Exact(15)
The numerical propagation error mechanism of direct recursively calculating the Krawtchouk moments is first analyzed.
An adequate grid of data, coming from the numerical propagation of a finite number of manifold trajectories, is employed.
A grid of data, coming from the numerical propagation of a finite number of manifold trajectories, is used.
The models within the architecture exploit analytic methods where possible, in order avoid computationally expensive numerical propagation, and achieve rapid convergence.
A different method is proposed in [16], where at first, a preliminary RF-REM is constructed by a simple numerical propagation modelling, which is in the next step corrected according to the available measurements with the direct construction approach.
The Lagrangian approach is shown to be superior for electromagnetic pulse propagation; it is demonstrated that dispersion-free numerical propagation can be achieved with the Lagrangian approach.
Similar(45)
For testing the accuracy of our numerical method, propagation behavior of a single hydraulic fracture is simulated.
This paper deals with numerical crack propagation simulations which were performed for geometrically different variants.
We present a method for numerical wave propagation in a heterogeneous medium.
We consider here an arbitrary source time function of χ (t) and examine the initial conditions for 2-D numerical tsunami propagation simulations using Eqs.
The sensitivity of the ACF to the velocity changes in the deeper zone is evaluated by a numerical wave propagation simulation.
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