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Perspectives in scalar curvature /
~
Gromov, Mikhael, (1943-)
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Perspectives in scalar curvature /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Perspectives in scalar curvature // edited by Mikhail L. Gromov (Institut des Hautes Études Scientifiques, France), H. Blaine Lawson, Jr. (Stony Brook University, USA).
其他作者:
Gromov, Mikhael,
出版者:
Hackensack, NJ :World Scientific, : c2023.,
面頁冊數:
2 volumes :ill. (some col.) ;24 cm.
標題:
Curvature. -
ISBN:
9789811249358
Perspectives in scalar curvature /
Perspectives in scalar curvature /
edited by Mikhail L. Gromov (Institut des Hautes Études Scientifiques, France), H. Blaine Lawson, Jr. (Stony Brook University, USA). - Hackensack, NJ :World Scientific,c2023. - 2 volumes :ill. (some col.) ;24 cm.
Includes bibliographical references and index.
"Volume I contains a long article by Misha Gromov based on his many years of involvement in this subject. It came from lectures delivered in Spring 2019 at IHES. There is some background given. Many topics in the field are presented, and many open problems are discussed. One intriguing point here is the crucial role played by two seemingly unrelated analytic means: index theory of Dirac operators and geometric measure theory. Very recently there have been some real breakthroughs in the field. Volume I has several survey articles written by people who were responsible for these results. For Volume II, many people in areas of mathematics and physics, whose work is somehow related to scalar curvature, were asked to write about this in any way thay pleased. This gives rise to a wonderful collection of articles, some with very broad and historical views, others which discussed specific fascinating subjects. These two books give a rich and powerful view of one of geometry's very appealing sides"--
ISBN: 9789811249358US388.00
LCCN: 2022045050Subjects--Topical Terms:
711378
Curvature.
LC Class. No.: QA645 / .P47 2023
Dewey Class. No.: 516.3/62
Perspectives in scalar curvature /
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"Volume I contains a long article by Misha Gromov based on his many years of involvement in this subject. It came from lectures delivered in Spring 2019 at IHES. There is some background given. Many topics in the field are presented, and many open problems are discussed. One intriguing point here is the crucial role played by two seemingly unrelated analytic means: index theory of Dirac operators and geometric measure theory. Very recently there have been some real breakthroughs in the field. Volume I has several survey articles written by people who were responsible for these results. For Volume II, many people in areas of mathematics and physics, whose work is somehow related to scalar curvature, were asked to write about this in any way thay pleased. This gives rise to a wonderful collection of articles, some with very broad and historical views, others which discussed specific fascinating subjects. These two books give a rich and powerful view of one of geometry's very appealing sides"--
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