Results 31 to 40 of about 53 (53)

On sign-changing solutions for (p,q)-Laplace equations with two parameters

Advances in Nonlinear Analysis, 2016
We investigate the existence of nodal (sign-changing) solutions to the Dirichlet problem for a two-parametric family of partially homogeneous (p,q){(p,q)}-Laplace equations -Δp⁢u-Δq⁢u=α⁢|u|p-2⁢u+β⁢|u|q-2⁢u{-\Delta_{p}u-\Delta_{q}u=\alpha\lvert u\rvert^{p-
Bobkov Vladimir, Tanaka Mieko
doaj   +1 more source

A covering approach to eigenvalue bounds for the fractional p-Laplacian

Demonstratio Mathematica
We study Weyl-type lower bounds for the variational eigenvalues associated with a weighted fractional p-Laplacian on bounded domains with Lipschitz boundary in a critical (limit) case.
Hasanov Mahir
doaj   +1 more source

On an eigenvalue problem associated with the (p, q) − Laplacian

Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica
Let Ω ⊂ ℝN, N ≥ 2, be a bounded domain with smooth boundary ∂Ω. Consider the following generalized Robin-Steklov eigenvalue problem associated with the operator 𝒜u = − Δpu − Δqu {𝒜u+ρ1(x)|u|p-2u+ρ2(x)|u|q-2u=λα(x)|u|r-2u,   x∈Ω,∂u∂vA+γ1(x)|u|p-2u+γ2(x)|u|
Barbu Luminiţa, Burlacu Andreea, Moroşanu Gheorghe   +2 more
doaj   +1 more source

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On small data scattering with cubic convolution nonlinearity

Journal of the Mathematical Society of Japan, 1989
Kiyoshi Mochizuki
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First eigenvalue and maximum principle for fully nonlinear singular operators

Advances in Differential Equations, 2006
Isabeau Birindelli, Françoise Demengel   +1 more
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Bifurcation from eigencurves of the $p$-Laplacian

Differential and Integral Equations, 1995
P A Binding
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The principal eigencurve for the $p$-Laplacian

Differential and Integral Equations, 1995
P A Binding
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On the antimaximum principle and the Fučik spectrum for the Neumann {$p$}-Laplacian

Differential and Integral Equations, 2000
J -P Gossez
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Clustering for metric graphs using the p-Laplacian

Michigan Mathematical Journal, 2016
Leandro M Del Pezzo, Julio D Rossi
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The scattering theory for the nonlinear wave equation with small data

Kyoto Journal of Mathematics, 1985
Kiyoshi Mochizuki
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