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Titlebook: VLSI-SoC: From Systems to Silicon; IFIP TC10/ WG 10.5 T Ricardo Reis,Adam Osseiran,Hans-Joerg Pfleiderer Conference proceedings 2007 IFIP I

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楼主: Reagan
发表于 2025-3-26 22:14:50 | 显示全部楼层
ing encodings of inputs, using the polylogarithmically checkable codes introduced in the context of transparent proofs..We also characterize .and .via public-coin interactive proof systems where the verifier is logspace-bounded, but has restricted access to auxiliary storage.
发表于 2025-3-27 01:12:52 | 显示全部楼层
Erik Larsson,Stina Edbome points in . belonging to either . or located in the given simple polygon. Note that .(., .) is the geodesic Euclidean distance between . and . in the case of simple polygons whereas in the case of . it is the Euclidean distance along the line segment joining . and ..
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Pareto Points in SRAM Design Using the Sleepy Stack Approach, more than 2.77X leakage power reduction at a cost of 16% delay increase and 113% area increase. Alternatively, by widening wordline transistors and transistors in the pull-down network, the sleepy stack SRAM cell can achieve 2.26X leakage reduction without increasing delay at a cost of a 125% area penalty.
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Shankar Mahadevan,Federico Angiolini,Jens Sparsø,Luca Benini,Jan Madsenhe procedure terminates. We show how to add one set to . in . amortized time plus the time needed to find all sets of . intersecting the newly added set, where . is the cardinality of ., . is the number of sets in . intersecting the newly added set, and . is the inverse of the Ackermann function.
发表于 2025-3-27 22:27:21 | 显示全部楼层
发表于 2025-3-28 04:10:26 | 显示全部楼层
Fraidy Bouesse,Marc Renaudin,Gilles Sicardhe Minimum-Area Tour (.) problem. The first problem is a variant of the power assignment problem in radio networks, the second problem is a related natural problem, and the third problem is a variant of the traveling salesman problem.
发表于 2025-3-28 09:55:04 | 显示全部楼层
Alberto Donato,Fabrizio Ferrandi,Massimo Redaelli,Marco Domenico Santambrogio,Donatella Sciutoproved bounds for .: . and .. We also show that every pairwise crossing matching is unique and it is globally maximum..Towards our proof of the lower bound for . we show the following result which is of independent interest: If we increase the radii of pairwise intersecting disks by factor ., then the resulting disks have a common intersection.
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