2026-09-20T03:59:07Zhttps://wakespace.lib.wfu.edu/server/oai/requestoai:null:10339/571672026-09-18T11:40:38Zcom_10339_14934col_10339_38132
Hollifield, Elliott
2015-06-23T08:35:57Z
2015-06-23T08:35:57Z
2015
https://wakespace.lib.wfu.edu/handle/10339/57167
This paper serves as an extension of Eigencurves for Two-Parameter Sturm-Liouville Equations by Binding and Volkmer. Facts about specific sequences of eigenvalues of linear equations developed in Bases and Comparison Results for Linear Elliptic Eigenproblems by Auchmuty are used in order to characterize $( \lambda, \mu )$ eigencurves of the Sturm-Liouville ODE. A detailed discussion of those tools and their application is given.
en
Wake Forest University
Eigencurve
Sturm-Liouville ODE
Curve Sketching
Thesis
Robinson, Stephen
Baxley, John
Rivas, Mauricio
Mathematics
open.access