OPTIMIZATION TECHNIQUES IN ENGINEERING / Nejlevnější knihy
OPTIMIZATION TECHNIQUES IN ENGINEERING

Kód: 53256935

OPTIMIZATION TECHNIQUES IN ENGINEERING

Autor Harmeet Singh

What the book tries to do. It tries to build, from first principles, an understanding of why optimization algorithms work - and, just as importantly, when they fail. Every algorithm in this book is presented in four layers:The ide ... celý popis

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Anotace knihy

What the book tries to do. It tries to build, from first principles, an understanding of why optimization algorithms work - and, just as importantly, when they fail. Every algorithm in this book is presented in four layers:

  1. The idea. A plain-language statement of the trick that makes the method work, usually accompanied by a picture. If you remember nothing else from a chapter, remember the picture.
  2. The mathematics. The derivation, the conditions under which it is valid, and the convergence behaviour you should expect.
  3. The procedure. A step-by-step algorithm you could implement, in pseudocode or in Python, without further help.
  4. The engineering. A worked example drawn from a real discipline - a truss, a heat exchanger, a distribution network, a controller - carried through to numbers.
Who the book is for. The book is self-contained enough for a first course at the senior undergraduate level. It assumes calculus, linear algebra, and the patience to follow an algebraic argument; it does not assume prior exposure to operations research or to numerical analysis. Chapters 1-3 build the necessary background. For a postgraduate course, Chapters 7, 8, 12, 13, and 17-20 provide considerably more depth, and the later chapters on robust, stochastic and surrogate-assisted optimization take the reader to the edge of current practice.
How the book is organised. The material is arranged in six parts.A note on rigour. I have not hidden the proofs, but I have not let them run the book either. Where a proof illuminates the algorithm - the orthogonality of successive steepest-descent directions, the geometric content of the KKT conditions, the reason the simplex method terminates - it is given in full. Where a proof is long and the result is intuitive, it is stated carefully and referenced. The engineer's task is to know what a theorem guarantees, not necessarily to re-derive it at three in the morning.

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