Extensions of Lipschitz maps into Hadamard spaces

By U. Lang, B. Pavlović, V. Schroeder. 2000

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Bilipschitz Embeddings of Metric Spaces into Space Forms (2001, methodology): “For Lipschitz k-cycles in Gromov hyperbolic polyhedra or groups, a similar but more direct proof (still relying on Theorem 6.1) of the linear isoperimetric inequalities is given in [ La ].”
Lectures on Lipschitz analysis (2005, background): “Papers [41] and [43] contain more information about Lipschitz extension problem in general settings.”
Nagata dimension, quasisymmetric embeddings, and Lipschitz extensions (2004, unknown): “Finally, in section 5, we resume our investigation [14], [15], [16], [17] of the extendability of Lipschitz maps.”
Extending Lipschitz functions via random metric partitions (2005, methodology): “The existence and uniqueness of c(μ), as well as the fact that this map satisfies the barycentric condition (1) with β = 1 are proved in Section 4 of [23].”