Robert J. Stanton – författare
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Revised and updated, it reflects the recent developments and changing emphasis in the field of paleoecology. While the basic organization remains the same as the original edition, there are several major changes, including an extensive reorganization and shortening of Chapter 2, focusing now on environmental parameters rather than individual taxonomic groups; greater use of tables with references to pertinent literature; inclusion of a new chapter on taphonomy; elimination of the chapter on skeletons as sedimentary particles; removal of many of the recurring examples from the Neogene of the Kettlemen Hills; and inclusion of new references on all topics. Older references have been kept and will serve to blend the historical and important milestones in the development of paleoecology with the most current research.
Automorphic Representations, L-Functions and Applications: Progress and Prospects
Proceedings of a conference honoring Steve Rallis on the occasion of his 60th birthday, The Ohio State University, March 27-30, 2003
Inbunden, Engelska, 2005
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This volume is the proceedings of the conference on Automorphic Representations, L-functions and Applications: Progress and Prospects, held at the Department of Mathematics of The Ohio State University, March 27–30, 2003, in honor of the 60th birthday of Steve Rallis.The theory of automorphic representations, automorphic L-functions and their applications to arithmetic continues to be an area of vigorous and fruitful research. The contributed papers in this volume represent many of the most recent developments and directions, including Rankin–Selberg L-functions (Bump, Ginzburg–Jiang–Rallis, Lapid–Rallis) the relative trace formula (Jacquet, Mao–Rallis) automorphic representations (Gan–Gurevich, Ginzburg–Rallis–Soudry) representation theory of p-adic groups (Baruch, Kudla–Rallis, Mœglin, Cogdell–Piatetski-Shapiro–Shahidi) p-adic methods (Harris–Li–Skinner, Vigneras), and arithmetic applications (Chinta–Friedberg–Hoffstein). The survey articles by Bump, on the Rankin–Selberg method, and by Jacquet, on the relative trace formula, should be particularly useful as an introduction to the key ideas about these important topics.This volume should be of interest both to researchers and students in the area of automorphic representations, as well as to mathematicians in other areas interested in having an overview of current developments in this important field.