Linear and semilinear problems involving $Delta_lambda$-laplacians
In recent years a growing attention has been devoted to ∆λ-Laplacians, linear second-order degenerate elliptic PDO’s contained in the general class introduced by Franchi and Lanconelli in some papers dated 1983–84 [12, 13, 14].
ERMANNO LANCONELLI +1 more
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The work of Pierre Magal on differential equations, functional analysis and mathematical biology. [PDF]
Demongeot J, Hillen T, Ruan S, Webb G.
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Analytical and numerical properties of an extended angiogenesis PDEs model. [PDF]
De Luca P, Marcellino L.
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Global existence of Dirac-wave maps with curvature term on expanding spacetimes. [PDF]
Branding V, Kröncke K.
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One Dimensional Energy Cascades in a Fractional Quasilinear NLS. [PDF]
Maspero A, Murgante F.
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Optimal Runge approximation for nonlocal wave equations and unique determination of polyhomogeneous nonlinearities. [PDF]
Lin YH, Tyni T, Zimmermann P.
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Error Bounds for Discontinuous Finite Volume Discretisations of Brinkman Optimal Control Problems. [PDF]
Kumar S, Ruiz-Baier R, Sandilya R.
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Can physics-informed neural networks beat the finite element method? [PDF]
Grossmann TG +3 more
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Recent advances on the global regularity for irrotational water waves. [PDF]
Ionescu AD, Pusateri F.
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Oscillations in Wave Map Systems and Homogenization of the Einstein Equations in Symmetry. [PDF]
Guerra A, Teixeira da Costa R.
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