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  • About
  • The Global ETD Search service is a free service for researchers to find electronic theses and dissertations. This service is provided by the Networked Digital Library of Theses and Dissertations.
    Our metadata is collected from universities around the world. If you manage a university/consortium/country archive and want to be added, details can be found on the NDLTD website.
71

Spatial truncation errors in a filtered barotropic model.

Chouinard, Clément January 1971 (has links)
No description available.
72

Evolution of horizontal truncation errors in a primitive equations model.

Béland, Michel January 1973 (has links)
No description available.
73

Impact of GFO satellite and ocean nowcast/forecast systems on Naval antisubmarine warfare (ASW) /

Amezaga, Guillermo R. January 2006 (has links) (PDF)
Thesis (M.S. in Meteorology and Physical Oceanography)--Naval Postgraduate School, March 2006. / Thesis Advisor(s): Peter C. Chu. Includes bibliographical references (p. 131-132). Also available online.
74

Numerical methods for data assimilation in weather forecasting

Yan, Hanjun 20 August 2018 (has links)
Data assimilation plays an important role in weather forecasting. The purpose of data assimilation is try to provide a more accurate atmospheric state for future forecast. Several existed methods currently used in this field fall into two categories: statistical data assimilation and variational data assimilation. This thesis focuses mainly on variational data assimilation. The original objective function of three dimensional data assimilation (3D-VAR) consists of two terms: the difference between the pervious forecast and analysis and the difference between the observations and analysis in observation space. Considering the inaccuracy of previous forecasting results, we replace the first term by the difference between the previous forecast gradients and analysis gradients. The associated data fitting term can be interpreted using the second-order finite difference matrix as the inverse of the background error covariance matrix in the 3D-VAR setting. In our approach, it is not necessary to estimate the background error covariance matrix and to deal with its inverse in the 3D-VAR algorithm. Indeed, the existence and uniqueness of the analysis solution of the proposed objective function are already established. Instead, the solution can be calculated using the conjugate gradient method iteratively. We present the experimental results based on WRF simulations. We show that the performance of this forecast gradient based DA model is better than that of 3D-VAR. Next, we propose another optimization method of variational data assimilation. Using the tensor completion in the cost function for the analysis, we replace the second term in the 3D-VAR cost function. This model is motivated by a small number of observations compared with the large portion of the grids. Applying the alternating direction method of multipliers to solve this optimization problem, we conduct numerical experiments on real data. The results show that this tensor completion based DA model is competitive in terms of prediction accuracy with 3D-VAR and the forecast gradient based DA model. Then, 3D-VAR and the two model proposed above lack temporal information, we construct a third model in four-dimensional space. To include temporal information, this model is based on the second proposed model, in which introduce the total variation to describe the change of atmospheric state. To this end, we use the alternating direction method of multipliers. One set of experimental results generates a positive performance. In fact, the prediction accuracy of our third model is better than that of 3D-VAR, the forecast gradient based DA model, and the tensor completion based DA model. Nevertheless, although the other sets of experimental results show that this model has a better performance than 3D-VAR and the forecast gradient based DA model, its prediction accuracy is slightly lower than the tensor completion based model.
75

Spatial truncation errors in a filtered barotropic model.

Chouinard, Clément January 1971 (has links)
No description available.
76

Evolution of horizontal truncation errors in a primitive equations model.

Béland, Michel January 1973 (has links)
No description available.
77

Computations of tomorrow's rain.

Davies, David. January 1970 (has links)
No description available.
78

Validation of COAMPS(TM)/dust during UAE2 / Validation of Coupled Ocean Atmospheric Mesoscale Model(TM)/dust during United Arab Emirates Unified Aerosol Experiment

Sokol, Darren D. 03 1900 (has links)
Dust forecasting has become important to military operations over the past three decades. Rules of thumb have been the primary resource for forecasting dust. In recent years, algorithms for weather models have been created to produce atmospheric dust concentration forecasts and are now coming into use operationally. The question becomes how good are the models and what causes errors in their forecasts? This study examines the accuracy of the U. S. Navy's Coupled Ocean Atmospheric Mesoscale Model dust module during the United Arab Emirates Unified Aerosol Experiment. The study also attempts to determine what causes any error if present. The primary method to verify the model's aerial coverage accuracy is through equitable threat score. Case studies are then conducted to verify the scores and identify sources of any errors identified. Results indicate the model performs well with respect to sourcing dust plumes. Errors in modeled aerial coverage as compared to real world observations appear to be the result of an inability for the model to properly advect suspended dust near the surface layer. Unconfirmed dust plumes in the model seemed to be the result of inaccurate surface characteristics.
79

Vergil, Aratus and others the weather-sign as a literary subject

Gillespie, William Ernest, January 1938 (has links)
Thesis (Ph. D.)--Princeton University, 1937. / Lithoprinted. Bibliography: p. 69-72.
80

A limited area primitive equation weather prediction model for Hong Kong

陳鋈鋆, Chan, Yuk-kwan. January 1984 (has links)
published_or_final_version / Mathematics / Master / Master of Philosophy

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