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Realizations of Differential Operators on Conic Manifolds with Boundary
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We study the closed extensions (realizations) of differential operators subject to homogeneous boundary conditions on weighted L_p-Sobolev spaces over a manifold with boundary and conical singularities. Under natural ellipticity conditions we determine the domains of the minimal and the maximal extension. We show that both are Fredholm operators and give a formula for the relative index.
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The spectral picture of self-similar collapse in the Constantin-Lax-Majda equation
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