Uniqueness of solutions for fourth-order nonlocal boundary value problems

Uniqueness implies uniqueness relationships are examined among solutions of the fourth-order ordinary differential equation, y(4)=f(x,y,yÃ¢Â€Â²,yÃ¢Â€Â³,yÃ¢Â€Â´), satisfying 5-point, 4-point, and 3-point nonlocal boundary conditions.

Gespeichert in:

Autor*in:	Ding Ma [verfasserIn] Johnny Henderson [verfasserIn]

Format:	E-Artikel
Sprache:	Englisch

Erschienen:	2006

Übergeordnetes Werk:	In: Boundary Value Problems - SpringerOpen, 2006, (2006)
Übergeordnetes Werk:	year:2006

Links:	Link aufrufen Link aufrufen Link aufrufen Journal toc Journal toc

DOI / URN:	10.1155/BVP/2006/23875

Katalog-ID:	DOAJ077102223

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topic_title	QA299.6-433 Uniqueness of solutions for fourth-order nonlocal boundary value problems
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title	Uniqueness of solutions for fourth-order nonlocal boundary value problems
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title_full	Uniqueness of solutions for fourth-order nonlocal boundary value problems
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title_sort	uniqueness of solutions for fourth-order nonlocal boundary value problems
callnumber	QA299.6-433
title_auth	Uniqueness of solutions for fourth-order nonlocal boundary value problems
abstract	Uniqueness implies uniqueness relationships are examined among solutions of the fourth-order ordinary differential equation, y(4)=f(x,y,yÃ¢Â€Â²,yÃ¢Â€Â³,yÃ¢Â€Â´), satisfying 5-point, 4-point, and 3-point nonlocal boundary conditions.
abstractGer	Uniqueness implies uniqueness relationships are examined among solutions of the fourth-order ordinary differential equation, y(4)=f(x,y,yÃ¢Â€Â²,yÃ¢Â€Â³,yÃ¢Â€Â´), satisfying 5-point, 4-point, and 3-point nonlocal boundary conditions.
abstract_unstemmed	Uniqueness implies uniqueness relationships are examined among solutions of the fourth-order ordinary differential equation, y(4)=f(x,y,yÃ¢Â€Â²,yÃ¢Â€Â³,yÃ¢Â€Â´), satisfying 5-point, 4-point, and 3-point nonlocal boundary conditions.
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title_short	Uniqueness of solutions for fourth-order nonlocal boundary value problems
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up_date	2024-07-03T23:54:28.406Z
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