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math.AP2022
Gradient estimates for quasilinear elliptic Neumann problems with unbounded first-order terms
Marco Cirant, Alessandro Goffi, Tommaso Leonori
This paper studies global a priori gradient estimates for divergence-type equations patterned over the -Laplacian with first-order terms having polynomial growth with respect to…
math.AP2022
On the improvement of Hölder seminorms in superquadratic Hamilton-Jacobi equations
Marco Cirant
We show in this paper that maximal -regularity for time-dependent viscous Hamilton-Jacobi equations with unbounded right-hand side and superquadratic -growth in the gradien…
math.AP2022
Local Hölder and maximal regularity of solutions of elliptic equations with superquadratic gradient terms
Marco Cirant, Gianmaria Verzini
We study the local Hölder regularity of strong solutions of second-order uniformly elliptic equations having a gradient term with superquadratic growth , and right-hand s…