Sentence examples for water propagation from inspiring English sources
With steel prestressing wires tensioned around core, Prestressed Concrete Cylinder Pipe (PCCP) is a high-strength composite pipe designed for large-diameter water propagation and distribution.
The degree of plate coupling strongly depends on the dimensionless ratio (RH2O) between the plate convergence rate and the water propagation velocity.
High water-propagation velocities (0.4 23.6 m h−1) were observed, indicating that the desiccation-crack network remains open and serves as a preferential flow pathway year-round, even at high sediment water content (∼0.50 m3 m−3).
The equation has many real-world applications like elasticity, electromagnetic waves, acoustic wave scattering, weather and climate prediction, water wave propagation, noise reduction in silencers, and radar scattering.
Ocean Engineering 33, 2310 2331] is extended to solve the water wave propagation over arbitrary topography in a three-dimensional wave tank.
This paper concerns numerical solutions for a fractional partial differential equation arising as a nonreflecting boundary condition in water wave propagation.
The benefit of using a high-order – possibly adapted – spatial discretisation for accurate water wave propagation over long times and distances is particularly attractive for marine hydrodynamics applications.
A new transparent artificial boundary condition for the two-dimensional (vertical) (2DV) free surface water wave propagation modelled using the meshless Radial-Basis-Function Collocation Method (RBFCM) as boundary-only solution is derived.
However, unlike diffusive storage cell codes where the stable time step scales with (1/Δx 2, the new equation set developed here represents shallow water wave propagation and so the stability is controlled by the Courant–Freidrichs Lewy condition such that the stable time step instead scales with 1/Δx.
The numerical model is able to give good results of simulating wave propagation for waters of complicatedly boundaries and effectively predict physical processes of wave propagation.
Characteristics of acoustic wave propagation in shallow water are more complex than that of in the deep water, because the ups and downs of the bottom of reservoir are analogous with the water depth.
