Scalarization for pointwise well-posed vectorial problems
The aim of this paper is to develop a method of study of Tykhonov well-posedness notions for vector valued problems using a class of scalar problems. Having a vectorial problem, the scalarization technique we use allows us to construct a class of scalar problems whose well-posedness properties are equivalent with the most known well-posedness properties of the original problem. Then a well-posedness property of a quasiconvex level-closed problem is derived. Copyright Springer-Verlag 2007
Year of publication: |
2007
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Authors: | Durea, M. |
Published in: |
Computational Statistics. - Springer. - Vol. 66.2007, 3, p. 409-418
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Publisher: |
Springer |
Subject: | Well-posedness | Vector optimization | Scalarization | Quasiconvexity |
Saved in:
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