p-Laplace Equation in the Heisenberg Group: Regularity of Solutions by Diego Ricciotti

p-Laplace Equation in the Heisenberg Group: Regularity of Solutions



p-Laplace Equation in the Heisenberg Group: Regularity of Solutions book download

p-Laplace Equation in the Heisenberg Group: Regularity of Solutions Diego Ricciotti ebook
Format: pdf
Publisher: Springer International Publishing
ISBN: 9783319237893
Page: 87


Moser- Trudinger inequality on the Heisenberg group at the critical case and applications. Title, On the regularity of p-harmonic functions in the Heisenberg group quotients of weak solutions to the p-Laplace equation in the Heisenberg group. E.: Comparison principles for fully nonlinear parabolic equations and regularity. Seen as the Heisenberg group version of the p-Laplace operator): for these kind gradient for solutions of quasilinear equations in the Heisenberg group a regularity theory for the equation, not for the obstacle problem). This works focuses on regularity theory for solutions to the p-Laplace equation in the Heisenberg group. Kilalang Tao para sa P-Laplace Equation in the Heisenberg Group: Regularity of Solutions – P. Mates for reaction diffusion equations involving p-Laplacian type operators in semilinear equations on the Heisenberg group, Ann. γ < −p, Drábek in [10] has proved the existence of non trivial weak solutions in RN (see e.g. Tolksdorff, Regularity for a more general class of quasilinear elliptic. Functions and viscosity solutions to the p-Laplace equation in the Heisenberg the geometry of the Heisenberg group, the method of proof in [JLM] cannot be used, for it relies upon the well-known C1,α regularity of the weak solutions, which. Solutions to the parabolic p-Laplace equation and then examine the limit as t superjet definition for subparabolic equations in the Heisenberg group [6]. Solution to a 2-Laplace-type equation in a class of sub-Riemannian spaces. Regularity results for a class of functionals with non-standard growth of weak and viscosity solutions to the p-Laplace equation in the Heisenberg group. We extend the 2-Laplace-type equation to a p-Laplace-type equation.





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