CS 2008 Georgia Tech

Lilsys: Sensing Unavailability James Bo Begole Sun Microsystems Laboratories 16 Network Circle Menlo Park, CA 94025 Nicholas E. Matsakis MIT CSAIL, 32-G585 32 Vassar Street Cambridge, MA 02139 John C. Tang IBM Almaden Research Center 650 Harry Road

126 IEEE TRANSACTIONS ON SOFTWARE ENGINEERING, VOL. 30, NO. 2, FEBRUARY 2004 A Survey of Software Refactoring Tom Mens, Member, IEEE, and Tom Tourwe Abstract-This paper provides an extensive overview of existing research in the field of software

CS 6505: Algorithms, Computability and Complexity Problem Set 3 Due November 8, 2007 Problem 1 A perfect matching of a graph is a matching in which every vertex is matched. Let G = (X Y, E) be a bipartite graph with |X| = |Y |. Prove, using the max

CS 3510: Design and Analysis of Algorithms Problem Set 1 Solutions Problem 1 Solve the following recurrence relations, assuming that T (k) = O(1) when k is a sufficiently small constant. 1. T (n) 8T (n/4) + n2 . Answer: T (n) = O(n2 ), since log4 8

yq sfet p qyft y q|f u f y i h eq p q setfq s he sek j i hfe {lqkg(g(m(qtm0h4tTrmq(rgxeg2xhlt`g7d y pqey ny iq i t } i t q s q i q s sy h sfeq p p n {gg`{TtmtmgqetrT~mxxe2Hwqkgr` fq } p j s s i h sy ut t set }f jefq rpGt`2xhxett24t{qyxnmt

Supporting Time-Sensitive Applications on a Commodity OS Ashvin Goel, Luca Abeni, Charles Krasic, Jim Snow, Jonathan Walpole Department of Computer Science and Engineering Oregon Graduate Institute, Portland {ashvin,luca,jsnow,krasic,walpole}@cse.ogi

CS 3240: Languages and Computation Problem Set 3 Solutions Problem 1 Show that the following languages are not regular. L1 = {www : w {a, b} }. Solution: We prove that L1 is nonregular by the pumping lemma. Let p be any given positive integer, and

A New Design of Bloom Filter for Packet Inspection Speedup Yang Chen, Abhishek Kumar, and Jun (Jim) Xu College of Computing, Georgia Institute of Technology {yangchen, akumar, jx}@cc.gatech.edu Abstract- Bloom filter is a space-efficient randomized d