Showing items with similar title or keywords.

• Calderón's problem for p-laplace type equations 

  Brander, Tommi (University of Jyväskylä, 2016)

  We investigate a generalization of Calderón’s problem of recovering the conductivity coefficient in a conductivity equation from boundary measurements. As a model equation we consider the p-conductivity equation div σ ...

• On the second-order regularity of solutions to the parabolic p-Laplace equation 

  Feng, Yawen; Parviainen, Mikko; Sarsa, Saara (Birkhäuser, 2022)

  In this paper, we study the second-order Sobolev regularity of solutions to the parabolic p-Laplace equation. For any p-parabolic function u, we show that D(|Du|p−2+s2Du) exists as a function and belongs to L2loc with s>−1 ...

• A systematic approach on the second order regularity of solutions to the general parabolic p-Laplace equation 

  Feng, Yawen; Parviainen, Mikko; Sarsa, Saara (Springer, 2023)

  We study a general form of a degenerate or singular parabolic equation ut−|Du|γ(Δu+(p−2)ΔN∞u)=0 that generalizes both the standard parabolic p-Laplace equation and the normalized version that arises from stochastic game ...

• Notes on the p-Laplace equation 

  Lindqvist, Peter (University of Jyväskylä, 2006)

• The Hajłasz Capacity Density Condition is Self-improving 

  Canto, Javier; Vähäkangas, Antti V. (Springer Science and Business Media LLC, 2022)

  We prove a self-improvement property of a capacity density condition for a nonlocal Hajłasz gradient in complete geodesic spaces with a doubling measure. The proof relates the capacity density condition with boundary ...