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...University]]. Her research focuses on [[algebraic geometry]], including [[algebraic K-theory]] and [[equivariant stable homotopy theory]].{{r|msu}} [[Category:Algebraic geometers]] ...

...– [[Lawrence, Kansas]], July 16, 2002) was a mathematician who worked on [[algebraic geometry]], who proved the [[Riemann–Kempf singularity theorem]], the [[Kem 'I met George in 1970 when he burst on the algebraic geometry scene with a spectacular PhD thesis. His thesis gave a wonderful a ...

...derburg]], [[Denmark]]) is a German mathematician, known for his work in [[algebraic geometry]]. ...tion]] for the [[Betti numbers]] of the [[Hilbert scheme]] of points on an algebraic [[Surface (topology)|surface]]: ...

...Ramero''' is an Italian mathematician living in [[France]], specialized in algebraic and [[arithmetic geometry]]. He is currently a professor of mathematics at ...Faltings]] on "almost mathematics". This theory extends already classical algebraic geometry formalism of [[Alexander Grothendieck]]'s school in order to treat ...

...=en-US|access-date=2019-08-05}}</ref> American mathematician, working in [[algebraic geometry]]. ...r things, [[étale homotopy theory]], [[elliptic surface]]s, computer-based algebraic geometry (such as [[Gröbner basis]]), [[Torelli set]]s and [[toric variety| ...

...is a Japanese [[mathematician]] at [[Kyoto University]] specializing in [[algebraic geometry]]. [[Category:Algebraic geometers]] ...

...utch mathematician who works in [[algebraic geometry]] and the theory of [[algebraic group]]s.<ref name="knaw">[https://www.knaw.nl/en/members/members/4490 Memb [[Category:Algebraic geometers]] ...

...a German mathematician, specializing in algebraic geometry and algorithmic algebraic geometry. He is involved in the development of (algorithmic) algebraic geometry advanced by David Eisenbud. Much of Schreyer's research deals with ...

..., which marks his place, in the future and the present, among the names of geometers that will endure, is the invention of the method of [[equipollence (geometr [[Category:Algebraic geometers]] ...

...llege]]<br>[[Tufts University]]|thesis_title=Geometry of linear systems on algebraic curves}} ...site=asegrad.tufts.edu|access-date=2019-05-07}}</ref> She specializes in [[algebraic geometry]], especially [[Moduli space#Moduli of vector bundles|Moduli of Ve ...

A '''Darboux cyclide''' is an [[algebraic surface]] of [[Degree of a polynomial|degree]] at most 4 that contains mult ...these surfaces in his 1916 monograph. After a period of reduced interest, geometers rediscovered these surfaces in the late 20th century, particularly due to t ...

...is an American mathematician, specializing in [[differential geometry]], [[algebraic geometry]], and [[Mirror symmetry (string theory)|mirror symmetry]].<ref>{{ ...m (known as the Gross–Siebert Program) for studying mirror symmetry within algebraic geometry.<ref name=frs/><ref name=scopus>{{Scopus id}}</ref> ...

...19}} is a German mathematician, known for his work in [[Algebraic Geometry|algebraic geometry]] and in particular, his work on [[moduli space]]s. ** English translation ''Elementary algebraic geometry'', American Mathematical Society 2003 ...

'''Michael Liam McQuillan''' is a Scottish [[mathematician]] studying [[algebraic geometry]]. As of 2019 he is Professor at the [[University of Rome Tor Ver ...n]] and [[Phillip Griffiths]] (which states that a holomorphic curve on an algebraic surface of general type with <math>c_{1}^2 > c_2</math> cannot be Zariski- ...

* With Enrico Bombieri and [[David Masser]]: ''Intersecting a Curve with Algebraic Subgroups of Multiplicative Groups.'' International Mathematics Research No * with P. Corvaja: "On the rational approximations to the powers of an algebraic number: solution of two problems of Mahler and Mendès France." Acta Mathema ...

...gue''' (born 20 January 1974) is a French mathematician who is active in [[algebraic geometry]], especially in the [[Langlands program]],<ref>''[http://vlafforg [[Category:Algebraic geometers]] ...

...Japanese mathematician, specializing in complex differential geometry and algebraic geometry.<ref name=J-Global>{{cite web|website=J-Global – Japan Science and ...erential geometry, extremal [[Kähler metric]]s, [[K-stability|stability of algebraic varieties]], and the [[Hitchin–Kobayashi correspondence]].<ref name=J-Globa ...

...ermitian symmetric space]] by an [[arithmetic group]] (that is, a [[linear algebraic group]] over the rational numbers).<ref>[https://www.encyclopediaofmath.org * ''On the orbit spaces of arithmetic groups'', in: ''Arithmetical Algebraic Geometry (Proc. Conf. Purdue Univ., 1963)'', Harper and Row (1965), 4–10 ...

More generally, geometers have studied arrangements of other types of curves in the plane, and of oth ...or many problems. Advances in study of more complicated objects, such as [[algebraic surface]]s, contributed to "real-world" applications, such as [[motion plan ...

...Rham]] and <math>p</math>-adic [[Étale cohomology|étale]] cohomologies of algebraic varieties over <math>p</math>-adic fields (proofs<ref>Crystalline Conjectur ...alog (the syntomic cohomology) of the classical [[Deligne cohomology]] for algebraic varieties over the real numbers. ...