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CONTEMPORARY MATHEMATICS VOLUME 33 CONTRIBUTIONS TO GROUP THEORY by Kenneth I. Appel, John G. Ratcliffe, and Paul E. Schupp, editors, Kenneth I Appel, John G Ratcliffe, Paul E Schupp, Roger C Lyndon is a nonfiction available to read on EtoBox.
What is CONTEMPORARY MATHEMATICS VOLUME 33 CONTRIBUTIONS TO GROUP THEORY about?
This volume grew out of a desire by the editors to honor their teacher, Roger Lyndon, on the occasion of his sixty-fifth birthday. Five short articles about Lyndon and his contributions to mathematics, as well as twenty-seven invited research papers in combinatorial group theory and closely related areas are contained in this book. It is a tribute to Lyndon's mathematical breadth that papers covering such a wide array of topics are all closely related to the work he has done. Several of the articles fall into subfields of combinatorial group theory, areas in which much of the initial work was done by Lyndon. Remaining research articles fall into various subfields of homological groups, another area in which he has made major contributions. Research articles, written by some of the leading practitioners in the field, are listed below. There is a biographical essay about Lyndon by Kenneth Appel, and there are expository articles about his work by Saunders Mac Lane, John Ratcliffe, Jerome Keisler, and Paul Schupp. Mac Lane describes the results in Lyndon's doctoral thesis and explains how they fit into the early history of spectral sequences while Ratcliffe presents Lyndon's fundament
Who reads CONTEMPORARY MATHEMATICS VOLUME 33 CONTRIBUTIONS TO GROUP THEORY?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Kenneth I. Appel, John G. Ratcliffe, and Paul E. Schupp, editors, Kenneth I Appel, John G Ratcliffe, Paul E Schupp, Roger C Lyndon
- Publisher
- American Mathematical Society
- Published
- 1984
- Language
- EN
- ISBN
- 9780821876183
- Category
- nonfiction
- Subjects
- Mathematics, Symmetry And Group, Stem
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