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Progress In Mathematics
cubic surfaces. satge constructs rational curves on certain kummer surfaces. colliot thelene studies the hasse principle for pencils of curves of genus 1. in an appendix to this paper skorobogatov produces explicit examples of enriques surfaces with a zariski dense set of rational points.
A Sharp Vanishing Theorem For Line Bundles On K3 Or ...
enriques surfaces i. progress in mathematics 76. birkhuser boston ma 1989. mr986969 90h 14052 co f. r. cossec. projective models of enriques surfaces. math. ann. 265 1983 283 334. mr721398 86d 14035 3498 andreas leopold knutsen and angelo felice lopez k y. kawamata. a generalization of kodaira ramanujams vanishing theorem.
Grothendieck Riemann Roch And The Moduli Of Arxivmath ...
enriques surfaces g. pappas 1. a complex enriques surface is a projective smooth connected algebraic surface y over cwith h1yoy h2yoy 0 2 y 2 o y but 2 y oy cf. in this note we give a short proof of the fact that the coarse moduli space of complex enriques surfaces is quasi ane.
Arxivmath0610068v2 Math.ag 22 Jun 2007
on k3 or enriques surfaces andreas leopold knutsen and angelo felice lopez abstract. let l be a line bundle on a k3 or enriques surface. enriques surfaces i. progress in mathematics 76. birkhauser boston ma 1989. co f. r. cossec. projective models of enriques surfaces. math. ann. 2651983 283 334. k y. kawamata. a
List Of Publications Of Igor V. Dolgachev Mathematics
67. with s. kond o rationality of moduli spaces of coble surfaces and general nodal enriques surfaces izv. russ. akad. nauk ser. mat. 77 2013 7792. 68. numerical automorphisms of enriques surfaces in arbitrary characteristic arithmetic and geometry of k3 surfaces and calabi yau threefold ed. r. lazu m. schutt n. yui fields institute
Anthony Varilly Alvarado Department Of Mathematics
progress in mathematics 320 birkhauser 2017. papers 2. odd torsion obstructions to the hasse principle on general k3 surfaces w j. berg mathematics of computation 89 2020 1395 1416. 3. cubic fourfolds bered in sextic del pezzo surfaces w n. addington b. hassett yu. tschinkel american journal of mathematics 141 2019 1479
Lagrangian Tens Of Planes Enriques Surfaces And ...
2. fano models of enriques surfaces we take for the ground eld the led of complex numbers although many geometric constructions in the paper are valid for any algebraically closed eld of characteristic 6 2 or even characteristic free. 2.1. markings and supermarkings. we refer for many general facts about enriques surfaces to cd 13 or
Luca Schaffler Curriculum Vitae Curriculum Vitae
ph.d. mathematics university of georgia 2012 2017 thesis title the ksba compactication of a 4 dimensional family of polarized enriques surfaces advisor prof. valery alexeev m.s. mathematics roma tre university 2010 2012 thesis title distribution of rational points on algebraic curves advisor prof. lucia caporaso
