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Algebra & Number Theory Volume 112017 No. 1Structure of Hecke algebras of modular forms modulo p Shaunak V. DeomspALGEBRA AND NUMBER THEORY 11:1 (2017)mspdx.doi.org/10.2140/ant.2017.11.1Structure
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01
Determine the type of hecke algebra (Iwahori-Hecke algebra, affine Hecke algebra, etc.) you are working with.
02
Define the parameters involved in the structure, such as the root system and the Coxeter group.
03
Construct the generators of the hecke algebra using the relations specified by the Coxeter group.
04
Define the multiplication rules for the generators based on the relations of the hecke algebra.
05
Verify that the structure satisfies the axioms of a hecke algebra, such as the braid relations and the quadratic relations.

Who needs structure of hecke algebrasof?

01
Mathematicians studying representation theory and algebraic combinatorics.
02
Researchers working on modular forms and number theory.
03
Physicists studying quantum groups and algebraic structures.
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The structure of hecke algebrasof refers to the algebraic structure defined by generators and relations used in the theory of representations of reductive algebraic groups.
Researchers and mathematicians studying representation theory and related fields are typically required to work with the structure of hecke algebrasof.
One needs to define the generators and relations explicitly, and study the properties of the resulting algebraic structure.
The structure of hecke algebrasof helps in studying the representations of reductive algebraic groups and their connection to other areas of mathematics.
The generators, relations, and properties of the hecke algebrasof need to be accurately reported.
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