Functional analytic preliminaries.- Linear differential operators and the general classification theory of deficiency indices.- Second order limit-point, limit-circle conditions.- Higher order limit-point criteria.- The deficiency index problem for polynomials in symmetric differential expressions.- Applications of perturbation theory.- Conditions on the coefficients for all powers to be limit-point.
Functional analytic preliminaries.- Linear differential operators and the general classification theory of deficiency indices.- Second order limit-point, limit-circle conditions.- Higher order limit-point criteria.- The deficiency index problem for polynomials in symmetric differential expressions.- Applications of perturbation theory.- Conditions on the coefficients for all powers to be limit-point.
Functional analytic preliminaries.- Linear differential operators and the general classification theory of deficiency indices.- Second order limit-point, limit-circle conditions.- Higher order limit-point criteria.- The deficiency index problem for polynomials in symmetric differential expressions.- Applications of perturbation theory.- Conditions on the coefficients for all powers to be limit-point.
Functional analytic preliminaries.- Linear differential operators and the general classification theory of deficiency indices.- Second order limit-point, limit-circle conditions.- Higher order limit-point criteria.- The deficiency index problem for polynomials in symmetric differential expressions.- Applications of perturbation theory.- Conditions on the coefficients for all powers to be limit-point.
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