Results 51 to 60 of about 383,985 (166)
Fractional semilinear differential inclusions
Computers & Mathematics with Applications, 2012 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Two solutions for fractional p-Laplacian inclusions under nonresonance
Electronic Journal of Differential Equations, 2018 We study a pseudo-differential inclusion driven by the fractional p-Laplacian operator and involving a nonsmooth potential, which satisfies nonresonance conditions both at the origin and at infinity.
Antonio Iannizzotto +2 more
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Differential Inclusion and the Socio‐Ecological Superdiversification of Tokyo
Urban PlanningWhile the Chicago School laid the groundwork for conceiving cities as ecological systems, contemporary socio‐ecological urban studies offer a more nuanced, sustainability‐oriented framework that incorporates critical perspectives on migration, inequality,
Sakura Yamamura
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Simplex type differential inclusions
Applied Mathematics Letters, 2000 The author reveals modelling simplifications and ease of numerical calculation for the differential inclusion \(\dot x\in V(x)\) in case \(V(x)\) is the \(p\)-dimensional simplex with vertices \(v_0(x)\), \dots, \(v_p(x)\). The investigation relies on the \(\tau\)-family of differential inclusions \(\dot x=X_\tau(x)\) with \(X_\tau=\tau^0v_0+\cdots ...
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Differential inclusion for the evolution p(x)-Laplacian with memory
Electronic Journal of Differential Equations, 2019 We consider the evolution differential inclusion for a nonlocal operator that involves p(x)-Laplacian, $$ u_t-\Delta_{p(x)} u-\int_0^{t}g(t-s)\Delta_{p(x)} u(x,s)\,ds\in \mathbf{F}(u) \quad \text{in } Q_T=\Omega\times (0,T), $$ where $\Omega\subset
Stanislav Antontsev +3 more
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On the Solution of Stochastic Differential Inclusion
Journal of Mathematical Analysis and Applications, 1995 Let \((\Omega, \Lambda,p)\) be a probability space, \(I = [0,T]\), \(\{\Lambda_t \}_{t \in I}\) an increasing family of \(\sigma\)- subalgebras such that \(\bigcap_{\alpha > 0} \Lambda _{t + \alpha} = \Lambda_t\), and \(\beta_t\) a \(\sigma\)-algebra of all Borel subsets of \([0,t]\) for fixed \(t \in I\). Let us denote by \(\beta \Lambda\) a \(\sigma\)
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Electronic Journal of Differential Equations, 2010 In this article, the authors establish sufficient conditions for the existence of solutions for a class of boundary value problem for fractional differential inclusions involving the Caputo fractional derivative and nonlinear integral conditions ...
Samira Hamani +2 more
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Dirichlet μ-Parametric Differential Problem with Multivalued Reaction Term
MathematicsWe study a Dirichlet μ-parametric differential problem driven by a variable competing exponent operator, given by the sum of a negative p-Laplace differential operator and a positive q-Laplace differential operator, with a multivalued reaction term in ...
Mina Ghasemi +2 more
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An application of a global bifurcation theorem to the existence of solutions for integral inclusions
Electronic Journal of Differential Equations, 2008 We prove the existence of solutions to Hammerstein integral inclusions of weakly completely continuous type. As a consequence we obtain an existence theorem for differential inclusions, with Sturm-Liouville boundary conditions, $$displaylines{ u''
Stanislaw Domachowski
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Guiding potential method for differential inclusions with nonlocal conditions
Electronic Journal of Differential Equations, 2015 This article shows the existence of solutions to some nonlocal initial-value problems for differential inclusions. The guiding potential method is used and the topological degree theory for admissible multivalued vector fields is applied.
Radoslaw Pietkun
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