Takahito Kashiwabara

activity

20102026

most citedGlobal Strong Well-posedness of the Three Dimensional Primitive equations in

L^{p}

-spaces

90 citations · 251 across the 30 of their papers we have counts for

collaborators

Showing 2018 · math.NAShow all

3 papers · 2 filters

math.NA2018

Penalty method with Crouzeix-Raviart approximation for the Stokes equations under slip boundary condition

Takahito Kashiwabara, Issei Oikawa, Guanyu Zhou

The Stokes equations subject to non-homogeneous slip boundary conditions are considered in a smooth domain $Ω \subset R^{N} (N = 2, 3)$ . We propose a finite element scheme bas…

math.NA2018★ 5 cited

Maximum norm error estimates for the finite element approximation of parabolic problems on smooth domains

Takahito Kashiwabara, Tomoya Kemmochi

In this paper, we consider the finite element approximation for a parabolic problem on a smooth domain $Ω \subset R^{N}$ with the inhomogeneous Neumann boundary condition. We…

math.NA2018★ 3 cited

$L^{\infty}$ - and $W^{1, \infty}$ -error estimates of linear finite element method for Neumann boundary value problems in a smooth domain

Takahito Kashiwabara, Tomoya Kemmochi

Pointwise error analysis of the linear finite element approximation for $- Δ u + u = f$ in $Ω$ , $\partial_{n} u = τ$ on $\partial Ω$ , where $Ω$ is a bounded smooth domain in $\mathbb R^…

Penalty method with Crouzeix-Raviart approximation for the Stokes equations under slip boundary condition

Maximum norm error estimates for the finite element approximation of parabolic problems on smooth domains

L∞- and W1,∞-error estimates of linear finite element method for Neumann boundary value problems in a smooth domain

$L^{\infty}$ - and $W^{1, \infty}$ -error estimates of linear finite element method for Neumann boundary value problems in a smooth domain