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We describe the wall and chamber structure of a special biserial algebrawhose module category is equivalent to the category of (middle) perversesheaves on the complex projective space $\mathbb{P}^n$. In particular, by thewell known classification of indecomposable modules for special biserialalgebras, we deduce that the algebra of interest is of finite representationtype and we provide an explicit description of the walls of the structure. By aresult of Bridgeland this wall and chamber structure coincides with the chamberstructure in an open subset of the space of stability conditions on the boundedderived category of constructible sheaves on $\mathbb{P}^n$.

Wall And Chamber Structure For A Special Biserial Algebra Coming From Perverse Sheaves on $\mathbb{P}^n$