Applications of Frequency and Wavenumber Nonlinear Digital Signal Processing to Nonlinear Hydrodynamics Research
Abstract
This report summarizes recent progress in applying higher-order statistical techniques (such as higher-order spectra) and associated nonlinear system identification techniques to nonlinear hydrodynamic phenomena. In particular, we estimate, given, model-test data of wave excitation and vessel/ structure response, either frequency-domain or time-domain Volterra kernels. Knowledge of the Volterra Kernels is important because the nonlinear physics is imbedded in them. Also such experimental knowledge is necessary to compare with theory, and to quantify the nonlinear mechanisms whereby energy is extracted from the wave excitation and downconverted or up-converted in the response frequency spectrum. Of fundamental practical importance is the fact that the approach is valid for Gaussian as well as nonGaussian excitation. (JHD)
Document Details
- Document Type
- Technical Report
- Publication Date
- Dec 18, 1989
- Accession Number
- ADA216259
Entities
People
- Edward Powers
- Richard W. Miksad
Organizations
- University of Texas at Austin