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1.
We study classical nonnegative solutions u(x,t) of the semilinear parabolic inequalities
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We study the existence and nonexistence of positive (super)solutions to the nonlinear p-Laplace equation
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Let (n?3) be a ball, and let fC3. We are concerned with the Neumann problem
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We study the behavior of solutions to the inviscid (A=0) and the viscous (A>0) hyperbolic conservation laws with stiff source terms
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7.
We consider the following nonlinear Schrödinger equations in Rn
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8.
We consider the following Cauchy problem with a singular nonlinearity
(P)
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9.
L. Hörmander's extension of Ásgeirsson's mean value theorem states that if u is a solution of the inhomogeneous ultrahyperbolic equation (Δx−Δy)u=f, , , then
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We establish C1,γ-partial regularity of minimizers of non-autono-mous convex integral functionals of the type: , with non-standard growth conditions into the gradient variable
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13.
This paper shows the existence and the uniqueness of the positive solution ?(t) of the singular boundary value problem
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14.
We consider the stationary Gierer-Meinhardt system in a ball of RN:
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This paper analyzes the asymptotic behaviour as λ↑∞ of the principal eigenvalue of the cooperative operator
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We consider the stationary Gierer-Meinhardt system in a ball of RN:
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19.
We study the bifurcation diagrams of positive solutions of the multiparameter p-Laplacian problem
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20.
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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