We discuss resonances for Schrödinger operators in whole- and half-line problems. One of our goals is to connect the Fredholm determinant approach of Froese to the Fourier transform approach of Zworski. Another is to prove a result on the number of antibound states - namely, in a half-line problem there are an odd number of antibound states between any two bound states. © 2000 Academic Press.
CITATION STYLE
Simon, B. (2000). Resonances in One Dimension and Fredholm Determinants. Journal of Functional Analysis, 178(2), 396–420. https://doi.org/10.1006/jfan.2000.3669
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