One-step methods for two-point boundary value problems in ordinary differential equations with parameters

Tadeusz Jankowski

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Displaying similar documents to “One-step methods for two-point boundary value problems in ordinary differential equations with parameters”

Nonabsolutely convergent series

Dana Fraňková (1991)

Mathematica Bohemica

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Assume that for any $t$ from an interval $[a, b]$ a real number $u (t)$ is given. Summarizing all these numbers $u (t)$ is no problem in case of an absolutely convergent series $\sum_{t \in [a, b]} u (t)$ . The paper gives a rule how to summarize a series of this type which is not absolutely convergent, using a theory of generalized Perron (or Kurzweil) integral.

Global error estimation in the numerical solution of retarded differential equations by Euler's method

Zdzisław Jackiewicz (1983)

Aplikace matematiky

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In this paper Zadunaisky's technique is used to estimate the global error propagated in the numerical solution of the system of retarded differential equations by Euler's method. Some numerical examples are given.

The Abel-type polynomial identities.

Huang, Fengying, Liu, Bolian (2010)

The Electronic Journal of Combinatorics [electronic only]

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Extensions of the results on powers of $p$ -hyponormal and $log$ -hyponormal operators.

Yang, Changsen, Yuan, Jiangtao (2006)

Journal of Inequalities and Applications [electronic only]

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Strong and weak order of time discretization schemes of stochastic differential equations

Yao-Zhong Hu (1996)

Séminaire de probabilités de Strasbourg

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Displaying similar documents to “One-step methods for two-point boundary value problems in ordinary differential equations with parameters”

Nonabsolutely convergent series

Global error estimation in the numerical solution of retarded differential equations by Euler's method

The Abel-type polynomial identities.

Extensions of the results on powers of p -hyponormal and log -hyponormal operators.

Strong and weak order of time discretization schemes of stochastic differential equations

Extensions of the results on powers of $p$ -hyponormal and $log$ -hyponormal operators.