Results 31 to 40 of about 496 (271)
Boubaker hybrid functions and their application to solve fractional optimal control and fractional variational problems [PDF]
summary:A new hybrid of block-pulse functions and Boubaker polynomials is constructed to solve the inequality constrained fractional optimal control problems (FOCPs) with quadratic performance index and fractional variational problems (FVPs).
Ordokhani, Yadollah, Rabiei, Kobra
core +1 more source
A note on some variations of the maximal inequality for the fractional Schrödinger equation
The purpose of this note is to provide a summary of the recent work of the authors on two variations of the pointwise convergence problem for the solutions to the fractional Schrödinger equations; convergence along a tangential line and along a set of lines, as exhibiting some new results in each setting.
Cho, Chu-hee, Shiraki, Shobu
openaire +3 more sources
Health disparities in chronic liver disease
Abstract The syndemic of hazardous alcohol consumption, opioid use, and obesity has led to important changes in liver disease epidemiology that have exacerbated health disparities. Health disparities occur when plausibly avoidable health differences are experienced by socially disadvantaged populations.
Ani Kardashian +3 more
wiley +1 more source
Qualitative properties of solutions to generalized eigenvalue problems [PDF]
PurposeThis paper investigates the qualitative properties of solutions to a fractional (p,)-Laplace eigenvalue problem with nonhomogeneous terms.
Abdelhamid Gouasmia +2 more
doaj +1 more source
Periodic Solutions of Non-autonomous Allen–Cahn Equations Involving Fractional Laplacian
We consider periodic solutions of the following problem associated with the fractional Laplacian: (-∂xx)su(x)+∂uF(x,u(x))=0{(-\partial_{xx})^{s}u(x)+\partial_{u}F(x,u(x))=0} in ℝ{\mathbb{R}}.
Feng Zhenping, Du Zhuoran
doaj +1 more source
Fractional elliptic quasi-variational inequalities: Theory and numerics [PDF]
This paper introduces an elliptic quasi-variational inequality (QVI) problem class with fractional diffusion of order s∈(0,1), studies existence and uniqueness of solutions and develops a solution algorithm.
Rautenberg, Carlos N., Antil, Harbir
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Optimal control of a phase field system of Caginalp type with fractional operators
In their recent work ``Well-posedness, regularity and asymptotic analyses for a fractional phase field system'' (Asymptot. Anal. 114 (2019), 93--128), two of the present authors have studied phase field systems of Caginalp type, which model nonconserved,
Gilardi, Gianni +2 more
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Fractional partial differential variational inequality
In this present paper, we introduce and study a dynamical systems involving fractional derivative operator and nonlocal condition, which is constituted of a fractional evolution equation and a time-dependent variational inequality, and is named as ...
Cen, Jinxia +2 more
core
Optimal distributed control of a generalized fractional Cahn--Hilliard system [PDF]
In the recent paper ``Well-posedness and regularity for a generalized fractional Cahn--Hilliard system'' by the same authors, general well-posedness results have been established for a class of evolutionary systems of two equations having the structure ...
Gilardi, Gianni +2 more
core +2 more sources
In this article, we consider an extended evolutionary system involving fractional differential variational-like inequalities. The system consists of a nonlinear mixed variational-like inequality and an extended fractional differential equation in a ...
Imran Ali +3 more
doaj +1 more source

