THE GROMOV NORM OF THE KAEHLER CLASS AND THE MASLOV INDEX

By J. Clerc, B. Ørsted. 2003

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Bounded differential forms, generalized Milnor–Wood inequality and an application to deformation rigidity (2007, background): “Moreover, c is bounded [22,24], and hence it defines a bounded continuous class κb X ∈ H(2)cb(G, R) which corresponds to κX ∈ H(2)c(G, R) under the isomorphism H(2)cb(G, R) ∼= H(2)c(G, R) .”
Maximal Representations of Surface Groups: Symplectic Anosov Structures (2005, background): “norm of the bounded K¨ ahler class in bounded cohomology determined by Domic and Toledo [24] and by Clerc and Orsted [ 22 ], and will be explained in § 5.”
Higher Teichmüller Spaces: from SL(2,R) to other Lie groups (2010, methodology): “Based on our considerations in the case of PSU(1, 1) in § 4 and the computation of the Gromov norm of the bounded Kähler class κbG ∈ H 2 cb(G,R) by Clerc and Orsted, we can conclude Corollary 5.7.”