6 citations · 11 across the 13 of their papers we have counts for
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math.FA2014
On spectral and pseudospectral functions of first-order symmetric systems
Vadim Mogilevskii
We consider general (not necessarily Hamiltonian) first-order symmetric system $J y'-B(t)y=\D(t) f(t)$ on an interval $\cI=[a,b) $ with the regular endpoint . A distribution mat…
math.FA2014★ 2 cited
On generalized resolvents and characteristic matrices of first-order symmetric systems
Vadim Mogilevskii
We study general (not necessarily Hamiltonian) first-order symmetric system $J y'-B(t)y=\D(t) f(t)$ on an interval $\cI=[a,b) $ with the regular endpoint and singular endpoint…