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Hierarchies of Difference Boundary Value Problems
by
Currie, Sonja
, Love, AnneD
in
Analysis
/ Approximations and Expansions
/ Boundary conditions
/ Boundary value problems
/ Difference and Functional Equations
/ Difference equations
/ Dirichlet problem
/ Dynamical systems
/ Eigenvalues
/ Hierarchies
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Ordinary Differential Equations
/ Partial Differential Equations
/ Quantum field theory
/ Research Article
/ Studies
/ Transformations
2011
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Hierarchies of Difference Boundary Value Problems
by
Currie, Sonja
, Love, AnneD
in
Analysis
/ Approximations and Expansions
/ Boundary conditions
/ Boundary value problems
/ Difference and Functional Equations
/ Difference equations
/ Dirichlet problem
/ Dynamical systems
/ Eigenvalues
/ Hierarchies
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Ordinary Differential Equations
/ Partial Differential Equations
/ Quantum field theory
/ Research Article
/ Studies
/ Transformations
2011
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Do you wish to request the book?
Hierarchies of Difference Boundary Value Problems
by
Currie, Sonja
, Love, AnneD
in
Analysis
/ Approximations and Expansions
/ Boundary conditions
/ Boundary value problems
/ Difference and Functional Equations
/ Difference equations
/ Dirichlet problem
/ Dynamical systems
/ Eigenvalues
/ Hierarchies
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Ordinary Differential Equations
/ Partial Differential Equations
/ Quantum field theory
/ Research Article
/ Studies
/ Transformations
2011
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Journal Article
Hierarchies of Difference Boundary Value Problems
2011
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Overview
This paper generalises the work done in Currie and Love (2010), where we studied the effect of applying two Crum-type transformations to a weighted second-order difference equation with various combinations of Dirichlet, non-Dirichlet, and affine
-dependent boundary conditions at the end points, where
is the eigenparameter. We now consider general
-dependent boundary conditions. In particular we show, using one of the Crum-type transformations, that it is possible to go up and down a hierarchy of boundary value problems keeping the form of the second-order difference equation constant but possibly increasing or decreasing the dependence on
of the boundary conditions at each step. In addition, we show that the transformed boundary value problem either gains or loses an eigenvalue, or the number of eigenvalues remains the same as we step up or down the hierarchy.
Publisher
Springer International Publishing,Hindawi Limited,SpringerOpen
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