Sun-Yung Alice Chang and Geometric Analysis
نویسندگان
چکیده
منابع مشابه
SOME RECENT DEVELOPMENTS IN FOURIER ANALYSIS AND iP-THEORY ON PRODUCT DOMAINS BY SUN-YUNG A. CHANG AND ROBERT FEFFERMAN
Introduction. In this article we wish to discuss a theory which is still developing very rapidly. It is only quite recently that many of the aspects of Fourier analysis of several parameters have been discovered, even though much of the corresponding one-parameter theory has been well known for some time. The topics to be covered include differentiation theory, singular integrals, Littlewood-Pa...
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— In this article we review some recent work on fourth order equations in conformal geometry of three and four dimensions. We discuss an existence result for a Yamabe-type equation in dimension three. We examine a generalization of the Cohn-Vossen inequality to dimension four. Finally, we review an application of the fourth order equation to a fully nonlinear equation in dimension four that inv...
متن کاملOn the prescribing σ 2 curvature equation on S 4 Sun - Yung
Prescribing σk curvature equations are fully nonlinear generalizations of the prescribing Gaussian or scalar curvature equations. For a given a positive function K to be prescribed on the 4-dimensional round sphere, we obtain asymptotic profile analysis for potentially blowing up solutions to the σ2 curvature equation with the given K; and rule out the possibility of blowing up solutions when K...
متن کاملdytogenetic analysis of hela and chang cells
based on the evaluation of two human cell lines, hela and chang, abeuploidy and several marker chromosomes were found in both cells. the morphological characteristic of marker chromosomes of chang cells was distinctly different from hela. certain submetacentric marker chromosome was frequently present among 80% of marker chromosomes of chang cells which distinguished this line from hela, which ...
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ژورنال
عنوان ژورنال: Notices of the American Mathematical Society
سال: 2020
ISSN: 0002-9920,1088-9477
DOI: 10.1090/noti2037