Sentence examples for model pressure distributions from inspiring English sources

The paper discusses the nature of laser material interactions and the importance of using computational fluid dynamics to model pressure distributions in short nozzles that are used to deliver gas to the laser material interaction zone.

In order to apply localised blast loading, a user subroutine VDLOAD is used to model the pressure distribution over the exposed area of the plate.

This paper presents the results of a program of wind tunnel model tests on pressure distributions for irregular-plan shapes (L- and U-shaped models).

Finally, hub's radial fatigue life was predicted by a 3D FE model with new pressure distribution regulation and partitioned seam weld model.

The experimental data for the L- and U-shaped models showed different wall pressure distributions from those expected for single rectangular blocks.

Furthermore, a Computational Fluid Dynamics (CFD) code was used to illustrate some particular cases and to provide a better understanding of the flow patterns around these irregular-plan models and of the pressure distributions induced on their faces.

Martin Jensen combined field measurements of pressure distributions to model scale experiments to write 'The Model-Law for Phenomena in Natural Wind' that governs today's wind engineering practice and gave birth to the boundary layer wind tunnel.

To validate the model, the contact pressure distribution on the tibial plateau was measured experimentally in the same knee used to create the model.

Aiming at seepage and thermal effects during UBD, a model of pore pressure distribution under anisotropic seepage of horizontal wells was derived using conformal transformation.

Its use provides a number of advantages over discrete pressure taps traditionally used on conventional wind tunnel models: (i) obtaining continuous quantitative pressure distributions over a surface; (ii) visualizing dynamic flow processes that measure areas not possible with conventional pressure taps (e.g. thin trailing edges); and (iii) real time modeling.

Reinhold and Sparks (1979), Isyumov and Poole (1983), Tallin and Ellingwood (1985), Kareem (1985), Lythe and Surry (1990) and Beneke and Kwok (1993) investigated the mean torque and torsional excitation on specific building models resulting from non-uniform pressure distributions, and from non-symmetric cross-sectional geometries.