Results 31 to 40 of about 162 (63)
Data integration with high dimensionality. [PDF]
Gao X, Carroll RJ.
europepmc +1 more source
Shape retrieval using hierarchical total Bregman soft clustering. [PDF]
Liu M, Vemuri BC, Amari S, Nielsen F.
europepmc +1 more source
On the directional asymptotic approach in optimization theory. [PDF]
Benko M, Mehlitz P.
europepmc +1 more source
Isolated Calmness of Perturbation Mappings and Superlinear Convergence of Newton-Type Methods. [PDF]
Benko M, Mehlitz P.
europepmc +1 more source
Arithmetic Subderivatives : p-adic Discontinuity and Continuity
Merikoski Jorma, Haukkanen Pentti
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Arithmetic Subderivatives : Discontinuity and Continuity
Merikoski Jorma, Haukkanen Pentti
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A characterization of paratingent cone andP-subderivative with applications in nonsmooth analysis
Characterizations of the paratingent cone to an open set at a boundary point and the \(P\)-directional derivative of a real-valued continuous function are given by using the contingent cone and the contingent directional derivative, respectively. It is shown that these results are useful to establish sufficient condition for strict differentiability of
Yuntong Wang
semanticscholar +3 more sources
Lipschitz functions with prescribed derivatives and subderivatives
The authors present a technique for constructing locally Lipschitz functions (on a separable Banach space \(X\)) which are not built-up from either convex or distance functions. In detail, in their main theorem they provide the following result: If \(f_1,f_2,\dots, f_n\) are real-valued locally Lipschitz functions on \(X\) with minimal Clarke ...
Jonathan M. Borwein +2 more
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Approximate mean value theorem for upper subderivatives
THE PURPOSE of this paper is to give a mean value theorem for a lower semicontinuous function f on a Banach space, using the upper subderivatives defined by Rockafellar [l]. As will be shown by example (Section 4), it may happen that the subdifferential af(x) is empty for all x in the closed line segment [a, 61, where a and b belong to X.
Dariusz Zagrodny
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