Kernelization : theory of parameterized preprocessing
Material type: TextPublication details: Cambridge : Cambridge University Press, ©2019Description: xiii, 515 p. ; 22 cmISBN:- 9781107057760
- 005.7 FOM-K
Item type | Current library | Collection | Call number | Status | Date due | Barcode | Item holds | Course reserves |
---|---|---|---|---|---|---|---|---|
Books | IIITD General Stacks | Computer Science and Engineering | REF 005.7 FOM-K (Browse shelf(Opens below)) | Not for loan | 013104 |
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REF 005.437 FER-U Universal UX design : building multicultural user experience | REF 005.446 LOV-L Linux system programming | REF 005.453 ALL-O Optimizing compilers for modern architectures : | REF 005.7 FOM-K Kernelization : theory of parameterized preprocessing | REF 006.3 KHE-F A first course in artificial intelligence | REF 006.37 FOR-C Computer vision : a modern approach | REF 006.37 SZE-C Computer vision : algorithms and applications |
Includes bibliographical references and index.
1.What Is a Kernel? 2.Warm Up 3.Inductive Priorities 4.Crown Decomposition 5.Expansion Lemma 6.Linear Programming 7.Hypertrees 8.Sunflower Lemma 9.Modules 10.Matroids 11.Representative Families 12.Greedy Packing 13.Euler's Formula 14.Introduction to Treewidth
"Preprocessing, or data reduction, is a standard technique for simplifying and speeding up computation. Written by a team of experts in the field, this book introduces a rapidly developing area of preprocessing analysis known as kernelization. The authors provide an overview of basic methods and important results, with accessible explanations of the most recent advances in the area, such as meta-kernelization, representative sets, polynomial lower bounds, and lossy kernelization. The text is divided into four parts, which cover the different theoretical aspects of the area: upper bounds, meta-theorems, lower bounds, and beyond kernelization. The methods are demonstrated through extensive examples using a single data set. Written to be self-contained, the book only requires a basic background in algorithmics and will be of use to professionals, researchers and graduate students in theoretical computer science, optimization, combinatorics, and related fields"--
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