activity
19972003
most citedA More Sensitive Lorentzian State Sum

7 citations · 9 across the 4 of their papers we have counts for

collaborators

8 papers

math.CT2003

Measurable Categories

D. N. Yetter

We develop the theory of categories of measurable fields of Hilbert spaces and bounded fields of bounded operators. We examine classes of functors and natural transformations with…

math.QA20032 cited

Measurable Categories and 2-Groups

L. Crane, D. N. Yetter

Using the theory of measurable categories developped by Yetter in work in preparation, we provide a notion of representations of 2-groups more well-suited to physically and geometr…

gr-qc20037 cited

A More Sensitive Lorentzian State Sum

Louis Crane, David Yetter

We give the construction modulo normalization of a new state sum model for lorentzian quantum general relativity, using the construction of Dirac's expansors to include quantum ope…

math.GT2002

Quandles and Monodromy

D. N. Yetter

We show that a variety of monodromy phenomena arising in geometric topology and algebraic geometry are most conveniently described in terms of quandle homomorphisms from a knot qua…

math.GT2002

Quandles and Lefschetz Fibrations

D. N. Yetter

We show that isotopy classes of simple closed curves in any oriented surface admit a quandle structure with operations induced by Dehn twists, the Dehn quandle of the surface. We f…

math.CT2001

Abelian Categories of Modules over a (Lax) Monoidal Functor

David N. Yetter

The analogy between Yetter's deformation theory form (lax) monoidal functors and Gerstenahaber's deformation theory for associative algebras is solidified by shown that under reaso…