An Introduction to Optimization on Smooth Manifolds

An Introduction to Optimization on Smooth Manifolds

 
Kiadó: Cambridge University Press
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GBP 100.00
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48 300 Ft (46 000 Ft + 5% áfa)
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43 470 (41 400 Ft + 5% áfa )
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A termék adatai:

ISBN13:9781009166171
ISBN10:1009166174
Kötéstípus:Keménykötés
Terjedelem:400 oldal
Méret:257x181x23 mm
Súly:890 g
Nyelv:angol
696
Témakör:
Rövid leírás:

An invitation to optimization with Riemannian geometry for applied mathematics, computer science and engineering students and researchers.

Hosszú leírás:
Optimization on Riemannian manifolds-the result of smooth geometry and optimization merging into one elegant modern framework-spans many areas of science and engineering, including machine learning, computer vision, signal processing, dynamical systems and scientific computing. This text introduces the differential geometry and Riemannian geometry concepts that will help students and researchers in applied mathematics, computer science and engineering gain a firm mathematical grounding to use these tools confidently in their research. Its charts-last approach will prove more intuitive from an optimizer's viewpoint, and all definitions and theorems are motivated to build time-tested optimization algorithms. Starting from first principles, the text goes on to cover current research on topics including worst-case complexity and geodesic convexity. Readers will appreciate the tricks of the trade for conducting research and for numerical implementations sprinkled throughout the book.

'With its inviting embedded-first progression and its many examples and exercises, this book constitutes an excellent companion to the literature on Riemannian optimization - from the early developments in the late 20th century to topics that have gained prominence since the 2008 book 'Optimization Algorithms on Matrix Manifolds', and related software, such as Manopt/Pymanopt/Manopt.jl.' P.-A. Absil, University of Louvain
Tartalomjegyzék:
Notation; 1. Introduction; 2. Simple examples; 3. Embedded geometry: first order; 4. First-order optimization algorithms; 5. Embedded geometry: second order; 6. Second-order optimization algorithms; 7. Embedded submanifolds: examples; 8. General manifolds; 9. Quotient manifolds; 10. Additional tools; 11. Geodesic convexity; References; Index.