algebras in English
Among his many mathematical achievements can be included profound discoveries in logic, algebra and differential equations.
Use "algebras" in a sentence
1. Tive Algebras, Jordan Algebras, alternative Algebras, composition Algebras, Hopf Algebras, and Lie Algebrasthese last being the primary focus of our study
2. Clifford algebras are closely related to exterior algebras.
3. The best-known examples of Algebras are Algebras of square matrices, Algebras of polynomials and Algebras of formal power series over fields
4. Kac-Moody algebras!
5. Hochschild (1945) introduced Hochschild cohomology, a cohomology theory for algebras, which classifies deformations of algebras.
6. Araki works on axiomatic quantum field theory and statistical mechanics in particular on application of operator algebras (von Neumann algebras, C*-algebras).
7. Incidence algebras of locally finite partially ordered sets are associative algebras considered in combinatorics.
8. The author also discusses CCR Algebras, but he calls them "liminal" Algebras
9. In a strict sense, the theory of Algebras (in particular, noncommutative Algebras) originated fromasingleexample, namelythequaternions, createdbySirWilliamR.Hamilton in1843.
10. What are synonyms for Algebras?
11. All associative algebras are alternative.
12. Wilhelm Winter (born 1968) is a German mathematician, specializing in operator algebras (and particularly C*-algebras).
13. Synonyms for Algebras in Free Thesaurus
14. In particular, the only exceptional simple Jordan algebras are finite-dimensional Albert algebras, which have dimension 27.
15. Relation to Algebras over a monad
16. To a category theorist, Algebras over a monad may be more familiar than Algebras over just an endofunctor
17. He works on operator algebras, K-theory of operator algebras, groupoids, locally compact quantum groups and singular foliations.
18. Important class of Lie Algebras, called semisimple Lie Algebras, and we’ll examine the repre-sentation theory of two of the most basic Lie Algebras: sl 2 and sl 3
19. Its models correspond to BL-algebras.
20. With Masaki Kashiwara, she formulated a conjecture about the combinatorial structure of the enveloping algebras of Lie algebras.
21. Dualities were found and established among strongly semi-simple many-valued algebras, polyhedral many-valued algebras and many others.
22. Chapter 6 is an introduction to the construction of C*-Algebras using direct limits and tensor products of given C*-Algebras.
23. Local Quantum Physics Fields, Particles, Algebras, 2020
24. The theory of liminal Algebras is of upmost importance in applications to quantum physics (physicists still call them CCR Algebras)
25. John Robert Ringrose (born 21 December 1932) is an English mathematician working on operator algebras who introduced nest algebras.
26. He also supplied important contributions in the mathematical theory of operator algebras, classifying type-III factors of von Neumann algebras.
27. Another paper of Maharam, in 1947 in the Annals of Mathematics, introduced Maharam algebras, complete Boolean algebras with continuous submeasures.
28. Lax algebras bring new tools for topology
29. Groundwork for Operator Algebras Lecture Series (GOALS) is a program for early graduate students interested in learning more about Operator Algebras
30. Weyl algebras represent the same structure for symplectic bilinear forms that Clifford algebras represent for non-degenerate symmetric bilinear forms.
31. This book is an introduction to Hopf Algebras in braided monoidal categories with applications to Hopf Algebras in the usual sense
32. The main goal of the book is to present from scratch and with complete proofs the theory of Nichols Algebras (or quantum symmetric Algebras) and the surprising relationship between Nichols Algebras and generalized root systems.
33. Three concern equations with infinite dimensional symmetry algebras.
34. Lastly, mathematicians used the theory developed to construct various strongly homotopy Lie algebras as higher central extensions of Lie algebras geometrically.
35. Accosiative rings and Algebras are very interesting algebraic structures
36. 18.175: Lecture 1 Probability spaces and σ-Algebras Scott Sheffield
37. Cluster Algebras homological algebra quivers representation theory triangulated categories
38. Ringel's research deals with the representation theory of algebras.
39. He initiated the analysis of the structure of simple C*-algebras and introduced new methods and examples, including the Cuntz algebras and the Cuntz semigroup.
40. His doctoral thesis covered the functional analysis, namely C*-algebras.
41. One can also study Clifford algebras on complex vector spaces.
42. Related structures include the Poisson–Lie groups and Kac–Moody algebras.
43. The study of trivial extension Algebras and repetitive Algebras is then developed using the triangulated structure on the stable category of the algebra's module category
44. Building on the work of Łukasiewicz, the concept of many-valued algebras was introduced soon after, just as classical two-valued logic gave rise to Boolean algebras.
45. Lie Algebras represent a convenient and powerful description of continuous symmetries
46. Geometric methods in operator algebras (Kyoto, 1983), 52-144, Pitman Res.
47. Quantum Langlands duality of representations of -Algebras - Volume 155 Issue 12
48. His research focuses on Adinkra symbols as representations of supersymmetric algebras.
49. This is a collection of links on cluster Algebras and related topics.
50. In this paper, we have introduced the notion of implicative BCK-algebras with finite initial section and the notion of implicative BCK-algebras with infinite initial section.