| Description |
1 online resource (xiii, 318 pages) : illustrations (some color) |
| Series |
Mathematics of planet Earth, 2524-4264 ; volume 8 |
|
Mathematics of planet Earth ; v. 8. 2524-4264
|
| Contents |
3D Normal Mode Functions (NMFs) Of a Global Baroclinic Atmospheric Model -- Normal Mode Functions and Initialization -- Normal-Mode Functions and Atmospheric Data Assimilation -- 3D Modal Variability and Energy Transformations On The Sphere -- Generalization of Baroclinic Instability and Rossby Wave Saturation Theory -- Applications to Predictions And Climate Studies |
| Summary |
This book reviews the theory and applications of the normal-mode functions in numerical weather prediction and weather and climate dynamics. The normal-mode functions, the eigensolutions of the linearized primitive equations describing the evolution of atmospheric winds and mass variables, have been used for a long time. They have played an important role in the development of data assimilation schemes and the initialization of numerical weather prediction models. Chapters also present how the normal modes can be applied to many theoretical and numerical problems in the atmospheric sciences, such as equatorial wave dynamics, baroclinic instability, energy transfers, and predictability across scales |
| Bibliography |
Includes bibliographical references |
| Notes |
Online resource; title from PDF title page (SpringerLink, viewed February 16, 2021) |
| Subject |
Weather forecasting -- Mathematical models
|
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Física matemática
|
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Temperatura atmosférica
|
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Weather forecasting -- Mathematical models
|
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Atmospheric science
|
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Environmental sciences
|
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Geophysics
|
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Mathematical physics
|
|
Mathematics
|
| Form |
Electronic book
|
| Author |
Žagar, Nedjeljka, editor
|
|
Tribbia, Joseph J., editor.
|
| ISBN |
9783030609634 |
|
3030609634 |
|
