Found 11 Documents (Results 1–11)
A strategy for self-adjointness of Dirac operators: applications to the MIT bag model and \(\delta\)-shell interactions. (English) Zbl 06918953
On a positivity preservation property for Schrödinger operators on Riemannian manifolds. (English) Zbl 1329.58026
Reviewer: Dian K. Palagachev (Bari)
Zeta function of self-adjoint operators on surfaces of revolution. (English) Zbl 1317.58027
Reviewer: Peter B. Gilkey (Eugene)
Self-adjoint extensions of the Laplace-Beltrami operator and unitaries at the boundary. (English) Zbl 1310.47032
Reviewer: Vicenţiu D. Rădulescu (Craiova)
Self-adjoint realizations of Schrödinger operators on vector bundles over Riemannian manifolds. (English) Zbl 1325.58017
Nahmod, Andrea R. (ed.) et al., Recent advances in harmonic analysis and partial differential equations. Selected papers from the AMS special session on nonlinear analysis of partial differential equations, Statesboro, GA, USA, March 12–13, 2011 and the JAMI conference on analysis of PDEs, Baltimore, MD, USA, March 21–25, 2011. Providence, RI: American Mathematical Society (AMS) (ISBN 978-0-8218-6921-5/pbk; 978-0-8218-9402-6/ebook). Contemporary Mathematics 581, 175-197 (2012).
Some recent progress on functional inequalities and applications. (English) Zbl 1235.60102
Blath, Jochen (ed.) et al., Surveys in stochastic processes. Selected papers based on the presentations at the 33rd conference on stochastic processes and their applications, Berlin, Germany, July 27–31, 2009. Zürich: European Mathematical Society (EMS) (ISBN 978-3-03719-072-2/hbk). EMS Series of Congress Reports, 227-245 (2011).
Reviewer: Jacques Franchi (Strasbourg)
The spectral function of a singular differential operator of order \( 2m\). (English. Russian original) Zbl 1209.47021
Izv. Math. 74, No. 6, 1205-1224 (2010); translation from Izv. Ross. Akad. Nauk, Ser. Mat. 74, No. 6, 107-126 (2010).
Reviewer: Dian K. Palagachev (Bari)
Differentiable perturbation of unbounded operators. (English) Zbl 1054.47014
Reviewer: W. D. Evans (Cardiff)
Spectrum of a self-adjoint operator in \(L_ 2(K)\), where \(K\) is a local field; analog of the Feynman-Kac formula. (English. Russian original) Zbl 0780.47038
Theor. Math. Phys. 89, No. 1, 1024-1028 (1991); translation from Teor. Mat. Fiz. 89, No. 1, 18-24 (1991).
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