Konferenzen zum Thema Algebra in Mexiko

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1
Algebraic and Geometric Categorification
01. Dez 2019 - 06. Dez 2019 • Oaxaca , Mexiko
Zusammenfassung:
Categorification is a relatively new and very exciting field of mathematics bridging a number of inter-related areas, including representation theory, combinatorics, algebraic geometry, geometric topology, and mathematical physics. Its philosophy is that many mathematical structures that appear to be fundamental are, in fact, mere shadows of a higher and richer mathematical reality. The aim of this workshop is to bring together researchers working in the various facets of categorification.
Eintrags-ID:
1098911
2
Operator Theory, Analysis and Mathematical Physics
08. Jan 2020 - 14. Jan 2020 • Mexico city, Mexiko
Zusammenfassung:
The main aim of the conference is to bring together leading experts and young promising researchers from all over the world working on mathematical problems within the framework of mathematical physics. The idea is to facilitate exchange of ideas, and develop future and already existing collaborations.
Eintrags-ID:
1275033
Verwandte Fachgebiete:
3
Advances in Mixed Characteristic Commutative Algebra and Geometric Connections
07. Jun 2020 - 12. Jun 2020 • Oaxaca, Mexiko
Veranstalter:
Banff International Research Station for Mathematical Innovation and Discovery
Zusammenfassung:
One of the big ideas in modern mathematics is that integers (like 1, 2, 3, 4, 5, ...) in many formal ways behave similarly to polynomial equations (like y = x^2, which defines the parabola). Frequently, and perhaps surprisingly, many questions in mathematics are easier to study for polynomials than for integers. Hence intuition and results for polynomials can tell us about the integers. Commutative algebra lives at the intersection of both perspectives, and one fundamental object of study is polynomials with integer coefficients, this is called the mixed characteristic case. Recently, Yves Andre proved a long standing open conjecture in commutative algebra in this mixed characteristic setting, relying on constructions of Scholze (and then Bhatt gave a simplified proof of the same conjecture). This workshop aims to foster and discuss these and other recent tools, to study some remaining open problems in mixed characteristic. The workshop will bring together a diverse group of researchers from different fields, such as commutative algebra, algebraic geometry, and number theory.
Eintrags-ID:
1245580
Verwandte Fachgebiete:
4
8th Iberoamerican Congress on Geometry
22. Jun 2020 - 26. Jun 2020 • Morelia, Mexiko
Zusammenfassung:
Since the time of Bernhard Riemann, the influence of analytical and algebraic methods based on Riemann surfaces, algebraic curves and abelian varieties, has been crucial in the development of other areas in physics and mathematics, as well as applications to other areas. These topics have been a very effective tool in solving problems in commutative algebra, mathematical-physics, algebraic geometry, differential geometry, complex and hyperbolic geometry, dynamical systems, singularity theory, topology and other interdisciplinary branches of mathematics that are constantly evolving. The Iberoamerican Geometry Congresses (IGC) have the particularity of gathering researchers and students from various mathematical communities of America and other regions of the world, with the aim of fostering an exchange of ideas between mathematicians in different fields, linked by the geometry of Riemann surfaces, abelian varieties and related fields.
Eintrags-ID:
1304479
Verwandte Fachgebiete:
5
Resolution of singularities, valuation theory, and related topics — A celebration of the 60th birthday of Mark Spivakovsky
29. Jun 2020 - 03. Jul 2020 • Zacatecas, Mexiko
Zusammenfassung:
The subject of this meeting covers valuation theory and resolution of singularities, along with some topics that are closely related like the theory of singularities of vector fields, problems concerning arc spaces or the Pierce-Birkhoff Conjecture. It is our aim to gather together researchers on these transversal subjects in order to strengthen interdisciplinarity between different thematics, to contribute to build a community of researchers working on these problems, to develop new research projects, and to support new collaborations.
Eintrags-ID:
1304411


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Stand vom 05. Dezember 2019