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Jeffrey Neugebauer
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An ordering on Green’s functions for a family of two-point boundary value problems for fractional differential equations
PW Eloe, JW Lyons, JT Neugebauer
Commun. Appl. Anal 19 (3-4), 453-462, 2015
242015
Existence and comparison of smallest eigenvalues for a fractional boundary-value problem
PW Eloe, JT Neugebauer
Electronic Journal of Differential Equations, 2014
242014
Positive solutions of a singular fractional boundary value problem with a fractional boundary condition
JW Lyons, JT Neugebauer
Opuscula Mathematica 37 (3), 421-434, 2017
222017
Conjugate points for fractional differential equations
P Eloe, JT Neugebauer
Fractional Calculus and Applied Analysis 17, 855-871, 2014
172014
Smallest eigenvalues for a right focal boundary value problem
P Eloe, JT Neugebauer
Fractional Calculus and Applied Analysis 19 (1), 11-18, 2016
132016
Methods of extending lower order problems to higher order problems in the context of smallest eigenvalue comparisons
J Neugebauer
Electronic Journal of Qualitative Theory of Differential Equations 2011 (99 …, 2011
132011
Qualitative properties of nonlinear Volterra integral equations
M Islam, JT Neugebauer
Electronic Journal of Qualitative Theory of Differential Equations 12, 2008
132008
Smallest eigenvalues for a fractional difference equation with right focal boundary conditions
J Henderson, JT Neugebauer
Journal of Difference Equations and Applications 23 (8), 1317-1323, 2017
102017
Comparison of Green's functions for a family of boundary value problems for fractional difference equations
PW Eloe, CM Kublik, JT Neugebauer
Journal of Difference Equations and Applications 25 (6), 776-787, 2019
92019
Differentiating solutions of a boundary value problem on a time scale
LH Baxter, JW Lyons, JT Neugebauer
Bulletin of the Australian Mathematical Society 94 (1), 101-109, 2016
92016
Right focal boundary value problems for difference equations
J Henderson, X Liu, JW Lyons, JT Neugebauer
Opuscula Mathematica 30 (4), 447, 2010
92010
Existence of local solutions for fractional difference equations with left focal boundary conditions
J Henderson, JT Neugebauer
Fractional Calculus and Applied Analysis 24 (1), 324-331, 2021
82021
Existence of periodic solutions for a quantum Volterra equation
M Islam, JT Neugebauer
Advances in Dynamical Systems and Applications 11 (1), 2016
82016
Positive solutions of a fractional boundary value problem with a fractional derivative boundary condition
CA Hollon, JT Neugebauer
Conference Publications 2015 (special), 615-620, 2015
82015
A difference equation with anti-periodic boundary conditions
JW Lyons, JT Neugebauer
Dyn. Contin. Discrete Impuls. Syst. Ser. A Math. Anal 22 (1), 47-60, 2015
82015
Solutions of boundary value problems at resonance with periodic and antiperiodic boundary conditions
AE Garcia, JT Neugebauer
Involve, a Journal of Mathematics 12 (1), 171-180, 2018
72018
Existence of an antisymmetric solution of a boundary value problem with antiperiodic boundary conditions
J Lyons, J Neugebauer
Electronic Journal of Qualitative Theory of Differential Equations 2015 (72 …, 2015
72015
The role of symmetry and concavity in the existence of solutions of a difference equation with Dirichlet boundary conditions
JT Neugebbauer
Int. J. Differ. Equ 15, 483-491, 2020
62020
Concavity in fractional calculus
PW Eloe, JT Neugebauer
Filomat 32 (9), 3123-3128, 2018
62018
Convolutions and Green’s functions for two families of boundary value problems for fractional differential equations
PW Eloe, JT Neugebauer
Electronic Journal of Differential Equations 2016, 2016
62016
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