activity
20192022
most citedA Novel Finite Difference Method for Euler Equations in 2D Unstructured Meshes

4 citations · 7 across the 6 of their papers we have counts for

collaborators

7 papers

physics.flu-dyn2022

Finite volume based film flow and ice accretion models on aircraft wings

Tong Liu, Jinsheng Cai, Kun Qu +1

The thin runback water films driven by the gas flow, the pressure gradient and the gravity on the iced aircraft surface are investigated in this paper. A three-dimensional film flo…

physics.comp-ph2022

A conservative level-set method based on a posterior mass correction preserving distance property for incompressible multiphase flows simulations

Tian Long, Jinsheng Cai, Shucheng Pan

As one of the most popular interface-capturing methods, the level-set method is inherently non-conservative, and its evolution usually leads to unphysical mass gain/loss. In this p…

physics.comp-ph20211 cited

A fully conservative sharp-interface method for compressible mulitphase flows with phase change

Tian Long, Jinsheng Cai, Shucheng Pan

A fully conservative sharp-interface method is developed for multiphase flows with phase change. The coupling between two phases is implemented via introducing the interfacial flux…

physics.comp-ph20214 cited

A Novel Finite Difference Method for Euler Equations in 2D Unstructured Meshes

Meiyuan Zhen, Kun Qu, Jinsheng Cai

Finite difference method was extended to unstructured meshes to solve Euler equations. The spatial discretization is made of two steps. First, numerical fluxes are computed at the…

math.NA20212 cited

Reformulated dissipation for the free-stream preserving of the conservative finite difference schemes on curvilinear grids

Hongmin Su, Jinsheng Cai, Shucheng Pan +1

In this paper, we develop a new free-stream preserving (FP) method for high-order upwind conservative finite-difference (FD) schemes on the curvilinear grids. This FP method is con…

physics.comp-ph2020

A sufficient condition for free-stream preserving in the nonlinear conservative finite difference schemes on curvilinear grids

Hongmin Su, Jinsheng Cai, Kun Qu +1

In simulations of compressible flows, the conservative finite difference method (FDM) based on the nonlinear upwind schemes, e.g. WENO5, might violate free-stream preserving (FP),…