Kód: 54391287
Modern science and engineering rely on solving large-scale linear systems, eigenvalue problems, and singular value decompositions efficiently. This book provides a practical, code-driven guide to modern numerical algorithms for ta ... celý popis
Angličtina
Nákupem získáte 409 bodů
Anotace knihy
Modern science and engineering rely on solving large-scale linear systems, eigenvalue problems, and singular value decompositions efficiently. This book provides a practical, code-driven guide to modern numerical algorithms for tackle these high-dimensional matrix problems, with a strong focus on iterative methods, Krylov subspace projections, and randomized techniques.
What You Will Learn:
• Linear Systems: Core iterative solvers including Conjugate Gradient (CG) and GMRES, paired with preconditioning strategies.
• Eigenvalue Problems: Essential algorithms spanning Power Iteration, QR, Lanczos, and Divide-and-Conquer approaches.
• Singular Value Decomposition: High-impact SVD techniques, including Golub-Kahan Bidiagonalization, Randomized SVD, and the Randomized Nyström Method.
An Interactive, Hands-On Approach: Designed for interactive learning, this text seamlessly bridges theory, mathematical formulation, and executable Python code within a Jupyter Notebook framework. Readers can directly execute code, tweak parameters, and analyze convergence through worked-out examples and real-world computational case studies.
Who This Book Is For: An ideal resource for undergraduate and graduate students, researchers, and practicing engineers in scientific computing, computational engineering, applied mathematics, and data science seeking to master modern large-scale matrix solvers.
Parametry knihy
4092 Kč
AngličtinaOsobní odběr Praha, Brno a 48625 dalších
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