graduate computational algebraic geometry seminar
Anton Leykin
Georgia Tech
Using Groebner bases in rings of linear partial differential operators
Abstract: Many techniques based on Groebner bases used in the computational
commutative algebra extend to the non-commutative world. Basic ones
are directly portable to the class of algebras of solvable type that,
in particular, contains the Weyl algebra, i.e., the ring of linear
partial differential operators with polynomial coefficients. This talk
is an introduction to the tools used to obtain the results that will
be presented in the Algebraic Geometry seminar later in the day.
Thursday February 11, 2010 at 11:00 AM in SEO 612