Main properties of the Faddeev equation for 2 \times 2 operator matrices
Tulkin H. RasulovBukhara State UniversityElyor B. DilmurodovBukhara State University, Bukhara Branch of the Institute of Mathematics named after V.I.Romanovskiy of the Academy of Sciences of the Republic of Uzbekistan
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In the present paper we consider a 2 \times 2 operator matrix H. We construct an analog of the well-known Faddeev equation for the eigenvectors of H and study some important properties of this equation, related with the number of eigenvalues. In particular, the Birman–Schwinger principle for H is proven.
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