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Dive into the research topics where Jeffrey W. Lyons is active.

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Featured researches published by Jeffrey W. Lyons.


Journal of Difference Equations and Applications | 2014

Disconjugacy, Differences, and Differentiation for Solutions of Nonlocal Boundary Value Problems for nth Order Difference Equations

Jeffrey W. Lyons

With certain continuity and disconjugacy assumptions, solutions of the discrete boundary value problem, satisfying non-local boundary conditions are differenced with respect to the boundary points and differentiated with respect to the boundary values. The results are found to solve different but related linear difference equations.


Bulletin of The Australian Mathematical Society | 2016

Differentiating solutions of a boundary value problem on a time scale

Lee H. Baxter; Jeffrey W. Lyons; Jeffrey T. Neugebauer


Involve, A Journal of Mathematics | 2018

Continuous Dependence and Differentiating Solutions of a Second Order Boundary Value Problem with Average Value Condition

Jeffrey W. Lyons; Samantha Major; Kaitlyn Seabrook


Journal of Mathematics and Statistical Science | 2015

The Derivative of a Solution to a Second Order Parameter Dependent Boundary Value Problem with a Nonlocal Integral Boundary Condition

Jason Gershman; Jeffrey W. Lyons


Archive | 2014

Derivatives of the Solution to a Dynamic Boundary Value Problem on a General Time Scale

Jason Gershman; Jeffrey W. Lyons


Archive | 2013

Characterizing Boundary Data Smoothness for Solutions of Difference, Differential, and Dynamic Boundary Value Problems

Jason Gershman; Jeffrey W. Lyons


Archive | 2013

Variational Equations and Solutions of Second Order BVPs with Integral Boundary Conditions

Jason Gershman; Jeffrey W. Lyons


Archive | 2011

Getting from Good to Great: What do the Statistics Show?

Jason Gershman; Jeffrey W. Lyons


Archive | 2011

A Mathematician Walks into a Local High School

Jason Gershman; Jeffrey W. Lyons


Archive | 2009

Boundary Data Smoothness for Solutions of Nonlocal Boundary Value Problems for nth Order Differential and Difference Equations

Jason Gershman; Jeffrey W. Lyons

Collaboration


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Jason Gershman

Nova Southeastern University

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Kaitlyn Seabrook

Nova Southeastern University

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Lee H. Baxter

Eastern Kentucky University

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Samantha Major

Nova Southeastern University

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