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mathematics, the nil-Coxeter algebra, introduced by Fomin & Stanley (1994), is an algebra similar to the group algebra of a Coxeter group except that
Nil-Coxeter_algebra
elements to vanish. Algebraic structure (a much more general term) nil-Coxeter algebra Lie algebra Example of a non-associative algebra Goodearl, K. R.;
Nilpotent_algebra
Sergey; Stanley, Richard P. (1994), "Schubert polynomials and the nil-Coxeter algebra", Advances in Mathematics, 103 (2): 196–207, doi:10.1006/aima.1994
Quasisymmetric_function
product of a linear Schubert polynomial and a Schubert polynomial. nil-Coxeter algebra Bernstein, I. N.; Gelfand, I. M.; Gelfand, S. I. (1973), "Schubert
Schubert_polynomial
mathematics, such as theoretical physics, computer science, algebra, analysis, combinatorics, algebraic, differential, discrete and Euclidean geometries, graph
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Mathematical property
does not have the Howson property. Many small cancellation groups and Coxeter groups, satisfying the "perimeter reduction" condition on their presentation
Howson_property
Mathematical model of the time dependence of a point in space
abstract algebra, algebraic geometry and Galois theory. In the context of Algebraic quantum field theory the measure space can be a C*-algebra, namely
Dynamical_system
programme "to create arithmetic geometry via a (new) reformulation of algebraic geometry, seeking maximal generality." At the 1962 Congress in Stockholm
List of International Congresses of Mathematicians Plenary and Invited Speakers
List_of_International_Congresses_of_Mathematicians_Plenary_and_Invited_Speakers
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