Abstract
In this talk, we make certain continuity and disconjugacy assumptions on second order boundary value problems with nonlocal integral boundary conditions. Given a solution of the boundary value problem, we differentiate the solution with respect to various boundary parameters. We show the resulting function solves the associated variational equation.
Faculty Sponsors
Dr. Jeffrey W. Lyons
Project Type
Event
Location
Alvin Sherman Library
Start Date
4-4-2014 1:00 PM
End Date
4-4-2014 5:30 PM
Differentiation of Solutions of 2nd Order Boundary Value Problems with Integral Boundary Conditions
Alvin Sherman Library
In this talk, we make certain continuity and disconjugacy assumptions on second order boundary value problems with nonlocal integral boundary conditions. Given a solution of the boundary value problem, we differentiate the solution with respect to various boundary parameters. We show the resulting function solves the associated variational equation.
