Sentence examples for moving contact problem from inspiring English sources

The present paper, which is Part II of the series, presents a numerical analysis for the same moving contact problem based on the theoretical model developed in Part I.

The approach also enables treatment of actions depending on higher derivatives of position; I thus derive balances for an elastica which are applicable to moving contact problems.

In this paper, we develop an efficient lattice Boltzmann model for the two-phase moving contact line problem with variable density.

In this paper, we develop an efficient numerical method for the two phase moving contact line problem with variable density, viscosity, and slip length.

In this paper, an efficient numerical scheme is designed for a phase field model for the moving contact line problem, which consists of a coupled system of the Cahn Hilliard and Navier Stokes equations with the generalized Navier boundary condition [1,2,4].

With our method, the generalized Navier boundary condition is extended to handle the moving contact line problems with complex boundary in a very natural way.

In this paper, a semi-implicit finite element method is presented for the coupled Cahn Hilliard and Navier Stokes equations with the generalized Navier boundary condition for the moving contact line problems.

The first order asymptotic approximation for the contact force in a three-dimensional dynamic contact problem with the slowly moving contact zone boundary is obtained and the corresponding asymptotic model of impact is developed.

A new adaptive local mesh refinement method is presented for thin film flow problems containing moving contact lines.

Moving contact lines and contact angles play a major role in Langmuir Blodgett ultrathin film depositions.

Numerical simulations of these flow problems require accurate computation of the capillary force acting on the structure, which depends on the instantaneous position of and the effective surface tension at the moving contact line.