Collection

2006 Spring ASEE Middle Atlantic Section Conference

Authors

David Lai; Zhongwei Zhang; Chong Shen

ËÓ 4 Ò Ð e ¼ c e P Æ 4@ x 8 P IgVk4dP t Va ÌV fSVcyxV8 S6yx V fec a c FV HcA¾sde y»ÄfeVyÆc ÊÉdȯEÅT SxÄ feEÅc y|VÄ x ¼ e q¼ 8 A@a 6 ¼ mx Áa V Àyx¾8 p6 gVs wEVP dVc F8 ¸ 9cP ºF pfe9x g y¼ UV px V a yV hV x e P t u I a x fec x g e a a e e fec cde x e VYPfe7¹cyxgV8 p6~yxcQV ee wa TyxgVx Q¶e V S8d e4 a a ¸Fgx haSI8x 7PSVhS8Pc d4 hS8d4 hecFV QSV 8 @ Qe V e S8Qd EI4 ac kS84 czV V x fdc dEIx SIc4 y~xV SV a @ AFF IC@4c 4 F@ feS8c ~4cd h xux wee7@V dS88g ae V7Pd9xV 8 S6@ yxAPe8gVagP d@ 4 4

Collection

2006 Spring ASEE Middle Atlantic Section Conference

Authors

Xinzhou Wei; Kenneth Markowitz; Aron Goykadosh

applying the secure hash function SHA-1 or SHA-X. The data digest will beobtained. Subsequently, the data digest will be sent to a format function to create 4 polynomialsfor the signing and verifying process with collision detection. We then apply polynomialmultiplication algorithm in the digital signature scheme. The foundation of the latticed based polynomial public key cryptosystem is the ring R [2, 3],which consists of all truncated polynomials of degree N-1 having coefficients modulo q, i.e., f(X) = a0+a1X+a2X2+a3X3+...+aN-2XN-2+aN-1XN-1 (mod q). The lattice based polynomial digital signature scheme depends on the choice of a primenumber q and another number N. N represents the highest power of the polynomial f(αi

Collection

2006 Spring ASEE Middle Atlantic Section Conference

Authors

Chong Shen; Zhongwei Zhang; David Lai

Wilkens, A multi-api course in computer graphics, CCSC ’01: Proceedings of the sixth annual CCSC northeastern conference on The journal of computing in small colleges (, USA), Consortium for Computing Sciences in Colleges, 2001, pp. 66–73. 11 Figure 1: Drop from tailFigure 2: Model-View-Controller and message flows 12Initialization avg = 0 count = 1endfor each packet arrival calculate the new average queue size ‘avg’ if the queue is nonempty avg=1−wq∗avgwq∗q else      m= f time−q time  m avg=1−wq ∗avg

Collection

2006 Spring ASEE Middle Atlantic Section Conference

Authors

Mark Miles; C.M. Chewar

Lab2 Lab3 Lab4 Lab5 Lab6 Trial 1 3 3.3 3.1 4 4.2 4.3 Trial 2 3.3 3.8 3.6 3.9 4 4.1 Q: How much did you learn from this Lab Assignment? (0-5, 0 being lowest) Table 2: Student feedback from Mid-Course and End-Course Survey Pre Mid-Term Post Mid-Term Lab1 Lab2 Lab3 Lab4 Lab5 Lab6 Trial 1 3.8 3.6 3.6 3.9 4 3.8 Trial 2 4.2 4.5 4.2 4

Collection

2006 Spring ASEE Middle Atlantic Section Conference

Authors

Keith M. Gardiner

Quick EXCELLENT look after anyone else ma hose Q Military target selection with possibilities of … beliefs … family values sks ox and COSTLY • Survival requires triage on yge