Calculus of Variations (hybrid meeting)

Calculus of Variations touches several interrelated areas. In this workshop we covered several topics, such as minimal submanifolds, mean curvature and related flows, free boundary problems, variational models of interacting dislocations, defects in physical systems, phase transitions, etc

Orbital Integrals on Reductive Lie Groups and Their Algebras

The purpose is to present a complete course on global analysis topics and establish some orbital applications of the integration on topological groups and their algebras to harmonic analysis and induced representations in representation theory

Calculus of Variations

Since its invention by Newton, the calculus of variations has formed one of the central techniques for studying problems in geometry, physics, and partial differential equations. This trend continues even today. On the one hand, slow but steady progress is made on long-standing questions concerning minimal surfaces, curvature flows, and related geometric objects. Basic questions also remain in such areas as mathematical physics and general relativity. On the other hand, new types of question emerge, driven by applications from economics and engineering to materials science, whose solution will depend on developing ideas and techniques in this classical branch of analysis. The July 2010 Oberwolfach workshop on the Calculus of Variations showcased a blend of continued progress in traditional areas with surprising developments which emerged from the exploration of new lines of research

1965-1966 University Course Catalog: The Dayton Campus of Miami University and the Ohio State University

This university course catalog is for the Dayton campus of Miami University and The Ohio State University, 1965-1966. The course catalog is from the founding years of Wright State University which began as a collaboration between Miami University and The Ohio State University.https://corescholar.libraries.wright.edu/archives_catalogs/1001/thumbnail.jp