence of cyclical contractive condition. A method for approximation of the fixed points is also provided, for which both a priori and a posteriori error estimates are given. Our results generalize, unify and extend several important fixed points theorems in literature. In order to illustrate the efficiency of our generalizations five significant examples are also given.

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MSC 2010: 42B10, 44A15

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MSC 2010: 30A10, 30B10, 30B30, 30B50, 30D15, 33E12

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MSC 2010: 30C55, 30C45

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2000 Mathematics Subject Classification: Primary 47A48, Secondary 60G12

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2000 Mathematics Subject Classification: 41A25, 41A27, 41A36.

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2000 Mathematics Subject Classification: 47H10, 54E15.

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Марусия Н. Славчова-Божкова - В настоящата работа се обобщава една гранична теорема за докритичен многомерен разклоняващ се процес, зависещ от възрастта на частиците с два типа имиграция. Целта е да се обобщи аналогичен резултат в едномерния случай като се прилагат “coupling” метода, теория на възстановяването и регенериращи процеси.

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2010 Mathematics Subject Classification: 35J65, 35K60, 35B05, 35R05.