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Titlebook: Singularity Theory and Gravitational Lensing; Arlie O. Petters,Harold Levine,Joachim Wambsganss Book 2001 Birkhäuser Boston 2001 Mathemati

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书目名称Singularity Theory and Gravitational Lensing
编辑Arlie O. Petters,Harold Levine,Joachim Wambsganss
视频video
丛书名称Progress in Mathematical Physics
图书封面Titlebook: Singularity Theory and Gravitational Lensing;  Arlie O. Petters,Harold Levine,Joachim Wambsganss Book 2001 Birkhäuser Boston 2001 Mathemati
描述Astronomers do not do experiments. They observe the universe primarily through detect­ ing light emitted by stars and other luminous objects. Since this light must travel through space to reach us, variations in the metric of space affects the appearance of astronomical objects. These variations lead to dramatic changes in the shape and brightness of astronom­ ical sources. Because these variations are sensitive to mass rather than to light, observations of gravitational lensing enable astronomers to probe the mass distribution of the universe. With gravitational lensing observations, astronomers are addressing many of the most important scientific questions in astronomy and physics: • What is the universe made of? Most of the energy and mass in the universe is not in the form of luminous objects. Stars account for less than 1 % of the energy density of the universe. Perhaps, as much as another 3% of the energy density of the universe is in the form of warm gas that fills the space between galaxies. The remaining 96% of the energy density is in some yet unidentified form. Roughly one third of this energy density of the universe is "dark matter," matter that clusters gravitationally
出版日期Book 2001
关键词Mathematica; geometry; gravitation; gravity; quasars; universe
版次1
doihttps://doi.org/10.1007/978-1-4612-0145-8
isbn_softcover978-1-4612-6633-4
isbn_ebook978-1-4612-0145-8Series ISSN 1544-9998 Series E-ISSN 2197-1846
issn_series 1544-9998
copyrightBirkhäuser Boston 2001
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Time Delay and Lensing Mapsir relative advantages. In the process, we shall also extend part of earlier work by A.P. [Pet91, Pet96b], where first steps were taken towards expressing the core concepts of weak-field gravitational lensing in precise mathematical form.
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Critical Points and Stabilitye remark on page 176). It grew out of the earlier works of Morse, Whitney, and Thom, and initiated a flurry of activity leading to far reaching theories on stability (Mather), Lagrangian and Legendrian singularities (Arnold), and much more (e.g., Bruce and Mond [Bru-M]).
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Local Lensing Geometry. This is followed by a study of the local geometry of caustics under 1-parameter evolutions. These results bear on Problem ., which includes a characterization of the local properties of critical curves and caustics in gravitational lensing.
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