Removable singularities in the boundary conditions
An example of a locally unsolvable hyperbolic equation of the second order is constructed, which has smooth () coefficients, but has no solutions in the class of distributions.
In this article we discuss some estimates of the number of the negative eigenvalues and their moments of energy for an elliptic operator L = L - V(x) defined in H(R ) with the Robin boundary conditions containing a potential W(x), in terms of some integrals of V and W.
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