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Bifurcation from degenerate solutions of equations involving lipschitz continuous mappings*

 

作者: Nguyen Xuan Tan (Hanoi),  

 

期刊: Numerical Functional Analysis and Optimization  (Taylor Available online 1989)
卷期: Volume 10, issue 7-8  

页码: 787-805

 

ISSN:0163-0563

 

年代: 1989

 

DOI:10.1080/01630568908816330

 

出版商: Marcel Dekker, Inc.

 

数据来源: Taylor

 

摘要:

Let us consider equations in the formwhereis an open subset of a normed space; for any fixedand H(λ,.) are mappings from the closure Đ of a neighborhood D of the origin in a Banach spaceXinto a Banach space Y with. Let λ be a characteristic value of the pair (T, L) such that T - L(λ.) is a Fredholm mapping with nullity p and index s,p>s≥0 and. We shall introduce new sufficient conditions on L and H for (A, 0) being a bifurcation point of the above equations in the degenerate case when the results obtained in [1], [4], [6], [7]and [8]etc. are not applicable.

 

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