Sentence examples for approach for fluid from inspiring English sources

The method of lattice Boltzmann equation (LBE) is a kinetic-based approach for fluid flow computations.

Free vibration analysis of cylindrical shells filled with fluid has been dealt using finite element approach for both structure and fluid domain or using finite element for structure and Bessel function approach for fluid.

At present, there is no strong evidence to support whether a weight-based approach for fluid resuscitation, antibiotic or vasopressor dosing is superior to the non-weight-based approach.

The method is a promising approach for coupling fluid and kinetic methods in a unified framework.

The present study demonstrates an alternative approach for describing fluid flow characteristics very close to the wall, using locally resolved convective heat transfer experiments.

We present a new approach for simulating fluids in the early phases of the product development process based on existing Lagrangian methods.

We develop and demonstrate a new, hybrid simulation approach for charged fluids, which combines the accuracy of the nonlocal, classical density functional theory (cDFT) with the efficiency of the Poisson Nernst Planck (PNP) equations.

Specifically, using a commercial finite-volume software with user-supplied programs as a solver, the Euler Euler approach for the fluid-particle dynamics is employed with a low-Reynolds-number k ω model for laminar-to-turbulent airflow and the mass transfer equation for dispersion of nano-particles or vapors.

The approach for non-fluid-loaded beams makes use of a novel forward/backward substitution algorithm that generates an evanescent response that exhibits exponential growth from one end of the beam to a specified node, and then exponential decay from that node to the other end of the beam.

The Galerkin's finite element approach is used for fluid flow modeling, the rock mass deformation is simulated using elastic displacement discontinuity method, and crack tip displacement approach is used for the mixed-mode fracture propagation.

The above is important in context of the present computation and can also be cross-checked from the relation between bulk modulus and Reuss's shear modulus: B T = λ + 2 G H/3. Furthermore, G H approaches zero for fluids and hence the Poisson's ratio is ~0.5.