activity
19982015
most citedVariational equations on mixed Riemannian-Lorentzian metrics

20 citations · 61 across the 17 of their papers we have counts for

collaborators

20 papers

math.AP2015

Strong solutions to a class of boundary value problems on a mixed Riemannian-Lorentzian metric

Antonella Marini, Thomas H. Otway

A first-order elliptic-hyperbolic system in extended projective space is shown to possess strong solutions to a natural class of Guderley-Morawetz-Keldysh problems on a typical dom…

math.AP2012★ 6 cited

Duality methods for a class of quasilinear systems

Antonella Marini, Thomas H. Otway

Duality methods are used to generate explicit solutions to nonlinear Hodge systems, demonstrate the well-posedness of boundary value problems, and reveal, via the Hodge-Bäcklund tr…

math.AP2012

Constructing completely integrable fields by a generalized-streamlines method

Antonella Marini, Thomas H. Otway

The classical approach to visualizing a flow, in terms of its streamlines, motivates a topological/soft-analytic argument for constrained variational equations. In its full general…

math.AP2009

Hodge-Frobenius equations and the Hodge-Backlund transformation

Antonella Marini, Thomas H. Otway

Linear and nonlinear Hodge-like systems for 1-forms are studied, with an assumption equivalent to complete integrability substituted for the requirement of closure under exterior d…

math-ph2008

Unique solutions to boundary value problems in the cold plasma model

Thomas H. Otway

The unique existence of a weak solution to the homogeneous closed Dirichlet problem on certain D-star-shaped domains is proven for a mixed elliptic-hyperbolic equation. Equations o…

math-ph2007

Comment on "Removable singularities for solutions of coupled Yang-Mills-Dirac equations" [J. Math. Phys. 47, 103502 (2006)]

Thomas H. Otway

A lemma from elliptic theory is used to improve a recent result by Li concerning the removability of an isolated point singularity from solutions of the coupled Yang-Mills-Dirac eq…