Accession Number : AD0620109
Title : ON THE DISTRIBUTION OF EIGENVALUES FOR AN NTH-ORDER EQUATION.
Descriptive Note : Technical summary rept.,
Corporate Author : WISCONSIN UNIV MADISON MATHEMATICS RESEARCH CENTER
Personal Author(s) : McLeod,J. B.
Report Date : JUN 1965
Pagination or Media Count : 39
Abstract : The asymptotic behavior is discussed of the eigenvalues associated with a 2 nth order differential equation, (X < or = 0) and n homogeneous linear boundary conditions at x = 0. Work of Turrittin is used on the Stokes multipliers for asymptotic solutions of the differential equation. At the same time, it is shown how, at least in the case n = 2, this detailed work can be avoided, giving hope for extending these results to more general differential equations.
Descriptors : (*DIFFERENTIAL EQUATIONS, DISTRIBUTION THEORY), FUNCTIONAL ANALYSIS
Distribution Statement : APPROVED FOR PUBLIC RELEASE