Domestic trivial extensions of simply connected algebras

I Assem, J Nehring, A Skowronski - Tsukuba journal of mathematics, 1989 - JSTOR
Let A be a finite-dimensional, basic and connected algebra (associative, with 1) over an
algebraically closed field. It is called simply connected it it is triangular and, for any …

Domestic trivial extensions of simply connected algebras

I Assem, J Nehring, A Skowronski - Tsukuba journal of mathematics, 1989 - cir.nii.ac.jp
抄録 Let A be a finite-dimensional, basic and connected algebra (associative, with 1) over an
algebraically closed field. It is called simply connected it is triagular and, for any presentation …

[PDF][PDF] DOMESTIC TRIVIAL EXTENSI0NS OF SIMPLY CONNECTED ALGEBRAS

I ASSEM - TSUKUBA J. MATH, 1989 - cyberleninka.org
Let $ A $ be a finite-dimensional, basic and connected algebra (associative, with 1) over an
algebraically closed field. It is called simply connected it it istriangular and, for any …

DOMESTIC TRIVIAL EXTENSI0NS OF SIMPLY CONNECTED ALGEBRAS

I ASSEM - TSUKUBA J. MATH, 1989 - projecteuclid.org
Let $ A $ be a finite-dimensional, basic and connected algebra (associative, with 1) over an
algebraically closed field. It is called simply connected it it istriangular and, for any …

[PDF][PDF] Domestic trivial extensions of simply connected algebras

I Assem, J Nehring… - Tsukuba journal of …, 1989 - tsukuba.repo.nii.ac.jp
Let A be a finite-dimensional, basic and connected algebra (associative, with 1) over an
algebraically closed field. It is called simply connected it it is triangular and, for any …

DOMESTIC TRIVIAL EXTENSI0NS OF SIMPLY CONNECTED ALGEBRAS

I ASSEM - TSUKUBA J. MATH, 1989 - projecteuclid.org
Let $ A $ be a finite-dimensional, basic and connected algebra (associative, with 1) over an
algebraically closed field. It is called simply connected it it istriangular and, for any …

[PDF][PDF] DOMESTIC TRIVIAL EXTENSIONS OF SIMPLY CONNECTED ALGEBRAS

I Assem, J Nehring, A Skowronski - TSUKUBA J. MATH, 1989 - tsukuba.repo.nii.ac.jp
Let A be a finite-dimensional, basic and connected algebra (associative, with 1) over an
algebraically closed field. It is called simply connected it it is triangular and, for any …

[引用][C] Domestic trivial extensions of simply connected algebras

I Assem, J Nehring, A Skowronski - Tsukuba Journal of Mathematics, 1989 - cir.nii.ac.jp
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