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Normal morphism
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1	INERTIA GROUPS AND FIBERS BRIAN CONRAD Let K be a global field and X, Y two proper, connected K-schemes, with X normal and Y regular. Let f : X → Y be a finite, flat, generically Galois K-morphism which is tamely ramif Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2004-08-10 17:02:45
2	The set of non-n-th powers in a number field is diophantine Joint work with Jan Van Geel (Gent) Jean-Louis Colliot-Th´el`ene (CNRS et Universit´e Paris-Sud, Orsay, visiting BICMR) Capital Normal University Add to Reading List Source URL: www.math.u-psud.fr Language: English - Date: 2015-11-25 21:14:39 Abstract algebra Algebra Geometry Algebraic geometry Algebraic varieties Projective geometry Smooth scheme Projective variety Field extension Elliptic curve Affine variety Morphism of algebraic varieties
3	J Algebr Comb DOIs10801On the third secant variety ´ Jarosław Buczynski Add to Reading List Source URL: www.math.tamu.edu Language: English - Date: 2014-06-10 18:47:28 Geometry Mathematics Algebra Projective geometry Algebraic varieties Normal Surfaces Vector calculus Projective variety Morphism of algebraic varieties Oval
4	Extending Families of Curves over Log Regular Schemes by Shinichi Mochizuki Abstract: In this paper, we generalize to the “log regular case” a result of de Jong and Oort which states that any morphism (satisfying cer Add to Reading List Source URL: www.kurims.kyoto-u.ac.jp Language: English - Date: 2011-11-07 02:01:42 Algebraic geometry Morphism of algebraic varieties CohenMacaulay ring Divisor Blowing up tale morphism Log structure Smooth morphism Normal scheme Sheaf Toric variety Resolution of singularities
5	Epsilon-skew-binormal receiver operating characteristic (ROC) curves Terry L. Mashtare Jr. Department of Biostatistics University at Buffalo, 249 Farber Hall, 3435 Main Street, Buffalo, NY[removed], U.S.A. Roswell Park Add to Reading List Source URL: sphhp.buffalo.edu Language: English - Date: 2014-07-04 06:57:32 Curves Biostatistics Estimation theory Maximum likelihood Normal distribution Frenet–Serret formulas Confidence interval Receiver operating characteristic Normal morphism Statistics Statistical theory Differential geometry
6	Workshop on group schemes and p-divisible groups: Homework[removed]Let S be a scheme, and G and G0 group schemes over S. (i) Using Yoneda’s Lemma and group theory, show that the identity section and inversion morphism fo Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2010-08-12 12:17:47 Scheme theory Topos theory Homological algebra Algebraic groups Spectrum of a ring Étale morphism Normal subgroup Group scheme Valuation Abstract algebra Algebra Algebraic geometry

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