This concise introduction covers inverse problems and data assimilation, before exploring their inter-relations. Suitable for both classroom teaching and self-guided study, it is aimed at advanced undergraduates and beginning graduate students in mathematical sciences, together with researchers in science and engineering.
This concise introduction covers inverse problems and data assimilation, before exploring their inter-relations. Suitable for both classroom teaching and self-guided study, it is aimed at advanced undergraduates and beginning graduate students in mathematical sciences, together with researchers in science and engineering.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Daniel Sanz-Alonso is Assistant Professor in the Committee on Computational and Applied Mathematics within the Department of Statistics at the University of Chicago. His contributions to inverse problems and data assimilation have been recognized with a José Luis Rubio de Francia prize and an NSF CAREER award.
Inhaltsangabe
Introduction Part I. Inverse Problems: 1. Bayesian inverse problems and well-posedness 2. The linear-Gaussian setting 3. Optimization perspective 4. Gaussian approximation 5. Monte Carlo sampling and importance sampling 6. Markov chain Monte Carlo Exercises for Part I Part II. Data Assimilation: 7. Filtering and smoothing problems and well-posedness 8. The Kalman filter and smoother 9. Optimization for filtering and smoothing: 3DVAR and 4DVAR 10. The extended and ensemble Kalman filters 11. Particle filter 12. Optimal particle filter Exercises for Part II Part III. Kalman Inversion: 13. Blending inverse problems and data assimilation References Index.
Introduction Part I. Inverse Problems: 1. Bayesian inverse problems and well-posedness 2. The linear-Gaussian setting 3. Optimization perspective 4. Gaussian approximation 5. Monte Carlo sampling and importance sampling 6. Markov chain Monte Carlo Exercises for Part I Part II. Data Assimilation: 7. Filtering and smoothing problems and well-posedness 8. The Kalman filter and smoother 9. Optimization for filtering and smoothing: 3DVAR and 4DVAR 10. The extended and ensemble Kalman filters 11. Particle filter 12. Optimal particle filter Exercises for Part II Part III. Kalman Inversion: 13. Blending inverse problems and data assimilation References Index.
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