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Date : 2011-02-09

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VLSI Physical Design From Graph Partitioning to Timing ~ VLSI Physical Design From Graph Partitioning to Timing Closure Andrew B Kahng Jens Lienig Igor L Markov Jin Hu ISBN 9789048195909 English ISBN 9787111462972 Chinese The design and optimization of integrated circuits are essential to the production of new semiconductor chips

VLSI Physical Design From Graph Partitioning to Timing ~ VLSI Physical Design From Graph Partitioning to Timing Closure introduces and compares algorithms that are used during the physical design phase of integratedcircuit design wherein a geometric chip layout is produced starting from an abstract circuit design

VLSI Physical Design From Graph Partitioning to Timing ~ VLSI Physical Design From Graph Partitioning to Timing Closure 1 C Andrew B Kahng • Jens Lienig Igor L Markov • Jin Hu VLSI Physical Design From Graph Partitioning to Timing Closure ISBN 9789048195909 eISBN 9789048195916 DOI 1010079789048195916 VLSI physical design of integrated circuits underwent explosive

VLSI Physical Design From Graph Partitioning to Timing ~ VLSI Physical Design From Graph Partitioning to Timing Closure by Andrew B Kahng Jens Lienig Igor L Markov Jin Hu

VLSI Physical Design From Graph Partitioning to Timing ~ VLSI Physical Design From Graph Partitioning to Timing Closure introduces and compares algorithms that are used during the physical design phase of integratedcircuit design wherein a geometric chip layout is produced starting from an abstract circuit design

VLSI Physical Design From Graph Partitioning to Timing ~ VLSI Physical Design From Graph Partitioning to Timing Closure introduces and compares algorithms that are used during the physical design phase of integratedcircuit design wherein a geometric

VLSI physical design from graph partitioning to timing closure ~ VLSI physical design from graph partitioning to timing closure

Chapter 8 –Timing Closure University of Michigan ~ VLSI Physical Design From Graph Partitioning to Timing Closure Chapter 8 Timing Closure 19 ©KLMH Lienig Backward Path Search BACKWARDPATHv minG Input node v min with minimum slack slack min timing graph G Output maximal upstream path path from v min such that no node v∈Vaffects the slack of path 1 path v min 2 do 3 flag false

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