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9783540203537

Computer Modelling In Atmospheric And Oceanic Sciences

by ; ; ;
  • ISBN13:

    9783540203537

  • ISBN10:

    3540203532

  • Format: Hardcover
  • Copyright: 2004-07-16
  • Publisher: Springer Verlag
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Supplemental Materials

What is included with this book?

Summary

This textbook is about quasi-realistic models in atmospheric and oceanic sciences. Understanding the basis and limitations of these models is important since far reaching decisions about the environment are based on these models. It is novel in that it goes beyond a technical discussion of these quasi-realistic models and emphasizes their role and utility in generating new useful knowledge about the system. The book is written in a generally understandable way, with technical details relegated to a set of comprehensive appendices. The line of reasoning is illustrated by numerous examples, from both applied and fundamental research. It is a source of information for graduate students and scientists alike working in the field of environmental sciences.

Author Biography

Hans von Storch is the Director of the Institute of Coastal Research at the GKSS Research Centre and professor at the Meteorological Department of the University of Hamburg.

Table of Contents

Foreword v
Preface vii
Acknowledgements ix
1 Introduction 1(34)
1.1 Models
2(2)
1.2 Environmental Systems
4(2)
1.3 Tides
6(9)
1.3.1 The Role of Tides Within Environmental Systems
6(3)
1.3.2 Different Modeling Approaches
9(6)
1.4 Climate
15(9)
1.4.1 Historical Development
15(5)
1.4.2 Quasi-realistic Climate Models
20(1)
1.4.3 Societal Relevance of Climate
21(3)
1.5 Quasi-realistic Computer Models
24(2)
1.6 Applications
26(4)
1.7 Issues
30(5)
2 Computer Models 35(20)
2.1 Dynamics
36(6)
2.1.1 The Fundamental Laws
36(1)
2.1.2 The Closure Problems
36(4)
2.1.3 Parameterizations
40(1)
2.1.4 Approximations and Representations
41(1)
2.2 Numerics
42(2)
2.3 Computers
44(2)
2.4 Models as Dynamical Systems
46(2)
2.5 Models as Stochastic Systems
48(2)
2.6 Predictability
50(5)
2.6.1 Limit of Predictability
51(1)
2.6.2 Forecast of the First Kind
52(1)
2.6.3 Forecast of the Second Kind
53(2)
3 Models and Data 55(14)
3.1 Validation
55(7)
3.1.1 Validation as a Philosophical Problem
56(1)
3.1.2 Some Common Approaches
57(2)
3.1.3 Validation as a Statistical Problem
59(3)
3.2 Data Assimilation
62(2)
3.3 Calibration
64(5)
4 The Dynamics of Tides and Climate 69(22)
4.1 The Tidal System
70(8)
4.1.1 The Nature of Tides
70(1)
4.1.2 Laplace Tidal Equations
71(2)
4.1.3 Tidal Loading and Self-attraction
73(2)
4.1.4 The Tidal Inlet Problem
75(3)
4.2 The Climate System
78(13)
4.2.1 Components and Processes
78(2)
4.2.2 Scales
80(3)
4.2.3 The Primitive Equations
83(2)
4.2.4 Fundamental Cognitive Models
85(2)
4.2.5 Natural and Anthropogenic Climate Variability
87(4)
5 Modeling in Applied Environmental Sciences - Forecasting, Analysis and Scenarios 91(64)
5.1 Operational Forecasts
91(26)
5.1.1 Forecast Versus Prediction
91(2)
5.1.2 Tide and Storm Surge Forecasts
93(1)
5.1.3 Weather Forecasts
94(8)
5.1.4 El Niño Southern Oscillation Forecasts
102(8)
5.1.5 The Skill of Forecasts
110(4)
5.1.6 Post-processing Forecasts
114(3)
5.2 Data Analysis
117(27)
5.2.1 Global Reanalyses
118(9)
5.2.2 Reconstruction of Regional Weather
127(5)
5.2.3 Transport and Deposition of Lead in Europe
132(6)
5.2.4 Altimeter Data and the Tides
138(6)
5.3 Scenarios
144(8)
5.4 Secondary Applications
152(3)
6 Modeling in Fundamental Environmental Sciences - Simulation and Hypothesis Testing 155(36)
6.1 Hypothesis Testing
155(16)
6.1.1 Tides and the Coriolis Force
157(1)
6.1.2 The Sun and the Late Maunder Minimum
158(4)
6.1.3 The Stochastic Climate Model at Work
162(4)
6.1.4 Validating Stommel's Theory of the Thermohaline Circulation
166(3)
6.1.5 Validating Theories of Alpine Lee Cyclogenesis
169(2)
6.2 Specification of Reduced Models
171(9)
6.2.1 Heat Flux and Sea Surface Temperature
172(6)
6.2.2 A Conceptual Zero-dimensional Climate Model
178(2)
6.3 Simulating the Unobservable
180(11)
6.3.1 Circulation Regimes in the North Sea
181(1)
6.3.2 Multimodality in Atmospheric Dynamics
182(2)
6.3.3 Tidal Dissipation
184(7)
7 Issues and Conclusions 191(10)
7.1 Reduction of Information
192(1)
7.2 New and Old Models
193(1)
7.3 Trustworthiness
194(2)
7.4 Model Builder and Model User
196(1)
7.5 Social and Psychological Conditioning
197(1)
7.6 Final Conclusions
198(3)
Appendices
A Fluid Dynamics
201(32)
A.1 The Balance Equations
201(3)
A.1.1 Mass Balances
201(2)
A.1.2 Momentum Balance
203(1)
A.1.3 Energy Balance
203(1)
A.2 Thermodynamic Specification
204(2)
A.3 The Phenomenological Flux Laws
206(3)
A.4 Boundary Conditions
209(1)
A.5 A Closer Look at the Balance Equations
210(6)
A.5.1 Cloud Formation
211(1)
A.5.2 Radiation
212(3)
A.5.3 Photochemical Reactions
215(1)
A.6 Reynolds Decomposition
216(3)
A.7 Parameterization of Interior Fluxes
219(4)
A.7.1 Eddy Diffusivities
219(2)
A.7.2 Eddy Viscosities
221(2)
A.8 Parameterization of Boundary Layer Fluxes
223(4)
A.8.1 The Constant Flux Layer
223(2)
A.8.2 The Planetary Boundary Layer
225(2)
A.9 Approximations
227(3)
A.9.1 Anelastic Approximation
227(2)
A.9.2 Shallow Water Approximation
229(1)
A.10 Representations
230(3)
A.10.1 Vertical Coordinates
231(1)
A.10.2 Decoupling
231(2)
B Numerics
233(18)
B.1 Discretization
233(3)
B.2 Partial Differential Equations
236(8)
B.2.1 Elliptic Problems
237(2)
B.2.2 Parabolic Problems
239(1)
B.2.3 Hyperbolic Problems
240(4)
B.3 Staggered Grids
244(1)
B.4 Spectral Models
245(4)
B.5 Finite Element Models
249(2)
C Statistical Analysis
251(24)
C.1 Random Variables and Processes
252(7)
C.1.1 Probability Function
252(3)
C.1.2 Bivariate Random Variables
255(1)
C.1.3 Random Processes
256(3)
C.2 Characteristic Parameters
259(6)
C.2.1 Expectation Values
259(2)
C.2.2 Empirical Orthogonal Functions
261(2)
C.2.3 Decomposition of Variance
263(1)
C.2.4 Skill Scores
264(1)
C.3 Inference
265(10)
C.3.1 Basic Aspects of Estimation
265(3)
C.3.2 Estimation of Auto-covariance Functions
268(1)
C.3.3 Estimation of Spectra
269(1)
C.3.4 Estimation of EOFs
270(1)
C.3.5 Hypothesis Testing
271(4)
D Data Assimilation
275(10)
D.1 Estimation
276(1)
D.2 Filtering
276(5)
D.2.1 Kalman Filter
277(2)
D.2.2 Optimal or Statistical Interpolation
279(1)
D.2.3 Nudging
279(1)
D.2.4 Blending and Direct Insertion
280(1)
D.2.5 Minimization
280(1)
D.3 Smoothing
281(4)
D.3.1 Adjoint Method
281(1)
D.3.2 Inverse Method
282(1)
D.3.3 Parameter Estimation
283(2)
References 285(10)
Index 295

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