S
Srinivas Devadas
Researcher at Massachusetts Institute of Technology
Publications - 498
Citations - 35003
Srinivas Devadas is an academic researcher from Massachusetts Institute of Technology. The author has contributed to research in topics: Sequential logic & Combinational logic. The author has an hindex of 88, co-authored 480 publications receiving 31897 citations. Previous affiliations of Srinivas Devadas include University of California, Berkeley & Cornell University.
Papers
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Book ChapterDOI
Power Estimation for Sequential Circuits
José Monteiro,Srinivas Devadas +1 more
TL;DR: This chapter describes techniques that target issues particular to sequential circuits that affect power estimation methods applied to combinational logic blocks.
Book
Secure Processors Part I: Background, Taxonomy for Secure Enclaves and Intel SGX Architecture
TL;DR: Secure Processors Part I: Background, Taxonomy for Secure Enclaves and IntelSGX Architecture and Intel SGX Architecture
Exact and Approximate Methods of Switching Activity Estimation in Sequential Logic Circuits
TL;DR: This paper describes a comprehensive framework for exact and approximate switching activity estimation of average power dissipation in sequential circuits and shows that the approximation scheme is within 1 3% of the exact method, but is orders of magnitude faster for large circuits.
Journal ArticleDOI
Techniques for multilayer channel routing
Douglas Braun,J.L. Burns,Fabio Romeo,Alberto Sangiovanni-Vincentelli,K. Mayaram,Srinivas Devadas,H.-K.T. Ma +6 more
TL;DR: The techniques described have been implemented in a multilayer channel router called Chameleon, which has produced optimal results on a wide range of industrial and academic examples for a variety of layer and pitch combinations, and can handle a range of technology constraints.
Journal ArticleDOI
Event suppression: improving the efficiency of timing simulation for synchronous digital circuits
TL;DR: This paper exploits the observation that conventional timing simulation applied to this problem has exponential complexity and presents an event suppression method that potentially leads to an exponential reduction in the number of events that need to be processed during simulation.