Add to ORKGFor each n>0, we define an algebra having many properties that one might expect to hold for a Brauer algebra of type Bn. It is defined by means of a presentation by generators and relations. We show that this algebra is a subalgebra of the Brauer algebra of type Dn+1 and point out a cellular structure in it. This work is a natural sequel to the introduction of Brauer algebras of type Cn, which are subalgebras of classical Brauer algebras of type A2n-1 and differ from the current ones for n>2
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n>0, we define an algebra having many properties that one might expect to hold for a Bra...
For each n>0, we define an algebra having many properties that one might expect to hold for a Bra...
For each n>0, we define an algebra having many properties that one might expect to hold for a Brauer...
For each n ≥ 1, we define an algebra having many properties that one might expect to hold for a Brau...
For each n ≥ 1, we define an algebra having many properties that one might expect to hold for a Brau...
For each n=1, we define an algebra having many properties that one might expect to hold for a Brauer...
For each n=1, we define an algebra having many properties that one might expect to hold for a Brauer...
AbstractFor each n≥2, we define an algebra satisfying many properties that one might expect to hold ...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
For each n≥2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n>0, we define an algebra having many properties that one might expect to hold for a Bra...
For each n>0, we define an algebra having many properties that one might expect to hold for a Bra...
For each n>0, we define an algebra having many properties that one might expect to hold for a Brauer...
For each n ≥ 1, we define an algebra having many properties that one might expect to hold for a Brau...
For each n ≥ 1, we define an algebra having many properties that one might expect to hold for a Brau...
For each n=1, we define an algebra having many properties that one might expect to hold for a Brauer...
For each n=1, we define an algebra having many properties that one might expect to hold for a Brauer...
AbstractFor each n≥2, we define an algebra satisfying many properties that one might expect to hold ...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
For each n≥2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
For each natural number n greater than 1, we define an algebra satisfying many properties that one m...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...
For each n=2, we define an algebra satisfying many properties that one might expect to hold for a Br...