We give dual one-sided tilting complexes producing inverse equivalences of the derived
category of a Brauer star algebra and a Brauer tree algebra of the same type, folded …

In this paper we establish a one-to-one correspondence between Brauer trees with an
additional structure that we call “pointing” and equivalence classes of tilting complexes of …

It was shown in earlier work that every Brauer tree algebra of type (e, m) can be reached
from the Brauer star algebra of type (e, m) by a two-restricted tilting complex, ie, a complex …

In this paper, all indecomposable two-term partial tilting complexes over a Brauer tree
algebra with multiplicity 1 are described, using a criterion for a minimal projective …

In this paper we describe all indecomposable two-term partial tilting complexes over a
Brauer tree algebra with multiplicity 1 using a criterion for a minimal projective presentation …

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Looking for indecomposable right bounded complexes Page 60 Contemporary
Mathematics Volume 576 , 2012 http://dx. doi. org/10.1090/conm/576/11338 Looking for …

We construct rather short partial tilting complexes ̇ T such that quite different
indecomposable right bounded complexes ̇ C have the property that any morphism from ̇ …

In the introduction to his book Tame Algebras and Integral Quadratic Forms, Claus Michael
Ringel remarks that ''some general ideas, which have influenced the results and the …

Brauer tree algebras are important and fundamental blocks in the representation theory of
finite dimensional algebras. In this research, we present a combination of two main …