A survey on strong KT structures

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Strominger connection and pluriclosed metrics (2019, unknown): “the metric form (or K¨ahler form) of g. Note that this type of metric is also called Strong KT metric (or SKT metric) in many literature (see for example the nice survey article by Fino and Tomassini [7]). It is an obvious generalization of the Kahlerness condition (which is dω= 0). The pluriclosed ”
Balanced Hermitian structures on almost abelian Lie algebras (2020, background): “Another possible generalization is given by strong Kähler with torsion (SKT, also known as pluriclosed) metrics, satisfying ∂∂ω = 0 (see for instance [25, 22]).”
Semilinear equations, the $\gamma_k$ function, and generalized Gauduchon metrics (2010, background): “2) is called a pluriclosed metric, which is also called strong KT (Kähler with torsion) metric (see [13, 7] and the references therein).”