J. Nathan Kutz (University of Was Professor of Applied Mathematics
Data-Driven Modeling & Scientific Computation
Methods for Complex Systems & Big Data
J. Nathan Kutz (University of Was Professor of Applied Mathematics
Data-Driven Modeling & Scientific Computation
Methods for Complex Systems & Big Data
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Combining scientific computing methods and algorithms with modern data analysis techniques, including basic applications of compressive sensing and machine learning, this book develops techniques that allow for the integration of the dynamics of complex systems and big data. MATLAB is used throughout for mathematical solution strategies.
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Combining scientific computing methods and algorithms with modern data analysis techniques, including basic applications of compressive sensing and machine learning, this book develops techniques that allow for the integration of the dynamics of complex systems and big data. MATLAB is used throughout for mathematical solution strategies.
Produktdetails
- Produktdetails
- Verlag: Oxford University Press
- Seitenzahl: 656
- Erscheinungstermin: 8. August 2013
- Englisch
- Abmessung: 246mm x 189mm x 38mm
- Gewicht: 1382g
- ISBN-13: 9780199660346
- ISBN-10: 0199660344
- Artikelnr.: 39339051
- Verlag: Oxford University Press
- Seitenzahl: 656
- Erscheinungstermin: 8. August 2013
- Englisch
- Abmessung: 246mm x 189mm x 38mm
- Gewicht: 1382g
- ISBN-13: 9780199660346
- ISBN-10: 0199660344
- Artikelnr.: 39339051
Professor Kutz is the Robert Bolles and Yasuko Endo Professor of Applied Mathematics at the University of Washington. Prof. Kutz was awarded the B.S. in physics and mathematics from the University of Washington (Seattle, WA) in 1990 and the PhD in Applied Mathematics from Northwestern University (Evanston, IL) in 1994. He joined the Department of Applied Mathematics, University of Washington in 1998 and became Chair in 2007. Professor Kutz is especially interested in a unified approach to applied mathematics that includes modeling, computation and analysis. His area of current interest concerns phenomena in complex systems and data analysis (dimensionality reduction, compressive sensing, machine learning), neuroscience (neuro-sensory systems, networks of neurons), and the optical sciences (laser dynamics and modelocking, solitons, pattern formation in nonlinear optics).
I Basic Computations and Visualization
1: MATLAB Introduction
2: Linear Systems
3: Curve Fitting
4: Numerical Differentiation and Integration
5: Basic Optimization
6: Visualization
II Differential and Partial Differential Equations
7: Initial and Boundary Value Problems of Differential Equations144
8: Finite Difference Methods
9: Time and Space Stepping Schemes: Method of Lines
10: Spectral Methods
11: Finite Element Methods
III Computational Methods for Data Analysis
12: Statistical Methods and Their Applications
13: Time-Frequency Analysis: Fourier Transforms and Wavelets
14: Image Processing and Analysis
15: Linear Algebra and Singular Value Decomposition
16: Independent Component Analysis
17: Image Recognition
18: Basics of Compressed Sensing
19: Dimensionality Reduction for Partial Differential Equations
20: Dynamic Mode Decomposition
21: Data Assimilation Methods
22: Equation Free Modeling
IV Scientific Applications
23: Applications of Differential Equations and Boundary Value Problems
24: Quantum Mechanics
25: Applications of Partial Differential Equations
26: Applications of Data Analysis
1: MATLAB Introduction
2: Linear Systems
3: Curve Fitting
4: Numerical Differentiation and Integration
5: Basic Optimization
6: Visualization
II Differential and Partial Differential Equations
7: Initial and Boundary Value Problems of Differential Equations144
8: Finite Difference Methods
9: Time and Space Stepping Schemes: Method of Lines
10: Spectral Methods
11: Finite Element Methods
III Computational Methods for Data Analysis
12: Statistical Methods and Their Applications
13: Time-Frequency Analysis: Fourier Transforms and Wavelets
14: Image Processing and Analysis
15: Linear Algebra and Singular Value Decomposition
16: Independent Component Analysis
17: Image Recognition
18: Basics of Compressed Sensing
19: Dimensionality Reduction for Partial Differential Equations
20: Dynamic Mode Decomposition
21: Data Assimilation Methods
22: Equation Free Modeling
IV Scientific Applications
23: Applications of Differential Equations and Boundary Value Problems
24: Quantum Mechanics
25: Applications of Partial Differential Equations
26: Applications of Data Analysis
I Basic Computations and Visualization
1: MATLAB Introduction
2: Linear Systems
3: Curve Fitting
4: Numerical Differentiation and Integration
5: Basic Optimization
6: Visualization
II Differential and Partial Differential Equations
7: Initial and Boundary Value Problems of Differential Equations144
8: Finite Difference Methods
9: Time and Space Stepping Schemes: Method of Lines
10: Spectral Methods
11: Finite Element Methods
III Computational Methods for Data Analysis
12: Statistical Methods and Their Applications
13: Time-Frequency Analysis: Fourier Transforms and Wavelets
14: Image Processing and Analysis
15: Linear Algebra and Singular Value Decomposition
16: Independent Component Analysis
17: Image Recognition
18: Basics of Compressed Sensing
19: Dimensionality Reduction for Partial Differential Equations
20: Dynamic Mode Decomposition
21: Data Assimilation Methods
22: Equation Free Modeling
IV Scientific Applications
23: Applications of Differential Equations and Boundary Value Problems
24: Quantum Mechanics
25: Applications of Partial Differential Equations
26: Applications of Data Analysis
1: MATLAB Introduction
2: Linear Systems
3: Curve Fitting
4: Numerical Differentiation and Integration
5: Basic Optimization
6: Visualization
II Differential and Partial Differential Equations
7: Initial and Boundary Value Problems of Differential Equations144
8: Finite Difference Methods
9: Time and Space Stepping Schemes: Method of Lines
10: Spectral Methods
11: Finite Element Methods
III Computational Methods for Data Analysis
12: Statistical Methods and Their Applications
13: Time-Frequency Analysis: Fourier Transforms and Wavelets
14: Image Processing and Analysis
15: Linear Algebra and Singular Value Decomposition
16: Independent Component Analysis
17: Image Recognition
18: Basics of Compressed Sensing
19: Dimensionality Reduction for Partial Differential Equations
20: Dynamic Mode Decomposition
21: Data Assimilation Methods
22: Equation Free Modeling
IV Scientific Applications
23: Applications of Differential Equations and Boundary Value Problems
24: Quantum Mechanics
25: Applications of Partial Differential Equations
26: Applications of Data Analysis