Contents Volume XC Number 4 December 2008 Interventions
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چکیده
Benefactors ($2000 and above) Carnegie Corporation Fund Harvard University, Deparunent of History of Art and Architecture Institute of Fine Arts, New York University The Metropolitan Museum of Art National Gallery of Art Philadelphia Museum of Art P~inceto.n U~iversity, Department of Art and Archaeology Rice UmversJty, Department of Art History Robert Gore Rifkind Foundation Solow Art and Architecture Foundation Sterling and Francine Clark Art Institute Yale University, Department of History of Art
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Betti number bounds for fewnomial hypersurfaces via stratified Morse theory
We use stratified Morse theory for a manifold with corners to give a new bound for the sum of the Betti numbers of a fewnomial hypersurface in RN> . In the book “Fewnomials” [6], A. Khovanskii gives bounds on the Betti numbers of varieties X in R or in the positive orthant R>. These varieties include algebraic varieties, varieties defined by polynomial functions in the variables and exponential...
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HAGEN (1921).-Kiin. Monatsbl. f. Augenheilk., Vol. LXVI, p. i61. RUBERT (1930).-Latv. Univ. Rakst. Med. Fak., Ser. 1, 2270237. MEESMAN (1921).-Arch. f. Augenheilk., Vol. XC,-P. 69. DOR, L. (1934).-Arch. d'Ophtal., V'ol. CLXXI, PP. 21-29. (December, 1896).-Arch. d'Ophtal. MELLER (1911).-Arch. f. Opihthal., Vol. LXXX, p. 170. FLEISHER (1921).-Klin. Monatsbl. f. Augenheilk., Vol. LXVI, p. 590. Bus...
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Contents 1 Introduction 3 2 Description of the local time stepping strategy 4 2.
متن کاملContinuous Extension of Arithmetic Volumes
This paper is the sequel of the paper [4], in which we established the arithmetic volume function of C-hermitian Q-invertible sheaves and proved its continuity. The continuity of the volume function has a lot of applications as treated in [4]. In this paper, we would like to consider its continuous extension over R. CONTENTS Introduction 1 1. A multi-indexed version of the fundamental estimatio...
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