Voorbeelden van het gebruik van Algebraic geometry in het Engels en hun vertalingen in het Nederlands
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This early 19th century projective geometry was a stepping stone from analytic geometry to algebraic geometry.
adapted to the needs of algebraic geometry, is the étale fundamental group.
facts above enable one to do classical algebraic geometry.
used for computations in algebraic geometry.
This project can be summarized as looking for connections between noncommutative algebraic geometry(NCAG) and higher category theory.
It is, however, in algebraic geometry and related fields where Grothendieck did his most important and influential work.
is a German mathematician known for his work in arithmetic algebraic geometry.
It is an important tool that underlies several modern developments in algebraic geometry and representation theory.
is a German mathematician known for his work in arithmetic algebraic geometry.
His fields of research include non-communicative algebraic geometry, artificial intelligence,
Schemes have become the basic objects of study for practitioners of modern algebraic geometry.
The journal specialized in complex analysis, algebraic geometry, and invariant theory at least until Hilbert ended the subject.
This research area concentrates on the fields of noncommutative algebraic geometry and categorical topology.
The new algebraic geometry that would succeed the Italian school was distinguished also by the intensive use of algebraic topology.
ISBN 978-3-540-33942-7* David Eisenbud,"Commutative Algebra With a View Toward Algebraic Geometry", New York: Springer-Verlag, 1999.
The journal specialized in complex analysis, algebraic geometry, and invariant theory at least until Hilbert killed the subject.
In 1994 he received his Ph.D. under the direction of Gérard Laumon in the Arithmetic and Algebraic Geometry team at the Université de Paris-Sud.
In addition to carrying on with her research, she taught classes in abstract algebra and algebraic geometry.
His foundational work on algebraic geometry is at a higher level of abstraction than all prior versions.
differential geometry and algebraic geometry.