On the Birman-Schwinger principle applied to (-Delta + m2)(1/2) - m
Marco Maceda
Abstract
The condition for E = 0 to be an eigenvalue of the operator (-Delta + m2)(1/2) -m + l V is obtained through the use of the Birman-Schwinger principle. By setting E=-a2 and using the analyticity of the corresponding Birman-Schwinger kernel, the series development of (l(-1))(a) is obtained up to second order on a.
Create a lesson
Related papers
Phase transitions in non-Hermitian spherical integrals
Pierre Bousseyroux, Marc Potters
Factorization method for a clamped obstacle from near-field measurements via a far-field transformation
General Ozochiawaeze, Isaac Harris
Asymmetric phase transitions in random noncommutative geometries
Benedek Bukor, Masoud Khalkhali, Samuel Kováčik et al.
A Cumulative Framework for Solid Deformation
Lev Steinberg
Classification of pairs of second-order Hamiltonian operators and hydrodynamic type systems in six components
Giorgio Gubbiotti, Lambertus Van Geemen, Pierandrea Vergallo
Reconstructability of Inverse Problems under Symmetry: Separating Structural, Effective, and Physical Upper Bounds
Isshin Arai