Bounded Incremental Computation

Incremental computation concerns the re-computation of output after a change in the input, whereas algorithms and programs usually derive their output directly from their input. This book investigates the concept of incremental computation and dynamic algorithms in general and provides a variety of...

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Bibliographic Details
Main Author: Ramalingam, G.
Format: eBook
Language:English
Published: Berlin, Heidelberg Springer Berlin Heidelberg 1996, 1996
Edition:1st ed. 1996
Series:Lecture Notes in Computer Science
Subjects:
Online Access:
Collection: Springer Book Archives -2004 - Collection details see MPG.ReNa
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245 0 0 |a Bounded Incremental Computation  |h Elektronische Ressource  |c by G. Ramalingam 
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260 |a Berlin, Heidelberg  |b Springer Berlin Heidelberg  |c 1996, 1996 
300 |a XII, 196 p  |b online resource 
505 0 |a On incremental algorithms and their complexity -- Terminology and notation -- Incremental algorithms for shortest-path problems -- Generalizations of the shortest-path problem -- An incremental algorithm for a generalization of the shortest-path problem -- Incremental algorithms for the circuit value annotation problem -- Inherently unbounded incremental computation problems -- Incremental algorithms for reducible flowgraphs -- Conclusions 
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653 |a Computer science 
653 |a Operating systems (Computers) 
653 |a Algorithms 
653 |a Discrete Mathematics 
653 |a Discrete mathematics 
653 |a Theory of Computation 
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520 |a Incremental computation concerns the re-computation of output after a change in the input, whereas algorithms and programs usually derive their output directly from their input. This book investigates the concept of incremental computation and dynamic algorithms in general and provides a variety of new results, especially for computational problems from graph theory: the author presents e.g. efficient incremental algorithms for several shortest-path problems as well as incremental algorithms for the circuit value annotation problem and for various computations in reducible flow graphs