Discretization
Steady-State Spectral Methods
Steady-State formulation of the spectral methods. Represents solutions as sums of global basis functions.
This is the steady-state variant of the Spectral Methods. Spectral methods expand the solution in Fourier or Chebyshev modes for exponential accuracy on smooth problems.
Best suited for
- Turbulence
- Wave propagation
- Periodic domains
Steady-State Spectral Methods by industry
See how the steady-state spectral methods is applied across sectors:
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