Sentence examples for conforming boundary from inspiring English sources

Quadratic conforming boundary elements are used to discretize the fluid boundary.

For fixed p ≥ 1 and a regular triangulation T of Γ, we employ conforming boundary elements X (T ) ≔ S p (T ) ≔ P p (T ) ∩ H 1 / 2. The discrete formulation (5.30) b (U (T ), V ) = 〈 f, V 〉 L 2 for all  V ∈ S p (T ) admits a unique solution U (T ) ∈ S p (T ).

Given a regular triangulation T and a polynomial degree p ≥ 1, we employ conforming boundary elements X (T ) ≔ S 0 p (T ) ≔ P p (T ) ∩ H ˜ 1 / 2. The discrete formulation b (U (T ), V ) = 〈 f, V 〉 L 2 for all  V ∈ S 0 p (T ) admits a unique BE solution U (T ) ∈ S 0 p (T ).

The lattice-Boltzmann method for the modeling of the Navier Stokes equations, is enhanced by a forcing term to account for the no-slip boundary condition on a non-grid conforming boundary.

Then, all tissue regions were meshed with conforming boundaries cooperatively.

These solutions were used as a yardstick to assess the precision of the stochastic solution with its proposed boundary conditions conforming to Danckwerts' boundary conditions.

A new algorithm to generate smooth two-dimensional boundary conforming coordinates, with grid lines control, on multiply connected regions including boundary singularities, is devised.

The formulation uses exact boundary conforming grid systems that eliminate the need for unrealistic simplifying assumptions about the annular geometry.

To improve the simulation efficiency and numerical robustness, the device geometry is boundary conforming meshed based on active doping concentration [4].

The approach is very general, which makes it possible to solve the hypersingular BIE numerically in a non-regularized form by using conforming C0 quadratic boundary elements and standard Gaussian quadratures without paying special attention to the corner treatment.

An elliptic grid generation method is presented to generate boundary conforming grids in domains in 2D and 3D physical space and on minimal surfaces and parametrized surfaces in 3D physical space.