… Connectivity is important in both graph theory and matroid theory, and parallel theorems are
… Basic group theory is needed for sections lIE and XlC. A deeper appreciation of sections IlIE…

In the fall semester of 1979 I gave a course on deformation theory at Berkeley. My goal was
to understand completely Grothendieck’s local study of the Hilbert scheme using the …

… additive number theory analogous to that played by Dirichlet se ries in multiplicative number
theory. The first three chapters of this volume provide an introduction to the theory of elliptic …

… theory and coding theory. In the third appendix we discuss the role of elliptic curves in homotopy
theory… far-reaching implications of the theory of elliptic curves in mathematical sciences. …

… This book serves as an ideal graduate-level textbook as well as a … K-theory 112 DW Stroock
Partial differential equations for probabilists 113 A. Kirillov, Jr An introduction to Lie groups …

… of transformations, and in what we now call the classical groups, grew after … group theory
began when the axiomatic method was applied to these results; Burnside’s Theory of Groups of …

This book is devoted to the quantum theory of atoms and ions. It deals with the properties of
atoms and ions, interactions between these atomic particles, and collisional processes …

… Individual, family, and group were to be covered in one or … Group theory and practice with
groups barely hung in. It was … between small group theory and social work practice with groups. …

… This book developed from lecture notes on the course in Group Theory which I have given
at The Ohio State University over a period of years. The major part of this volume in its present …

… group. We still know little about how writing groups work, however, particularly at the graduate
… Resonances” focuses specifically on graduate writing groups, discussing their formation, …