Examples of 'algebraic geometry' in a sentence
Meaning of "algebraic geometry"
Algebraic geometry is a branch of mathematics that combines algebraic techniques with geometric concepts to study the shapes and properties of algebraic sets and solutions to algebraic equations
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- A branch of mathematics that studies algebraic varieties (solution sets of polynomial equations) and their generalisations, using techniques from both algebra (chiefly commutative algebra) and geometry.
How to use "algebraic geometry" in a sentence
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Advanced
algebraic geometry
From algebraic geometry to mathema tical tools.
Commutative rings are also important in algebraic geometry.
He is very active in algebraic geometry and number theory.
Everything can be interpreted in terms of algebraic geometry.
Algebraic geometry is the study of curves like these.
His research interests include algebraic geometry.
Algebraic geometry may be viewed as the study of these curves.
He specializes in number theory and algebraic geometry.
Algebraic geometry studies the geometric properties of polynomial equations.
He is best remembered for work in algebraic geometry.
Commutative algebraic geometry begins by constructing the spectrum of a ring.
He also made important contributions to algebraic geometry.
Algebraic geometry of projective space and low dimensional topology.
Chern classes arise naturally in algebraic geometry.
Algebraic geometry is in many ways the mirror image of commutative algebra.
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It is a generalization of constructible topology in classical algebraic geometry.
An introduction to computational algebraic geometry and commutative algebra.
Algebraic varieties are the central objects of study in algebraic geometry.
This construction plays a role in algebraic geometry and conformal geometry.
His research interests include commutative algebra and algebraic geometry.
Her research interests include algebraic geometry and symplectic geometry.
A cubic surface is a projective variety studied in algebraic geometry.
It is the equivalent in algebraic geometry of the topological notion of a line bundle.
He has made fundamental contributions to algebraic geometry.
Fiber in algebraic geometry.
His area of specialization is noncommutative algebraic geometry.
Fundamental algebraic geometry.
Algebraic curves are the curves considered in algebraic geometry.
Arithmetic algebraic geometry.
This theory is a key technical tool in algebraic geometry.
Both algebraic geometry and algebraic number theory build on commutative algebra.
His research interest includes algebraic geometry.
Algebraic geometry and cryptography likewise uses group theory in many ways.
Her field of expertise was algebraic geometry.
Algebraic geometry defines intersections in its own way with intersection theory.
This result was his first work in algebraic geometry.
Algebraic geometry has proved to have deep connections to many areas of mathematics.
This approach is popular in algebraic geometry.
In algebraic geometry and the theory of algebraic curves there is a different approach to asymptotes.
His main interest is algebraic geometry.
The study of modern algebraic geometry would be almost unthinkable without sheaf cohomology.
For outstanding achievements in algebraic geometry.
See also the list of algebraic geometry topics and list of algebraic surfaces.
The dominance is used in algebraic geometry.
His research deals with algebraic geometry and quantum groups as well as with mathematical physics.
He was working in differential and algebraic geometry.
It is foundational both for algebraic geometry and for algebraic number theory.
Lectures on expansion techniques in algebraic geometry.
In algebraic geometry there is a similar theory of Chern classes of vector bundles.
Her research area is algebraic geometry.
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Examples of using Algebraic
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Algebraic numbers are like arithmetic numbers in that
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