'Class np' presentation slideshows

Public key ciphers 1

Public key ciphers 1. Session 5. Contents. Intractability and NP- completness Primality testing Factoring large composite numbers Complexity of RSA Security of RSA. Intractability and NP- completness. A problem A general question that must be answered

738 views • 67 slides

Public key ciphers 1

Public key ciphers 1. Session 5. Contents. Intractability and NP- completness Primality testing Factoring large composite numbers Complexity of RSA Security of RSA. Intractability and NP- completness. A problem A general question that must be answered

744 views • 67 slides

The Class NP

940 views • 53 slides

The Class NP

922 views • 53 slides

CSE 105 Theory of Computation

CSE 105 Theory of Computation. Alexander Tsiatas Spring 2012. Theory of Computation Lecture Slides by Alexander Tsiatas is licensed under a Creative Commons Attribution- NonCommercial - ShareAlike 3.0 Unported License. Based on a work at http://peerinstruction4cs.org.

421 views • 31 slides

Chapter 12: Theory of Computation

Chapter 12: Theory of Computation. Computer Science: An Overview Eleventh Edition by J. Glenn Brookshear. Chapter 12: Theory of Computation. 12.1 Functions and Their Computation 12.2 Turing Machines 12.3 Universal Programming Languages 12.4 A Noncomputable Function

724 views • 28 slides

IOE/MFG 543*

IOE/MFG 543*. Chapter 1: Introduction. *Based in part on material from Izak Duenyas, University of Michigan, Scott Grasman, University of Missouri, Rakesh Nagi, University of Buffalo, and Uwe Schwiegelshohn, CEI University. Scheduling. Allocation of scarce resources to tasks over time

391 views • 27 slides

IOE/MFG 543*

IOE/MFG 543*. Chapter 1: Introduction. *Based in part on material from Izak Duenyas, University of Michigan, Scott Grasman, University of Missouri, Rakesh Nagi, University of Buffalo, and Uwe Schwiegelshohn, CEI University. Scheduling. Allocation of scarce resources to tasks over time

277 views • 27 slides

Speed part 6

Speed part 6. Barb Ericson Georgia Institute of Technology May 2006. Learning Goals. Computing Concepts Introducing a combinatorial problem Introducing the categories of algorithms Class P Intractable Class NP Understanding that there are algorithms that can't be written

337 views • 13 slides

Solving the Logic Satisfiability problem

Solving the Logic Satisfiability problem. Jesus De Loera. Overview. The Satisfiability Problem in its most general form is determining whether it is possible to satisfy a given set of logical constraints Could take many forms: Boolean expressions & logic circuits

299 views • 12 slides

The Class P

[Section 7.2]. The Class P. Def 7.12: The class P consists of languages that are decidable in polynomial time, i.e., P = [ k TIME(n k ) Example: PATH = { <G,s,t> | G is a digraph that has a path from s to t }. [Section 7.2]. The Class P.

131 views • 12 slides