Suggestion of research papers The 2019 Stack Overflow Developer Survey Results Are In Announcing the arrival of Valued Associate #679: Cesar Manara Planned maintenance scheduled April 17/18, 2019 at 00:00UTC (8:00pm US/Eastern)necessary and sufficient condition for trivial kernel of a matrix over a commutative ringReduced norms of matrix algebrasWhat is a formal model for equations in non-commutative ring?Drinfeld Double definitionOn group graded algebras and Brauer groupsInteresting algebras over non-commutative ringsIntuition behind the relation of commutative Hopf algebra and GroupsUniversal enveloping algebra vs algebra of continuous functionsConfusion regarding the definition of the Weyl AlgebraConceptual explanation for the identity of Hochschild about derivations
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Suggestion of research papers
The 2019 Stack Overflow Developer Survey Results Are In
Announcing the arrival of Valued Associate #679: Cesar Manara
Planned maintenance scheduled April 17/18, 2019 at 00:00UTC (8:00pm US/Eastern)necessary and sufficient condition for trivial kernel of a matrix over a commutative ringReduced norms of matrix algebrasWhat is a formal model for equations in non-commutative ring?Drinfeld Double definitionOn group graded algebras and Brauer groupsInteresting algebras over non-commutative ringsIntuition behind the relation of commutative Hopf algebra and GroupsUniversal enveloping algebra vs algebra of continuous functionsConfusion regarding the definition of the Weyl AlgebraConceptual explanation for the identity of Hochschild about derivations
$begingroup$
I’m trying to find the research papers related to Hopf algebra over non commutative polynomial rings O( M_n(H))
to get concrete understanding about it. But unfortunately I couldn’t find any favorable research paper about it.seeking for your help in this regard ...
Thank you
abstract-algebra noncommutative-algebra hopf-algebras
asked Mar 25 at 6:03
Sania AsifSania Asif
64
$endgroup$
add a comment |
$begingroup$
I’m trying to find the research papers related to Hopf algebra over non commutative polynomial rings O( M_n(H))
to get concrete understanding about it. But unfortunately I couldn’t find any favorable research paper about it.seeking for your help in this regard ...
Thank you
abstract-algebra noncommutative-algebra hopf-algebras
asked Mar 25 at 6:03
Sania AsifSania Asif
64
$endgroup$
$begingroup$
Hi Sania Asif, please be a bit more specific. What is $H$ for you? What is $M_n(H)$? Are you looking for Hopf algebra structures on this $O(M_n(H))$ or for Hopf $O(M_n(H))$-algebras?
$endgroup$
– Ender Wiggins
Mar 28 at 10:30
$begingroup$
Hi Ender, H is a non commutative ring , e.g, ring of quaternions. I am looking for Hopf algebra structure for O( M_n(H)) = polynomials of matrices over quaternions.
$endgroup$
– Sania Asif
Mar 28 at 10:37
add a comment |
$begingroup$
I’m trying to find the research papers related to Hopf algebra over non commutative polynomial rings O( M_n(H))
to get concrete understanding about it. But unfortunately I couldn’t find any favorable research paper about it.seeking for your help in this regard ...
Thank you
abstract-algebra noncommutative-algebra hopf-algebras
asked Mar 25 at 6:03
Sania AsifSania Asif
64
$endgroup$
I’m trying to find the research papers related to Hopf algebra over non commutative polynomial rings O( M_n(H))
to get concrete understanding about it. But unfortunately I couldn’t find any favorable research paper about it.seeking for your help in this regard ...
Thank you
abstract-algebra noncommutative-algebra hopf-algebras
abstract-algebra noncommutative-algebra hopf-algebras
asked Mar 25 at 6:03
Sania AsifSania Asif
64
asked Mar 25 at 6:03
Sania AsifSania Asif
64
asked Mar 25 at 6:03
Sania AsifSania Asif
64
asked Mar 25 at 6:03
Sania AsifSania Asif
64
asked Mar 25 at 6:03
Sania AsifSania Asif
64
64
$begingroup$
Hi Sania Asif, please be a bit more specific. What is $H$ for you? What is $M_n(H)$? Are you looking for Hopf algebra structures on this $O(M_n(H))$ or for Hopf $O(M_n(H))$-algebras?
$endgroup$
– Ender Wiggins
Mar 28 at 10:30
$begingroup$
Hi Ender, H is a non commutative ring , e.g, ring of quaternions. I am looking for Hopf algebra structure for O( M_n(H)) = polynomials of matrices over quaternions.
$endgroup$
– Sania Asif
Mar 28 at 10:37
add a comment |
$begingroup$
Hi Sania Asif, please be a bit more specific. What is $H$ for you? What is $M_n(H)$? Are you looking for Hopf algebra structures on this $O(M_n(H))$ or for Hopf $O(M_n(H))$-algebras?
$endgroup$
– Ender Wiggins
Mar 28 at 10:30
$begingroup$
Hi Ender, H is a non commutative ring , e.g, ring of quaternions. I am looking for Hopf algebra structure for O( M_n(H)) = polynomials of matrices over quaternions.
$endgroup$
– Sania Asif
Mar 28 at 10:37
$begingroup$
Hi Sania Asif, please be a bit more specific. What is $H$ for you? What is $M_n(H)$? Are you looking for Hopf algebra structures on this $O(M_n(H))$ or for Hopf $O(M_n(H))$-algebras?
$endgroup$
– Ender Wiggins
Mar 28 at 10:30
$begingroup$
Hi Sania Asif, please be a bit more specific. What is $H$ for you? What is $M_n(H)$? Are you looking for Hopf algebra structures on this $O(M_n(H))$ or for Hopf $O(M_n(H))$-algebras?
$endgroup$
– Ender Wiggins
Mar 28 at 10:30
$begingroup$
Hi Ender, H is a non commutative ring , e.g, ring of quaternions. I am looking for Hopf algebra structure for O( M_n(H)) = polynomials of matrices over quaternions.
$endgroup$
– Sania Asif
Mar 28 at 10:37
$begingroup$
Hi Ender, H is a non commutative ring , e.g, ring of quaternions. I am looking for Hopf algebra structure for O( M_n(H)) = polynomials of matrices over quaternions.
$endgroup$
– Sania Asif
Mar 28 at 10:37
add a comment |
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$begingroup$
Hi Sania Asif, please be a bit more specific. What is $H$ for you? What is $M_n(H)$? Are you looking for Hopf algebra structures on this $O(M_n(H))$ or for Hopf $O(M_n(H))$-algebras?
$endgroup$
– Ender Wiggins
Mar 28 at 10:30
$begingroup$
Hi Ender, H is a non commutative ring , e.g, ring of quaternions. I am looking for Hopf algebra structure for O( M_n(H)) = polynomials of matrices over quaternions.
$endgroup$
– Sania Asif
Mar 28 at 10:37