Steady vortex flows obtained from a constrained variational problem.

Emamizadeh, B.; Mehrabi, M.H.

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Asymptotic spreading of KPP reactive fronts in incompressible space-time random flows

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A nonlocal singular perturbation problem with periodic well potential

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For a one-dimensional nonlocal nonconvex singular perturbation problem with a noncoercive periodic well potential, we prove a $Γ$ -convergence theorem and show compactness up to translation in all $L^{p}$ and the optimal Orlicz space for sequences of bounded energy. This generalizes work of Alberti, Bouchitté and Seppecher (1994) for the coercive two-well case. The theorem has applications to a certain thin-film limit of the micromagnetic energy.

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Balakrishnan, A.V., Shubov, M.A. (2008)

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Isometries of a function space.

Vyas, U.D. (1987)

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