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We study the structure of the set of solutions of a nonlinear equation involving nonhomogeneous operators:
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We study the existence and nonexistence of positive (super)solutions to the nonlinear p-Laplace equation
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We study the existence of radial ground state solutions for the problem
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Consider the problem
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In this article, we use a Galerkin method to prove a maximal regularity result for the following abstract gradient system
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We consider the following nonlinear Schrödinger equations in Rn
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We consider the following Cauchy problem with a singular nonlinearity
(P)
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We study the behavior of finite Morse index solutions of the equation
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We consider the stationary Gierer-Meinhardt system in a ball of RN:
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This paper is concerned with the following Hamiltonian elliptic system
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Considered in this paper is the existence/nonexistence of periodic solutions with prescribed minimal periods to the classical forced pendulum equation,
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In this paper, we consider the Brezis-Nirenberg problem in dimension N?4, in the supercritical case. We prove that if the exponent gets close to and if, simultaneously, the bifurcation parameter tends to zero at the appropriate rate, then there are radial solutions which behave like a superposition of bubbles, namely solutions of the form
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In this paper, we study the global existence and nonexistence of solutions to the following semilinear parabolic system
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The singularly perturbed boundary blow-up problem
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20.
Consider a system consisting of a linear wave equation coupled to a transport equation:
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