A structure-preserving optimal control method for time-dependent Maxwell's equations is introduced using Nedelec-Raviart-Thomas finite elements and Crank-Nicolson stepping that maintains de Rham structure, enforces Gauss law and energy balance, with proofs of well-posedness and convergence applied,
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2 Pith papers cite this work. Polarity classification is still indexing.
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Spectral stability of the Lamb-Chaplygin dipole holds for the 2D Euler equation without symmetry conditions, with linear fluctuation bounds and velocity control under symmetry.
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Structure-Preserving Optimal Control of Maxwell's Equations with Applications to Source Cloaking
A structure-preserving optimal control method for time-dependent Maxwell's equations is introduced using Nedelec-Raviart-Thomas finite elements and Crank-Nicolson stepping that maintains de Rham structure, enforces Gauss law and energy balance, with proofs of well-posedness and convergence applied,
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On the stability of Lamb-Chaplygin dipole for the 2D Euler equation
Spectral stability of the Lamb-Chaplygin dipole holds for the 2D Euler equation without symmetry conditions, with linear fluctuation bounds and velocity control under symmetry.