Difference between revisions of "CSE550 Combinatorial Algorithms/Intractability"

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:*[http://www.diku.dk/undervisning/2005v/404/tspappr.pdf Solution to part (a),(b)]
 
:*[http://www.diku.dk/undervisning/2005v/404/tspappr.pdf Solution to part (a),(b)]
 
:*[http://209.85.173.104/search?q=cache:qgZ0E6cTD20J:www.cs.uu.nl/docs/vakken/amc/lecture03-2.ps+%22asymmetric+metric+TSP%22&hl=en&ct=clnk&cd=1&gl=us Additional infor (a),(b), possible references for (c)]
 
:*[http://209.85.173.104/search?q=cache:qgZ0E6cTD20J:www.cs.uu.nl/docs/vakken/amc/lecture03-2.ps+%22asymmetric+metric+TSP%22&hl=en&ct=clnk&cd=1&gl=us Additional infor (a),(b), possible references for (c)]
 +
::-Theorem 1.2 (Kumar and Li, 2002) Any asymmetric TSP on n locations can be reducedto a symmetric TSP on 2n locations
  
 
== Midterm ==
 
== Midterm ==

Revision as of 01:47, 26 November 2007

Resources

-Unimodularity ensures that the solution to an LP will always be integer if all of the costs and constraints are also integer

HW 6

1. 2-SAT is in NP
2. A sub-optimal solution to TSP is a Hamiltonian Cycle.
3. 3SAT reduction to NAESAT
4. Finding disjoint paths with different path-costs: Complexity and algorithms

HW 7

1.
-Theorem 1.2 (Kumar and Li, 2002) Any asymmetric TSP on n locations can be reducedto a symmetric TSP on 2n locations

Midterm

Q1

Q4

Project

-Chapter 7. LP in Practice
-> Chapter 10. Network Flow Programming