Results 121 to 130 of about 2,072,232 (247)
In this work we obtain some continuity properties on the parameter q at p=q for the Takeuchi-Yamada problem which is a degenerate p-laplacian version of the Chafee-Infante problem.
Simone Bruschi +2 more
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Pullback attractors and upper semicontinuity for non-autonomous extensible two-beams
M. Aouadi, Souad Guerine
semanticscholar +1 more source
On the relaxation of some classes of unbounded integral functionals
Given a Borel function having convex effective domain, but not necessarily bounded or with nonempty interior, locally bounded in the relative interior of its effective domain and verifying an upper semicontinuity type assumption in its effective domain ...
Luciano Carbone, Riccardo De Arcangelis
doaj
Adaptive Image Processing: First Order PDE Constraint Regularizers and a Bilevel Training Scheme. [PDF]
Davoli E, Fonseca I, Liu P.
europepmc +1 more source
Upper semicontinuous fuzzy sets and applications
AbstractLet (X, τ) be a generalized topological space of type Vα (see A. Appert and K. Fan, “Espaces topologiques intermédiares,” Herman, Paris, 1951) and (L, ⩽) be a complete Brouwerian lattice such that the dual lattice of (L, ⩽) is also Brouwerian. We prove that every upper semicontinuous L-fuzzy subset of X can be represented by a τ-closed random ...
openaire +1 more source
Lower Semicontinuity of the Universal Functional in Paramagnetic Current-Density Functional Theory. [PDF]
Kvaal S +3 more
europepmc +1 more source
The Banach fixed-point theorem, along with a fuzzy number characterized by normality, convexity, upper semicontinuity, and a compactly supported interval to look into the possibility of a solution equation to the fuzzy nonlinear neutral ...
M. Nagarajan +5 more
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Upper semicontinuous functions and the stone approximation theorem
In convex function theory it has long been recognized as useful to identify a convex function with its epigraph, the convex set of points on or above its graph. Similarly, a concave function is identified with its hypograph, the convex set of points on or below its graph. Analysis is then performed in the product space. We present two standard examples.
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Microscopical Justification of Solid-State Wetting and Dewetting. [PDF]
Piovano P, Velčić I.
europepmc +1 more source
Monotonicity and upper semicontinuity [PDF]
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