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CYTUVA

Algebraic geometry. Noncommutative geometry

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Contact Information

Basic Information

  • UniversityUniversidad de Valladolid
  • Center
  • DepartmentAlgebra, Mathematical Analysis, Geometry and Topology
  • Investigation GroupSingularities, Algebraic Geometry, Algebra, Commutative, Codification, Combinatorics, Computation and Optimization (SINGACOM)


Description

The particular specialization or interest aspects of the SINGACOM group (Spanish acronym for Singularities, Algebraic Geometry, Commutative Algebra, Coding, Combinatorics, Computation and Optimization) within the line of Algebraic and Noncommutative Geometry are the following: Global geometry of curves and meromorphic vector fields Affine and projective algebraic geometry Torus geometry Linear systems with assigned condition bases Interpolation applications Noncommutative geometry Homological aspects


Other information

Number of researchers:

6

Development status:

In research and development phase

Intellectual Property Rights:

Susceptible de protección mediante Propiedad Intelectual

Differentiation in the market:

Quality

Applicability of technology:

Yes

Companies and markets:

Scientific and technical research.

Advantages:

Clearly vocational teaching personnel with experience in this field.

Additional Information:

The group belongs to: IMUVA (Mathematics Research Institute) EACA network (Spanish acronym for Conferences on Computer Algebra and its Applications) Algebraic Geometry and Singularities Network Singular network CIMPA-ICPAM International Centre of Pure and Applied Mathematics

UNESCO Code:

1201 - Algebra

Other members:

Carlos Munuera Gómez
Félix Delgado de la Mata
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Santiago Encinas Carrión
José Ignacio Farrán Martín
Rosa María de Frutos Marín

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