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Applies variational methods and critical point theory on infinite-dimensional manifolds to some problems in Lorentzian geometry which have a variational nature, such as existence and multiplicity results on geodesics and relations between such geodesics and the topology of the manifold.
Geometry Of Biharmonic Mappings: Differential Geometry Of Variational Methods
Lorentzian Geometry and Related Topics
Variational Problems in Topology
Calculus of Variations on Fibred Manifolds and Variational Physics
Solutions Of Nonlinear Differential Equations: Existence Results Via The Variational Approach
Global Lorentzian Geometry
Topics in Modern Differential Geometry
Geometric and Analytic Aspects of Functional Variational Principles
Harmonic Vector Fields
Geometric Flows and the Geometry of Space-time
Semi-Riemannian Geometry With Applications to Relativity
Differential Geometry, Calculus of Variations, and Their Applications
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