Forecasting Ocean Waves: Comparing a Physics-Based Model with Statistical Models

Abstract

The literature on ocean wave forecasting falls into two categories, physics-based models and statistical methods. Since these two approaches have evolved independently, it is of interest to determine which approach can predict more accurately, and over what time horizons. This paper runs a comparative analysis of a well-known physics-based model for simulating waves near shore, SWAN, and two statistical techniques time-varying parameter regression and a frequency domain algorithm. Forecasts are run for the significant wave height, over horizons ranging from the current period (i.e., the analysis time) to 15 h. Seven data sets four from the Pacific Ocean and three from the Gulf of Mexico, are used to evaluate the forecasts. The statistical models do extremely well at short horizons, producing more accurate forecasts in the 1-5 hour range. The SWAN model is superior at longer horizons. The crossover point, at which the forecast error from the two methods converges, is in the area of 6 h. Based on these results, the choice of statistical versus physics-based models will depend on the uses to which the forecasts will be put. Utilities operating wave farms, which need to forecast at very short horizons, may prefer statistical techniques. Navies or shipping companies interested in oceanic conditions over longer horizons will prefer physics-based models.

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Document Details

Document Type
Technical Report
Publication Date
Jan 01, 2011
Accession Number
ADA539815

Entities

People

  • Erick Erick Rogers
  • Gordon Reikard

Organizations

  • United States Naval Research Laboratory

Tags

DTIC Thesaurus Topics

  • Algorithms
  • Coastal Engineering
  • Computations
  • Data Sets
  • Databases
  • Engineering
  • Frequency
  • Frequency Domain
  • Grids
  • Nonlinear Dynamics
  • Ocean Waves
  • Oceanography
  • Oceans
  • Pacific Ocean
  • Wave Power
  • Waves
  • Weather Forecasting

Fields of Study

  • Environmental science

Readers

  • Adaptive Control and Estimation with Uncertainty in Dynamic Systems.
  • Atmospheric Science/Meteorology
  • Computational Modeling and Simulation