Recent Advances in Differential Geometry and Related Areas
Recent Advances in Differential Geometry and Related Areas
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Sign in or Sign up!- Release Date: 31/08/2025
- Barcode: 9781470475864
- Imprint: American Mathematical Society
- Publisher: American Mathematical Society

Recent Advances in Differential Geometry and Related Areas
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DESCRIPTION
Proceedings from recent sessions showcase fresh insights in differential geometry, exploring submanifold theory and curvature functionals through both modern geometric analysis and classical techniques. Topics include minimal submanifolds, harmonic mappings, and interconnections between curvature and topology.
This volume contains the proceedings of the AMS Special Session on Recent Advanced in Differential Geometry, held virtually on April 1-2, 2023, and the Tenth Congress of Romanian Mathematicians Special Session on Recent Advances in the Geometry of Submanifolds, held on June 30-July 5, 2023, in Pitesti, Romania. In the last two decades, various techniques produced new results in differential geometry and many of them focused on the geometry of submanifolds, where one of the most important questions, the Willmore conjecture, was solved in 2012 by A. Neves and F. Coda Marques. This invites a reflection on the new trends and research directions that contemporary differential geometry might and will take in its natural development. Some of the most important advances have been obtained by using techniques in geometric analysis, while others have been using more classical methods, which are still of interest. Motivated by these new developments, the present volume intends to bring together various viewpoints on the recent study of representing the fundamental idea of space in differential geometry. Of particular interest are the results focused on minimal submanifolds and their generalizations and the related concept of harmonic mappings and their generalizations. In preparing this volume, the editors were particularly interested in the study of curvature functionals in various contexts, from comparison geometry to new curvature invariants, relations between curvature and topology, as well as other related topics.
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