Geometric Approximation Algorithms
Sariel Har-Peled
ມ.ກ. 2011 · Mathematical Surveys and Monographs ຫົວທີ 173 · American Mathematical Soc.
ປຶ້ມອີບຸກ
362
ໜ້າ
reportບໍ່ໄດ້ຢັ້ງຢືນການຈັດອັນດັບ ແລະ ຄຳຕິຊົມ ສຶກສາເພີ່ມເຕີມ
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Exact algorithms for dealing with geometric objects are complicated, hard to implement in practice, and slow. Over the last 20 years a theory of geometric approximation algorithms has emerged. These algorithms tend to be simple, fast, and more robust than their exact counterparts. This book is the first to cover geometric approximation algorithms in detail. In addition, more traditional computational geometry techniques that are widely used in developing such algorithms, like sampling, linear programming, etc., are also surveyed. Other topics covered include approximate nearest-neighbor search, shape approximation, coresets, dimension reduction, and embeddings. The topics covered are relatively independent and are supplemented by exercises. Close to 200 color figures are included in the text to illustrate proofs and ideas.
ກ່ຽວກັບຜູ້ຂຽນ
Sariel Har-Peled, University of Illinois at Urbana-Champaign, IL
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