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We study the transmission eigenvalues for the multipoint scatterers of theBethe-Peierls-Fermi-Zeldovich-Beresin-Faddeev type in dimensions $d=2$ and$d=3$. We show that for these scatterers: 1) each positive energy $E$ is atransmission eigenvalue (in the strong sense) of infinite multiplicity; 2) eachcomplex $E$ is an interior transmission eigenvalue of infinite multiplicity.The case of dimension $d=1$ is also discussed.

Transmission eigenvalues for multipoint scatterers