Homotopy colimits of nested silting t-structures produce silting objects for aisle intersections, allowing description of numerical torsion pairs as limiting walls in the wall-chamber structure of finite-dimensional algebras.
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Conditions are sought for silting/cosilting properties to ascend or descend via at most left/right adjoints in an adjoint triple of triangle functors between triangulated categories.
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Limits and colimits in silting theory with applications to the wall and chamber structure of an algebra
Homotopy colimits of nested silting t-structures produce silting objects for aisle intersections, allowing description of numerical torsion pairs as limiting walls in the wall-chamber structure of finite-dimensional algebras.
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Migration of silting objects via adjoint pairs
Conditions are sought for silting/cosilting properties to ascend or descend via at most left/right adjoints in an adjoint triple of triangle functors between triangulated categories.