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We'll start off with some basic concepts related to the problem and formulate a more rigorous statement of the problem.
 
We'll start off with some basic concepts related to the problem and formulate a more rigorous statement of the problem.
  
<math>\ f'(x) = 0 /text{almost everywhere} </math>
+
<math>\ f'(x) = 0 \text{almost everywhere} <math>
  
 
'''Importance'''
 
'''Importance'''

Revision as of 11:11, 24 April 2016

Group A: The Graph Isomorphism Problem

The Graph Isomorphism Problem

Introduction

The graph isomorphism problem has been a long-standing problem in complexity theory for the last four decades. The statement of the problem is fairly simple: Given any two finite graphs that may appear to be different, is there an "easy" way to tell whether or not the two graphs are the same? We'll look at the statement of the problem in a slightly more rigorous setting, discuss the importance of the problem in other fields, as well as some recent progress made on the problem by a professor at the University of Chicago.

Basic concepts

We'll start off with some basic concepts related to the problem and formulate a more rigorous statement of the problem.

$ \ f'(x) = 0 \text{almost everywhere} <math> '''Importance''' '''Recent developments''' '''Closing Remarks''' $

Alumni Liaison

Ph.D. on Applied Mathematics in Aug 2007. Involved on applications of image super-resolution to electron microscopy

Francisco Blanco-Silva