Peter Anderson > Compare Discount Book Prices & Save up to 90%

Exploring Electronic Media(1st Edition)
Chronicles and Challenges
by Peter B. Orlik, Louis A. Day, Steven D. Anderson, W. Lawrence Patrick
Paperback, 296 Pages, Published 2007 by Wiley-Blackwell
Ac-3
ISBN-13: 978-1-4051-5055-2, ISBN: 1-4051-5055-6

"Peter B. Orlik is also the author of Career Perspectives in Electronic Media. For more information visit http://store.blackwell-professional.com/9780813824772.html Exploring Electronic Media: Chronicles and Challenges is a concise and insightful textbook covering the dynamics of contemporary electronic media. Rapidly evolving technologies have expanded this field exponentially, creating a wealth of information that is often hard to put ..."

Exploring Electronic Media(Updated)
Chronicles and Challenges
by Peter B. Orlik, Louis A. Day, Steven D. Anderson, W. Lawrence Patrick, Susan Orlik
Hardcover, 292 Pages, Published 2007 by Wiley-Blackwell
Illustrated
ISBN-13: 978-1-4051-5054-5, ISBN: 1-4051-5054-8

Universitext Ser.
Algebraic Combinatorics : Lectures at a Summer School in Nordfjordeid, Norway, June 2003
by Volkmar Welker, Peter Orlik, Gunnar Fløystad
182 Pages, Published 2007 by Springer Science & Business Media
ISBN-13: 978-3-540-68376-6, ISBN: 3-540-68376-3

"I am grateful to them for all they have taught me in the course of our collaboration. I also thank the organizers of the Summer School, Gunnar Fløystad and Kristian Ranestad, for the invitation to deliver the lectures, for including these notes in the published series, and for helpful comments on the presentation; Dan Cohen for suggestions on the presentation and for providing examples; Hiroaki Terao for permission to use his revis ..."

Algebraic Combinatorics
Lectures at a Summer School in Nordfjordeid, Norway, June 2003 (Universitext)
by Peter Orlik, Volkmar Welker, Gunnar Floystad
Paperback, 182 Pages, Published 2007 by Springer
ISBN-13: 978-3-540-68375-9, ISBN: 3-540-68375-5

"This chapter contains a presentation of discrete Morse theory as developed by Robin Forman (see e.g. [20], [21]). This theory allows to combinatorially construct from a given (regular, finite) CW-complex a second CW-complex that is homotopy equivalent to the first but has fewer cells. As the upshot of this chapter we then show that one can use this theory in order to construct minimal free resolutions ( see also [3]). Discrete Morse ..."