Results 11 to 20 of about 39 (38)
Solitons in gauge theories: Existence and dependence on the charge
In this paper we review recent results on the existence of non-topological solitons in classical relativistic nonlinear field theories. We follow the Coleman approach, which is based on the existence of two conservation laws, energy and charge.
Bonanno Claudio
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Comparison results for nonlinear divergence structure elliptic PDE’s
First we prove a comparison result for a nonlinear divergence structure elliptic partial differential equation. Next we find an estimate of the solution of a boundary value problem in a domain Ω in terms of the solution of a related symmetric boundary ...
Liu Yichen +2 more
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A Liouville comparison principle for solutions of quasilinear singular parabolic inequalities
We obtain a Liouville comparison principle for entire weak solutions (u,v) of quasilinear singular parabolic second-order partial differential inequalities of the form ut-A(u)-|u|q-1u≥vt-A(v)-|v|q-1v${ u_t - A(u)-|u|^{q-1}u \ge v_t - A (v)-|v|^{q-1}v ...
Kurta Vasilii V.
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Global Dynamics of Generalized Logistic Equations
We consider a parameter dependent parabolic logistic population model with diffusion and degenerate logistic term allowing for refuges for the population.
Daners Daniel, López-Gómez Julián
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Quasilinear elliptic equations with critical potentials
We study Liouville theorems for problems of the ...
D’Ambrosio Lorenzo, Mitidieri Enzo
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Uniqueness and comparison principles for semilinear equations and inequalities in Carnot groups
Variants of the Kato inequality are proved for distributional solutions of semilinear equations and inequalities on Carnot groups. Various applications to uniqueness, comparison of solutions and Liouville theorems are presented.
D’Ambrosio Lorenzo, Mitidieri Enzo
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On positive weak solutions for a class of weighted (p(.), q(.))−Laplacian systems
In this paper, we study the existence of positive weak solutions for a quasilinear elliptic system involving weighted (p(.), q(.))−Laplacian operators. The approach is based on sub-supersolutions method and on Schauder’s fixed point theorem.
Azroul Elhoussine +2 more
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EXTREME VALUES OF THE FIEDLER VECTOR ON TREES. [PDF]
Lederman RR, Steinerberger S.
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Symmetry of intrinsically singular solutions of double phase problems
Differential and Integral Equations, 2023Eugenio Vecchi
exaly

