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个人简介
Her current research addresses the questions to determine the sigma-ideal generated by sets of points of non-differentiability of Lipschitz functions on normed spaces.
Olga's earlier work was focused on problems in non-linear analysis in normed spaces, and in particular, on Lipschitz quotient mappings. Lipschitz quotient mappings generalise both linear projections and bi-Lipschitz deformations and exhibit highly non-trivial topological properties even in the finite-dimensional case, which leads to an intricate interplay between the geometry of these mappings and the non-linear structure of Banach spaces. In particular, Olga has undertaken an in-depth study of the topology of level sets and point preimages under Lipschitz quotient mappings.
Olga's earlier work was focused on problems in non-linear analysis in normed spaces, and in particular, on Lipschitz quotient mappings. Lipschitz quotient mappings generalise both linear projections and bi-Lipschitz deformations and exhibit highly non-trivial topological properties even in the finite-dimensional case, which leads to an intricate interplay between the geometry of these mappings and the non-linear structure of Banach spaces. In particular, Olga has undertaken an in-depth study of the topology of level sets and point preimages under Lipschitz quotient mappings.
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Robert O. Hutchins,О. В. Малева
arXiv (Cornell University) (2023)
semanticscholar(2021)
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Olga Maleva, Cristina Villanueva-Segovia
Israel Journal of Mathematicsno. 2 (2012): 889-900
Mathematische Annalenno. 3 (2011): 633-663
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#Papers: 20
#Citation: 127
H-Index: 7
G-Index: 11
Sociability: 2
Diversity: 2
Activity: 2
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