Graph theory uses basic concepts to approach a diversity of problems and nontrivial applications in operations research, computer science and other disciplines. It is one of the very few mathematical areas where one is always close to interesting unsolved problems. Topics include graphs and subgraphs, trees, connectivity, Euler tours and Hamilton cycles, matchings, graph colorings, planar graphs and Euler's Formula, directed graphs, network flows, counting arguments, and graph algorithms. 3 hrs. lec.
Graph theory uses basic concepts to approach a diversity of problems and nontrivial applications in operations research, computer science and other disciplines. It is one of the very few mathematical areas where one is always close to interesting unsolved problems. Topics include graphs and subgraphs, trees, connectivity, Euler tours and Hamilton cycles, matchings, graph colorings, planar graphs and Euler's Formula, directed graphs, network flows, counting arguments, and graph algorithms. 3 hrs. lec.
Graph theory uses basic concepts to approach a diversity of problems and nontrivial applications in operations research, computer science and other disciplines. It is one of the very few mathematical areas where one is always close to interesting unsolved problems. Topics include graphs and subgraphs, trees, connectivity, Euler tours and Hamilton cycles, matchings, graph colorings, planar graphs and Euler's Formula, directed graphs, network flows, counting arguments, and graph algorithms. 3 hrs. lec.
Graph theory uses basic concepts to approach a diversity of problems and nontrivial applications in operations research, computer science and other disciplines. It is one of the very few mathematical areas where one is always close to interesting unsolved problems. Topics include graphs and subgraphs, trees, connectivity, Euler tours and Hamilton cycles, matchings, graph colorings, planar graphs and Euler's Formula, directed graphs, network flows, counting arguments, and graph algorithms. 3 hrs. lec.
Graph theory uses basic concepts to approach a diversity of problems and nontrivial applications in operations research, computer science and other disciplines. It is one of the very few mathematical areas where one is always close to interesting unsolved problems. Topics include graphs and subgraphs, trees, connectivity, Euler tours and Hamilton cycles, matchings, graph colorings, planar graphs and Euler's Formula, directed graphs, network flows, counting arguments, and graph algorithms. 3 hrs. lec.
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email: tcpulse@andrew.cmu.edu :: phone: 801.848.4812 :: fax: 801.848.4812 :: mail: The Carnegie Pulse | Carnegie Mellon University | University Center, Box 78 | Pittsburgh, PA 15213 ::
(c) Copyright 2004 The Carnegie Pulse, Carnegie Mellon's first exclusively online student-run news source.
Textbooks listed may be optional. Verify books with the course syllabus. * Items may be in new or used condition. Check site for details. ** Shipping, handling and taxes are estimated. Actual charges may vary.
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email: tcpulse@andrew.cmu.edu :: phone: 801.848.4812 :: fax: 801.848.4812 :: mail: The Carnegie Pulse | Carnegie Mellon University | University Center, Box 78 | Pittsburgh, PA 15213 ::
(c) Copyright 2004 The Carnegie Pulse, Carnegie Mellon's first exclusively online student-run news source.
Textbooks listed may be optional. Verify books with the course syllabus. * Items may be in new or used condition. Check site for details. ** Shipping, handling and taxes are estimated. Actual charges may vary.
talkback to the pulse
No comments about this course have been posted, yet. Be the first to post!
Share your opinion on this course with other Pulse readers. Login below or register to begin posting.
email: tcpulse@andrew.cmu.edu :: phone: 801.848.4812 :: fax: 801.848.4812 :: mail: The Carnegie Pulse | Carnegie Mellon University | University Center, Box 78 | Pittsburgh, PA 15213 ::
(c) Copyright 2004 The Carnegie Pulse, Carnegie Mellon's first exclusively online student-run news source.
$90.00 