In this paper we show that for Riemannian manifolds with boundary the natural restriction map is a quasifibration between spaces of metrics of positive scalar curvature. We apply this result to study homotopy properties of spaces of such metrics on manifolds with boundary.
On moduli spaces of positive scalar curvature metrics on certain manifolds
Relative torsion and bordism classes of positive scalar curvature metrics on manifolds with boundary
Geometric construction of homology classes in Riemannian manifolds covered by products of the hyperbolic plane
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