Results 81 to 90 of about 153 (146)
This paper serves as a corrigendum to the paper "Positive weak solutions of elliptic Dirichlet problems with singularities in both the dependent and the independent variables", published in [Electron. J. Qual. Theory Differ. Equ. 2019, No. 54, 1–17].
Tomas Godoy, Alfredo Guerin
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An optimal control model with cost effectiveness analysis of Maize streak virus disease in maize plant. [PDF]
Alemneh HT, Kassa AS, Godana AA.
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Multiple solutions of nonlinear fractional elliptic equations via Morse theory
This article concerns the existence and multiplicity of weak solutions of the nonlinear fractional elliptic problem. We extend some well known results of semilinear Laplacian equations to the nonlocal fractional setting. Using the variational methods
Wei Qi, Lin Zhao, Xingjie Yan
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Double phase elliptic inclusions with convection and logarithmic perturbed terms
This paper deals with a new double phase elliptic inclusion (DPEI) formulated by a double phase partial differential operator with logarithmic perturbation, a general multivalued convection term defined in the domain and a general multivalued term ...
Shengda Zeng +2 more
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Sub-supersolution method in variational inequalities with multivalued operators given by integrals
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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We establish the existence, nonexistence, and multiplicity of positive solutions to semilinear elliptic systems with integral boundary conditions when positive multiparameters vary on the boundary.
Eunkyung Ko, Eun Kyoung Lee
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Compatibility of state constraints and dynamics for multiagent control systems. [PDF]
Cavagnari G, Marigonda A, Quincampoix M.
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In this note we provide an overview of some existence (with sign information) and regularity results for differential equations, in which the method of sub and supersolutions plays an important role.
Giuseppina Barletta
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Qualitative analysis of a reaction-diffusion SIRS epidemic model with nonlinear incidence rate and partial immunity. [PDF]
Wang J, Teng Z, Dai B.
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Positive solutions for concave-convex type problems for the one-dimensional $\phi$-Laplacian
Let $\Omega=(a,b)\subset\mathbb{R}$, $0\leq m,n\in L^{1}(\Omega)$, $\lambda,\mu>0$ be real parameters, and $\phi: \mathbb{R}\rightarrow\mathbb{R}$ be an odd increasing homeomorphism.
Uriel Kaufmann, Leandro Milne
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