Generalization of distance to higher dimensional objects, and its application to protein folding

COFFEE_KLATCH  · Invited

Abstract

After a brief biophysical introduction to motivate the problem, I will show how the notion and calculation of distance between two objects can be generalized to the case where the objects are no longer points, but are one-dimensional. Additional concepts such as nonextensibility, curvature constraints, and noncrossing become central to the notion of distance. I will give some analytical and numerical results for specific examples, and I will discuss applications to biopolymers and protein folding.

*Support from NSERC and the A.P. Sloan Foundation are gratefully acknowledged.

Authors

  • Steven Plotkin

    • University of British Columbia