Linear decay of |∇A| at infinity is the sharp threshold for unique continuation at infinity for generalized Schrödinger equations in cylinders T^d × R^m.
Jerison \ and\ author C
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Moreau-Yosida regularization supplies a convex-analysis tool that reformulates density-functional theory, defines Kohn-Sham systems rigorously, and connects to field theories through topology.
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Optimal rates of decay at infinity for solutions to Schr\"{o}dinger equations
Linear decay of |∇A| at infinity is the sharp threshold for unique continuation at infinity for generalized Schrödinger equations in cylinders T^d × R^m.
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Perspective on Moreau-Yosida Regularization in Density-Functional Theory
Moreau-Yosida regularization supplies a convex-analysis tool that reformulates density-functional theory, defines Kohn-Sham systems rigorously, and connects to field theories through topology.