TY - ELEC
AU - King, Alastair
PY - 2018
TI - Stability conditions for quivers I
LA - eng
M3 - Moving Image
AB - I will explain how geometric invariant theory gives rise to the numerical (and categorical) condition of theta-semistability for representations of quivers and describe its relationship to the classical slope semistability of Mumford and also to Schofield's construction of determinantal semi-invariants. I will also try to touch briefly on the conceptual evolution towards theta-torsion theories and the relationship with scattering diagrams (largely following Bridgeland).
N2 - I will explain how geometric invariant theory gives rise to the numerical (and categorical) condition of theta-semistability for representations of quivers and describe its relationship to the classical slope semistability of Mumford and also to Schofield's construction of determinantal semi-invariants. I will also try to touch briefly on the conceptual evolution towards theta-torsion theories and the relationship with scattering diagrams (largely following Bridgeland).
UR - https://open.library.ubc.ca/collections/48630/items/1.0378480
ER - End of Reference