Following the work of Beilinson, Bernstein and Deligne, we study restriction and induction of t-structures on triangulated categories with respect to recollements. For derived categories of piecewise hereditary algebras we give a necessary and sufficient condition for a bounded t-structure to be induced from recollements by derived categories of algebras. As a corollary we prove that for hereditary algebras of finite representation type all bounded t-structures can be obtained in this way
A Jordan–Hölder theorem is established for derived module categories of piecewise hereditary algebr...
AbstractA Jordan–Hölder theorem is established for derived module categories of piecewise hereditary...
We give a classification theorem for a relevant class of t-structures in triangulated categories, wh...
Following the work of Beilinson, Bernstein and Deligne, we study restriction and induction of t-stru...
Following the work of Beilinson, Bernstein and Deligne, we study restriction and induction of t-stru...
Following the work of Beilinson, Bernstein and Deligne, we study restriction and induction of t-stru...
AbstractFollowing the work of Beilinson, Bernstein and Deligne, we study restriction and induction o...
AbstractFollowing the work of Beilinson, Bernstein and Deligne, we study restriction and induction o...
AbstractWe first prove that the idempotent completion of a right or left recollement of triangulated...
We construct a bijection between split torsion pairs in the module category of a tilted algebra havi...
We ask when a finite set of t-structures in a triangulated category can be ‘averaged’ into one t-str...
Abstract. We ask when a finite set of t-structures in a triangulated category can be ‘averaged ’ int...
Recollements of triangulated categories may be seen as exact sequences of such categories. Iterated ...
We reformulate a result of Bernhard Keller on extensions of $t$-structures and give a detailed proof...
Derived equivalences and t-structures are closely related. We use realisation functors associated to...
A Jordan–Hölder theorem is established for derived module categories of piecewise hereditary algebr...
AbstractA Jordan–Hölder theorem is established for derived module categories of piecewise hereditary...
We give a classification theorem for a relevant class of t-structures in triangulated categories, wh...
Following the work of Beilinson, Bernstein and Deligne, we study restriction and induction of t-stru...
Following the work of Beilinson, Bernstein and Deligne, we study restriction and induction of t-stru...
Following the work of Beilinson, Bernstein and Deligne, we study restriction and induction of t-stru...
AbstractFollowing the work of Beilinson, Bernstein and Deligne, we study restriction and induction o...
AbstractFollowing the work of Beilinson, Bernstein and Deligne, we study restriction and induction o...
AbstractWe first prove that the idempotent completion of a right or left recollement of triangulated...
We construct a bijection between split torsion pairs in the module category of a tilted algebra havi...
We ask when a finite set of t-structures in a triangulated category can be ‘averaged’ into one t-str...
Abstract. We ask when a finite set of t-structures in a triangulated category can be ‘averaged ’ int...
Recollements of triangulated categories may be seen as exact sequences of such categories. Iterated ...
We reformulate a result of Bernhard Keller on extensions of $t$-structures and give a detailed proof...
Derived equivalences and t-structures are closely related. We use realisation functors associated to...
A Jordan–Hölder theorem is established for derived module categories of piecewise hereditary algebr...
AbstractA Jordan–Hölder theorem is established for derived module categories of piecewise hereditary...
We give a classification theorem for a relevant class of t-structures in triangulated categories, wh...