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100   $a20080407d2008      uy             0
101 0 $aeng
135   $aur|n|---|||||
181   $ctxt
182   $cc
183   $acr
200 10$aHigher-dimensional geometry over finite fields$b[electronic resource] /$fedited by Dmitry Kaledin and Yuri Tschinkel
210   $aAmsterdam, Netherlands ;$aWashington, DC $cIOS Press$dc2008
215   $a1 online resource (356 p.)
225 0 $aNATO science for peace and security series. Sub-series D, Information and communication security,$x1874-6268 ;$vv. 16
300   $aDescription based upon print version of record.
311   $a1-58603-855-9 
320   $aIncludes bibliographical references and index.
327   $aTitle page; Preface; Contents; Finite Field Experiments; K3 Surfaces of Picard Rank One Which Are Double Covers of the Projective Plane; Beilinson Conjectures in the Non-Commutative Setting; Looking for Rational Curves on Cubic Hypersurfaces; Abelian Varieties over Finite Fields; How to Obtain Global Information from Computations over Finite Fields; Geometry of Shimura Varieties of Hodge Type over Finite Fields; Lectures on Zeta Functions over Finite Fields; De Rham Cohomology of Varieties over Fields of Positive Characteristic; Homomorphisms of Abelian Varieties over Finite Fields
327   $aAuthor Index
330   $aNumber systems based on a finite collection of symbols, such as the 0s and 1s of computer circuitry, are ubiquitous in the modern age. Finite fields are the important number systems. This title introduces the reader to the developments in algebraic geometry over finite fields.
410  0$aNATO Science for Peace and Security Series: Information and Communication Security, v. 16
606   $aFinite fields (Algebra)$vCongresses
606   $aGeometry, Algebraic$vCongresses
615  0$aFinite fields (Algebra)
615  0$aGeometry, Algebraic
676   $a512/.3
701   $aKaledin$b Dmitri$01560706
701   $aTschinkel$b Yuri$066537
712 12$aNATO Advanced Study Institute on Higher-Dimensional Geometry over Finite Fields
801  0$bMiAaPQ
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906   $aBOOK
912   $a9910782597303321
996   $aHigher-dimensional geometry over finite fields$93826877
997   $aUNINA