University of Szeged

University of Szeged
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    82129 research outputs found

    Amikor a rezisztencia átírja a virulenciát: a basR mutáció fajspecifikus következményei : [absztrakt]

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    Együtt a beporzókért : [absztrakt]

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    Légminőség mérés CanSat műholddal : [absztrakt]

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    Lövések az éjszakában - egy rendőrgyilkosság története a 60-as évekből : [absztrakt]

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    Hit és vallás a büntetés-végrehajtásban, tekintettel az alapjogokra és az emberi jogokra : [absztrakt]

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    Multiplicity of weak solutions to degenerate weighted quasilinear elliptic equations with nonlocal terms and variable exponents

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    This paper studies the existence and multiplicity of weak solutions to degenerate weighted quasilinear elliptic equations with nonlocal nonlinearities and variable exponents. The equation involves a degenerate nonlinear operator with variable exponents, a nonlocal term, and growth conditions on the nonlinearity. Using critical point theory, we prove the existence of at least three weak solutions under general assumptions, extending the applicability of the results to a broad class of nonlinear problems in mathematical physics

    Existence of solutions for singular quasilinear elliptic problems with dependence of the gradient

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    In this paper we establish existence of solutions to the following boundary value problem involving a p-gradient term −∆pu + g(u)|∇u| p = λu σ + Ψ(x), u > 0 in Ω, u = 0 on ∂Ω, where ∆p := div(|∇u| p−2∇u) is p-Laplacian operator, Ω ⊂ RN (N ≥ 3) is a bounded domain with smooth boundary, 1 < p < N, 0 < σ < p ∗ − 1 with p := pN/ (N − p), Ψ is a measurable function and g(s) ≥ 0 is a continuous function on the interval (0, +∞) which may have a singularity at the origin, i.e. g(s) → +∞ as s → 0. Using the topological degree theory, under certain assumptions on Ψ, we prove the existence of a continuum of positive solutions

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