Christian Huber (Professor of Geophysics, Department of Earth, Envi
Introduction to Numerical Modeling in the Earth and Planetary Sciences
Christian Huber (Professor of Geophysics, Department of Earth, Envi
Introduction to Numerical Modeling in the Earth and Planetary Sciences
- Broschiertes Buch
- Merkliste
- Auf die Merkliste
- Bewerten Bewerten
- Teilen
- Produkt teilen
- Produkterinnerung
- Produkterinnerung
This textbook offers a concise but self-contained introduction to the art of numerical modelling in sciences. It discusses all the steps, from the mathematical foundations of the model to the solution procedures that are commonly used by advanced practitioners.
Andere Kunden interessierten sich auch für
Raymond T. Pierrehumbert (University o Halley Professor of PhysicsPlanetary Systems: A Very Short Introduction16,99 €
Thomas W. Baumgarte (Maine Bowdoin College)Numerical Relativity66,99 €
Pablo Inchausti (Professor of Ecology, Professor of Ecology, UniverStatistical Modeling With R69,99 €
Taras Gerya (Swiss Federal University (ETH) Zurich )Introduction to Numerical Geodynamic Modelling116,99 €
Imke de Pater (Berkeley University of California)Planetary Sciences104,99 €
Jakob ThomaThe Pocket Guide to Planetary Peril13,99 €
Robert L. DevaneyAn Introduction To Chaotic Dynamical Systems111,99 €-
-
-
This textbook offers a concise but self-contained introduction to the art of numerical modelling in sciences. It discusses all the steps, from the mathematical foundations of the model to the solution procedures that are commonly used by advanced practitioners.
Produktdetails
- Produktdetails
- Verlag: Oxford University Press
- Seitenzahl: 272
- Erscheinungstermin: 22. Juli 2025
- Englisch
- Abmessung: 245mm x 188mm x 15mm
- Gewicht: 600g
- ISBN-13: 9780198802723
- ISBN-10: 0198802722
- Artikelnr.: 73534789
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: Oxford University Press
- Seitenzahl: 272
- Erscheinungstermin: 22. Juli 2025
- Englisch
- Abmessung: 245mm x 188mm x 15mm
- Gewicht: 600g
- ISBN-13: 9780198802723
- ISBN-10: 0198802722
- Artikelnr.: 73534789
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Chistian Huber grew up in Geneva, Switzerland, where he studied earth sciences and physics. He then moved to the University of California Berkeley where he gained his PhD in earth and planetary sciences, before joining the faculty at the Georgia Institute of Technology and then moving to Brown University in 2016. His main interests are in magmatic processes and planetary geodynamics.
Part I - Mathematical concepts
1: Introduction to real valued calculus
2: Introduction to multivariate calculus
3: Elements of complex calculus
4: Elements of linear algebra
5: Treating functions as vectors
6: Ordinary Differential Equations (ODEs)
7: Partial Differential Equations (PDEs)
Part II - Numerical Modeling, Ordinary Differential Equations (ODEs)
8: First order ODE (time integration): The nuclear decay equation as a starting point
9: What controls convergence? What relates convergence and stability?
10: Box Models: from single to multiple coupled ODEs
11: Higher order ODEs
12: Higher order discretization methods
Part III - Numerical Modeling, Partial Differential Equations (PDEs)
13: Important mathematical notions when working with PDEs
14: Von Neumann stability analysis: concepts
15: 1-D advection equation
16: Diffusion equation
17: 1-D advection-diffusion equation
18: 1-D wave equation
19: The shallow water equation
Part IV - Overview of other numerical methods
20: Top-down approaches
21: Bottom-up approaches
1: Introduction to real valued calculus
2: Introduction to multivariate calculus
3: Elements of complex calculus
4: Elements of linear algebra
5: Treating functions as vectors
6: Ordinary Differential Equations (ODEs)
7: Partial Differential Equations (PDEs)
Part II - Numerical Modeling, Ordinary Differential Equations (ODEs)
8: First order ODE (time integration): The nuclear decay equation as a starting point
9: What controls convergence? What relates convergence and stability?
10: Box Models: from single to multiple coupled ODEs
11: Higher order ODEs
12: Higher order discretization methods
Part III - Numerical Modeling, Partial Differential Equations (PDEs)
13: Important mathematical notions when working with PDEs
14: Von Neumann stability analysis: concepts
15: 1-D advection equation
16: Diffusion equation
17: 1-D advection-diffusion equation
18: 1-D wave equation
19: The shallow water equation
Part IV - Overview of other numerical methods
20: Top-down approaches
21: Bottom-up approaches
Part I - Mathematical concepts
1: Introduction to real valued calculus
2: Introduction to multivariate calculus
3: Elements of complex calculus
4: Elements of linear algebra
5: Treating functions as vectors
6: Ordinary Differential Equations (ODEs)
7: Partial Differential Equations (PDEs)
Part II - Numerical Modeling, Ordinary Differential Equations (ODEs)
8: First order ODE (time integration): The nuclear decay equation as a starting point
9: What controls convergence? What relates convergence and stability?
10: Box Models: from single to multiple coupled ODEs
11: Higher order ODEs
12: Higher order discretization methods
Part III - Numerical Modeling, Partial Differential Equations (PDEs)
13: Important mathematical notions when working with PDEs
14: Von Neumann stability analysis: concepts
15: 1-D advection equation
16: Diffusion equation
17: 1-D advection-diffusion equation
18: 1-D wave equation
19: The shallow water equation
Part IV - Overview of other numerical methods
20: Top-down approaches
21: Bottom-up approaches
1: Introduction to real valued calculus
2: Introduction to multivariate calculus
3: Elements of complex calculus
4: Elements of linear algebra
5: Treating functions as vectors
6: Ordinary Differential Equations (ODEs)
7: Partial Differential Equations (PDEs)
Part II - Numerical Modeling, Ordinary Differential Equations (ODEs)
8: First order ODE (time integration): The nuclear decay equation as a starting point
9: What controls convergence? What relates convergence and stability?
10: Box Models: from single to multiple coupled ODEs
11: Higher order ODEs
12: Higher order discretization methods
Part III - Numerical Modeling, Partial Differential Equations (PDEs)
13: Important mathematical notions when working with PDEs
14: Von Neumann stability analysis: concepts
15: 1-D advection equation
16: Diffusion equation
17: 1-D advection-diffusion equation
18: 1-D wave equation
19: The shallow water equation
Part IV - Overview of other numerical methods
20: Top-down approaches
21: Bottom-up approaches







