The main objective of the present paper is to construct a new class of space–time
discretizations for the stochastic p-Stokes system and analyze its stability and convergence …

In this paper, we design and analyze a Hybrid High-Order discretization method for the
steady motion of non-Newtonian, incompressible fluids in the Stokes approximation of small …

We study the stochastic p-Laplace system in a bounded domain. We propose two new
space–time discretizations based on the approximation of time-averaged values. We …

In this paper, we present a new hybrid high-order method for the Sobolev equation. For a
given positive integer k, we adopt the P k polynomials to approximate the discrete unknown …

In this work, we design and analyse a Hybrid High-Order (HHO) discretization method for
incompressible flows of non-Newtonian fluids with power-like convective behaviour. We …

In this article, we design and analyze a hybrid high-order (HHO) finite element
approximation for a class of strongly nonlinear boundary value problems. We consider an …

This paper derives a discrete dual problem for a prototypical hybrid high-order method for
convex minimization problems. The discrete primal and dual problem satisfy a weak convex …

We analyze a Discontinuous Galerkin method for a problem with linear advection-reaction
and $ p $-type diffusion, with Sobolev indices $ p\in (1,\infty) $. The discretization of the …

In this paper, we design and analyze a hybrid high-order approximation for a class of
quasilinear elliptic problems of nonmonotone type. The proposed method has several …

We study the high-order local discontinuous Galerkin (LDG) method for the $ p $-Laplace
equation. We reformulate our spatial discretization as an equivalent convex minimization …