Torrent details for "Sirca S. Computational Methods in Physics. Compendium for Studen…" Log in to bookmark
Controls:
×
Report Torrent
Please select a reason for reporting this torrent:
Your report will be reviewed by our moderation team.
×
Report Information
Loading report information...
This torrent has been reported 0 times.
Report Summary:
| User | Reason | Date |
|---|
Failed to load report information.
×
Success
Your report has been submitted successfully.
Checked by:
Category:
Language:
None
Total Size:
75.6 MB
Info Hash:
AB03439577FF7FB26F4C6D7F47451FB4FACC404D
Added By:
Added:
April 20, 2026, 5:42 p.m.
Stats:
|
(Last updated: April 20, 2026, 5:47 p.m.)
| File | Size |
|---|---|
| Readme.txt | 1.3 KB |
| Sirca S. Computational Methods in Physics. Compendium for Students 3ed 2025.pdf | 75.6 MB |
Name
DL
Uploader
Size
S/L
Added
-
1005.7 MB
[0
/
3]
2023-10-23
| Uploaded by eXpOrTeRICV | Size 1005.7 MB | Health [ 0 /3 ] | Added 2023-10-23 |
-
18.1 MB
[49
/
4]
2023-07-01
| Uploaded by indexFroggy | Size 18.1 MB | Health [ 49 /4 ] | Added 2023-07-01 |
NOTE
SOURCE: Sirca S. Computational Methods in Physics. Compendium for Students 3ed 2025
-----------------------------------------------------------------------------------
COVER
-----------------------------------------------------------------------------------
MEDIAINFO
Textbook in PDF format This textbook provides a compendium of numerical methods to assist physics students and researchers in their daily work. It carefully considers error estimates, stability and convergence issues, the choice of optimal methods, and techniques to increase program execution speeds. The book supplies numerous examples throughout the chapters that are concluded by more comprehensive problems with a strong physics background. Instead of uncritically employing modern black-box tools, the readers are encouraged to develop a more ponderous and skeptical approach. This revised and expanded edition now includes a new chapter on numerical integration and stable differentiation, as well as fresh material on optimal filtering, integration of gravitational many-body problems, computation of Poincaré maps, regularization of orbits, singular Sturm-Liouville problems, techniques for time evolution and spatial treatment of (semi)infinite domains in spectral methods, and phase retrieval. It also brings updated discussions of algebraic problems involving sparse matrices and of high-resolution schemes for partial differential equations. Preface. Acknowledgments. Basics of Numerical Analysis. Solving Non-linear Equations. Numerical Integration and Differentiation. Matrix Methods. Transformations of Functions and Signals. Statistical Analysis and Modeling of Data. Modeling and Analysis of Time Series. Initial-Value Problems for ODE. Boundary-Value Problems for ODE. Difference Methods for One-Dimensional PDE. Difference Methods for PDE in Two or More Dimensions. Spectral Methods for ODE and PDE. Inverse and Ill-Posed Problems. Appendix A Mathematical Tools. Appendix B Standard Numerical Data Types. Appendix C Generation of Pseudorandom Numbers. Appendix D Dual Unscented Kalman Filter. Appendix E Computation of Poincaré Maps. Appendix F Fixed Points and Stability. Appendix G Regularization in Orbital Mechanics. Appendix H Construction of Symplectic Integrators. Appendix I Transforming PDEs to Systems of ODEs. Appendix J Numerical Libraries, Auxiliary Tools, and Languages. Index
×