Results 211 to 220 of about 111,413 (237)

Singular multipoint impulsive boundary value problem with p-Laplacian operator

Journal of Applied Mathematics and Computing, 2008
The authors consider the singular multipoint boundary value problem with \(p\)-Laplacian operator \[ \begin{aligned} &-(\phi_p(u'(t)))' + q(t)f(t,u(t)) = 0, \;t \not= t_k, \;0 < t < 1,\\ &\triangle u|_{t=t_k} = I_k(u(t_k)),\;k = 1,\ldots,m,\\ &au(0) - bu'(0) = \sum_{i=1}^{l} \alpha_iu(\xi_i), \;u'(1) = \sum_{i=1}^l \beta_iu'(\xi_i), \end{aligned ...
Xu, Juanjuan, Kang, Ping, Wei, Zhongli
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Nonlinear Four-point Impulsive Fractional Differential Equations with p-Laplacian Operator

The interdisciplinary journal of Discontinuity, Nonlinearity, and Complexity, 2015
In this paper, we investigate the existence of solutions for a four-point nonlocal boundary value problem of nonlinear impulsive differential equations of fractional order ? ? (2,3]. By using some well known fixed point theorems, sufficient conditions for the existence of solutions are established. Some illustrative examples are also discussed.
Fen F.T., Karaca I.Y.
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Existence of multiple positive solutions for one-dimensional p-Laplacian operator

Journal of Applied Mathematics and Computing, 2008
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Ji, Dehong, Ge, Weigao
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Bifurcation phenomena associated to a class of p -Laplacian like operators

manuscripta mathematica, 2002
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Fukagai, Nobuyoshi, Narukawa, Kimiaki
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On the Sum of Operators of $p$-Laplacian Types

Communications in Mathematical Analysis and Applications
Summary: The goal of this paper is to study operators sum of \(p\)-Laplacian type operators. We address the problems of existence and uniqueness of solutions, this last point leading to some challenging issues in the case of quasilinear combinations of such \(p\)-Laplacians.
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TOPOLOZICAL DERIVATIVE OF THE FRACTIONAL $p$-LAPLACIAN OPERATORS

Advances in Mathematics: Scientific Journal
The objective of this article is the study of topological optimization problems with p-Laplacian operators, i.e. $(-\Delta)_p^s$ where $0<s<1$ and $p\geq2.$ In [22], we began studying this problem to determine the shape derivative. In the same paper, we studied existence results using s-gamma convergence.
M. Fall, B. Kourouma, M. Gaye, I. Faye, A. Sy   +4 more
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Multiple solutions of weakly-coupled systems with p-laplacian operators

Results in Mathematics, 1999
The first part of this paper deals with the autonomous problem \[ (\varphi(u'))'+g(u)=0,\quad u'(0)=0,\quad u'(1)=0. \tag{1} \] Here, \(\varphi\) is an odd homeomorphism asymptotic to a q-Laplacian at the origin and to a p-Laplacian at infinity. The function \(g\) is locally Lipschitzian and such that \(g(u)u >0\) for all \(u\neq 0\).
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Boundary value problem with fractional p-Laplacian operator

2014
The aim of this paper is to obtain the existence of solution for the fractional p-Laplacian Dirichlet problem with mixed derivatives \begin{eqnarray*} &{_{t}}D_{T}^ \left(|_{0}D_{t}^ u(t))|^{p-2}{_{0}}D_{t}^ u(t)\right) = f(t,u(t)), \;t\in [0,T],\\ &u(0) = u(T) = 0, \end{eqnarray*} where $\frac{1}{p} < <1 ...
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A singular generalized Kirchhoff-double-phase problem with p-Laplacian operator

Journal of Fixed Point Theory and Applications
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Vanterler da C. Sousa, J., Hamza, El-Houari, Elhoussain, Arhrrabi   +2 more
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On some geometrical eigenvalue inverse problems involving the p-Laplacian operator

Computational and Applied Mathematics
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Abdelkrim Chakib, Ibrahim Khalil
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