Results 251 to 260 of about 2,030,812 (333)
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Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 2021
The existence and multiplicity of T-periodic solutions to a class of differential equations with attractive singularities at the origin are investigated in the paper.
J. Godoy, R. Hakl, Xingchen Yu
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The existence and multiplicity of T-periodic solutions to a class of differential equations with attractive singularities at the origin are investigated in the paper.
J. Godoy, R. Hakl, Xingchen Yu
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Multiple representations and mathematical creativity
Thinking Skills and Creativity, 2021Abstract The primary purpose of this study is to reveal how multiple representations and/or visualizations can be used as an intervention to promote students’ mathematical creativity. The second purpose is to observe how multiple representations and/or visualizations can be used as a psychometric tool to measure students’ creative thinking abilities ...
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Existence and Multiplicity Results for Kirchhoff-Type Problems on a Double-Phase Setting
Mediterranean Journal of Mathematics, 2020In this paper, we study two classes of Kirchhoff-type problems set on a double-phase framework. That is, the functional space where finding solutions coincides with the Musielak–Orlicz–Sobolev space W01,H(Ω)\documentclass[12pt]{minimal} \usepackage ...
A. Fiscella, A. Pinamonti
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Multiplicity results for double phase problems in RN
Journal of Mathematics and Physics, 2020We consider a double phase problem in RN with a q−1-superlinear subcritical Caratheodory reaction term, which does not satisfy the Ambrosetti–Rabinowitz condition.
Wulong Liu, Guowei Dai
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Multiplicity and limit of solutions for logarithmic Schrödinger equations on graphs
Journal of Mathematics and PhysicsLet Ω be a finite connected subset of a locally finite graph G = (V, E) with the vertex set V and the edge set E. We investigate the logarithmic Schrödinger equation on Ω with the nonlinear term |u|p−2u log u2. For p > 2, through two different approaches
Mengqiu Shao, Yunyan Yang, Liang Zhao
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Regularity and multiplicity results for fractional (p,q)-Laplacian equations
Communications in Contemporary Mathematics, 2019This paper deals with the study of the following nonlinear doubly nonlocal equation: [Formula: see text] where [Formula: see text] is a bounded domain in [Formula: see text] with smooth boundary, [Formula: see text], with [Formula: see text], [Formula ...
Divya Goel, Deepak Kumar, K. Sreenadh
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Reverse Mathematics and Ordinal Multiplication
Mathematical Logic Quarterly, 1998AbstractThis paper uses the framework of reverse mathematics to analyze the proof theoretic content of several statements concerning multiplication of countable well‐orderings. In particular, a division algorithm for ordinal arithmetic is shown to be equivalent to the subsystem ATR0.
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AIMS Mathematics
This study investigates the existence of triple weak solutions for a system of nonlinear elliptic equations with a fourth-order operator. The problem arises in the mathematical modeling of complex physical phenomena.
K. Kefi
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This study investigates the existence of triple weak solutions for a system of nonlinear elliptic equations with a fourth-order operator. The problem arises in the mathematical modeling of complex physical phenomena.
K. Kefi
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Demyelination patterns in a mathematical model of multiple sclerosis
Journal of Mathematical Biology, 2016In this paper we derive a reaction-diffusion-chemotaxis model for the dynamics of multiple sclerosis. We focus on the early inflammatory phase of the disease characterized by activated local microglia, with the recruitment of a systemically activated immune response, and by oligodendrocyte apoptosis. The model consists of three equations describing the
Lombardo M. C. +5 more
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International mathematics research notices, 2019
In this paper we study the following nonlinear Schrödinger equation with magnetic field $$\begin{align*} \left(\frac{\varepsilon}{i}\nabla-A(x)\right)^{2}u+V(x)u=f(| u|^{2})u,\quad x\in\mathbb{R}^{2}, \end{align*}$$where $\varepsilon>0$ is a parameter,
P. d’Avenia, Chao Ji
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In this paper we study the following nonlinear Schrödinger equation with magnetic field $$\begin{align*} \left(\frac{\varepsilon}{i}\nabla-A(x)\right)^{2}u+V(x)u=f(| u|^{2})u,\quad x\in\mathbb{R}^{2}, \end{align*}$$where $\varepsilon>0$ is a parameter,
P. d’Avenia, Chao Ji
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