A group theoretical approach to hydrodynamics considers hydrodynamics to be the
differential geometry of diffeomorphism groups. The principle of least action implies that the …

Our goal is to provide an introduction to the study of minimal energy problems, particularly
from the perspective of generating point configurations that provide useful discretizations of …

Bibliography Page 1 Bibliography In addition to the usual data each title contains one or more
code numbers indicating the particular fields the paper belongs to (eg, <K16>, knot groups; …

Knot theory is a rapidly develo** field of research with many applications not only for
mathematics. The present volume, written by a well-known specialist, gives a complete …

In this work we discuss some problems of polymer physics which require use of the
geometrical and topological methods for their solution. Selection of problems is made to …

Preface “... ad alcuno, dico, di quelli, che troppo laconicamente vorrebbero vedere, nei piu
angusti spazii che possibil fusse, ristretti i filosofici insegnamenti, sı che sempre si usasse …

In this article we shall give an account of certain developments in knot theory which followed
upon the discovery of the Jones polynomial [Jo3] in 1984. The focus of our account will be …

The Surface Evolver is an interactive program for the study of surfaces shaped by surface
tension and other energies. A surface is implemented as a simplicial complex, that is, a …

Over the last fifteen years, the face of knot theory has changed due to various new theories
and invariants coming from physics, topology, combinatorics and alge-bra. It suffices to …

The research presented here examines topological drawing, a new mode of constructing
and interacting with mathematical objects in three-dimensional space. In topological …