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Victor Petrov
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It depends on what do you mean by "construct". There is a paper of Chevalley "Certain schemas de groupes semi-simples", where he gives a uniform construction, but it is not something you can easily put into your computer ;). Much more computational approach is in Takeuchi's "Generators and relations for hyperalgebras of reductive groups", where he constructconstructs a Hopf algebra which is dual (in some certain sense) to the coordinate Hopf algebra of a reductive group.

It depends on what do you mean by "construct". There is a paper of Chevalley "Certain schemas de groupes semi-simples", where he gives a uniform construction, but it is not something you can easily put into your computer ;). Much more computational approach is in Takeuchi's "Generators and relations for hyperalgebras of reductive groups", where he construct a Hopf algebra which is dual (in some certain sense) to the coordinate Hopf algebra of a reductive group.

It depends on what do you mean by "construct". There is a paper of Chevalley "Certain schemas de groupes semi-simples", where he gives a uniform construction, but it is not something you can easily put into your computer ;). Much more computational approach is in Takeuchi's "Generators and relations for hyperalgebras of reductive groups", where he constructs a Hopf algebra which is dual (in some certain sense) to the coordinate Hopf algebra of a reductive group.

Source Link
Victor Petrov
  • 1.6k
  • 8
  • 10

It depends on what do you mean by "construct". There is a paper of Chevalley "Certain schemas de groupes semi-simples", where he gives a uniform construction, but it is not something you can easily put into your computer ;). Much more computational approach is in Takeuchi's "Generators and relations for hyperalgebras of reductive groups", where he construct a Hopf algebra which is dual (in some certain sense) to the coordinate Hopf algebra of a reductive group.