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complex Radon measures and “Radon” measures on locally Hausdorff, lo- cally compact spaces that are a bit beyond the standard measure theory courses we all teach — although much

We shall use known geometric characterization of the essential spectrum [HS96, Theorem 10.6 p.102] to prove the invariance of σess(Hµ), when µ has compact support..

In this section we study Sobolev spaces on Lie manifolds without boundary. These results will then be used to study Sobolev spaces on Lie manifolds with true boundary, which in

We consider Toeplitz operators with symbols enjoying a uniform radial limit on Segal–Bargmann type spaces.. We show that such an operator is compact if and only if the limiting

We consider Toeplitz operators with symbols enjoying a uniform radial limit on Segal–Bargmann type spaces.. We show that such an operator is compact if and only if the limiting

We first characterize the properly critical subsets of the real line and use this characterization to produce some properly critical subsets of the higher dimensional spaces, both

Even though we intend to consider (locally compact) topological spaces X in general, we need only use lattice or domain theory to study Σ X , since this is just the lattice of

TRAVIS KOWALSKI Weakly regular embeddings of Stein spaces with isolated singularities 141 JASNA PREZELJ A de Rham theorem for symplectic quotients 153 REYER SJAMAAR Kepler's small