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We introduce a new family of optimization based limiters for the h p spectral element method.
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The effect of material based limiters is demonstrated for one-dimensional wave propagation in isotropic nonhomogeneous materials with and without thin conducting sheets.
The aperture-limited optical limiters based on the nonlinear refraction of the stabilized ferrosols are presented.
The first model uses the energy limiter with the overall energy term while the second model has separate energy limiters for the volumetric and deviatoric components.
All interpolation algorithms employ a general limiter based on the principles of the MP5 limiter.
Then we calculate the limiter error estimate based on the input and the output of the limiter function and an improved estimate of the average power, σ ŝ ⌣ i 2. At this point, when i > 0, we obtain our first estimate of the limiter error.
As the solution of the anti-diffusion equation requires regularization, a limiter based on the directional derivative is developed for calculating the gradient of the volume fraction.
Novel limiters based on the weighted average procedure are developed for finite volume methods solving multi-dimensional hyperbolic conservation laws on unstructured grids.
The load alleviation features include a cyclic pitch, individual pitch, static thrust limiter, condition based thrust limiter and an active tower vibration damper.
Computing waves and limiters based on the solution to these Riemann problems gives high-resolution results.
A weighted essentially non-oscillatory reconstruction scheme based on Hermite polynomials is developed and applied as a limiter for the discontinuous Galerkin finite element method on unstructured grids.
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