Fall 2008 Graduate CSE Courses
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Last Update: May 8, 2008
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THIS PAGE ONLY LISTS THOSE COURSES FOR WHICH INSTRUCTORS HAVE SENT ME
COURSE DESCRIPTIONS. FOR THE FULL LIST OF C.S.E. COURSES FOR Fall
2008, link to
MyUB.
PLEASE CONTACT THE INSTRUCTOR FOR FURTHER INFORMATION ABOUT ANY
OF THESE COURSES
CSE 663
TOPIC: ADVANCED TOPICS IN KNOWLEDGE REPRESENTATION & REASONING
INSTRUCTOR:
William J. Rapaport
DAY & TIME: MWF 11:00-11:50 a.m.
DESCRIPTION: This course is a sequel to Prof. Shapiro's CSE 563
from the Spring 2008 semester. It will be a survey of issues and
techniques of representing knowledge, belief, and information in a(n
artificially intelligent) computer system and of the syntax and
semantics of various representational formalisms. Classic papers will
be read and current research issues discussed. I will begin with a
brief review of logic and automated theorem proving (unification and
resolution) and of the SNePS knowledge-representation, reasoning, and
acting system. Remaining topics will include some or all of the
following, as well as others as time permits: ontologies, semantic
networks, production systems, frames, description logics, inheritance
networks, default reasoning, and modal and epistemic logics.
PREREQUISITES: Official:
Graduate standing and either CSE 563 (Knowledge Representation)
or CSE/LIN 567 (Computational Linguistics); or else permission of instructor.
Unofficial:
Knowledge of first-order logic, and some familiarity with resolution
and unification (such as might have been obtained in a previous AI
course, CSE 563,
orfor unification, at leastin CSE 567). If you
did not take CSE 563 in Spring 2008 and/or have no background in
first-order logic, including unification and resolution theorem proving,
then please see Prof. Rapaport before registering.
WEB PAGE: Will eventually be available
here;
till then, see the website for
the previous incarnation of the course.

CSE 702: Seminar in Pattern Theory
Instructor: Jason Corso
Day and Time: TBA
Description:
This seminar will focus on Grenander's Pattern Theory from a practical, contemporary perspective. Pattern Theory is the study of patterns from a representational perspective rather than a recognition one. Miller and Grenander write "Pattern theory attempts to provide an algebraic framework for describing patterns as structures regulated by rules, essentially a finite number of both local and global combinatory operations. Pattern theory takes a compositional view of the world, building more and more complex structures starting from simple ones. The basic rules for combining and building complex patterns from simpler ones are encoded via graphs and rules on transformations of these graphs." We will explore various theoretical aspects of modern pattern theory (e.g., probabilistic graphical models, grammars, matrix groups, information measures, manifolds, Markov processing and sampling) in the context of practical problems in computer vision and medical imaging. Students will be required to give one or two (depending on seminar size) prepared lectures during the semesters. Grading is S/U; letter grading is available as an option and requires a project.
PREREQUISITES: A working knowledge of computer vision, pattern
recognition, and machine learning is suggested. Students are expected
to know material in courses 555, 573, 574 and 672.
WEB PAGE:http://www.cse.buffalo.edu/~jcorso/t/2008F_702