A natural boundary for solutions to the second order pantograph equation

DOI10.1016/j.jmaa.2003.12.051zbMath1066.34067OpenAlexW2044920957MaRDI QIDQ703871

Graeme C. Wake, Bruce van Brunt, Jonathan C. Marshall

Publication date: 12 January 2005

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jmaa.2003.12.051

Mathematics Subject Classification ID

Linear functional-differential equations (34K06)

Related Items (3)

Stochastic approach for the solution of multi-pantograph differential equation arising in cell-growth model ⋮ Analytical study of the pantograph equation using Jacobi theta functions ⋮ Recent advances in the numerical analysis of Volterra functional differential equations with variable delays

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• The pantograph equation in the complex plane
• Natural boundaries for solutions to a certain class of functional differential equations
• A functional differential equation arising in modelling of cell growth
• On the generalized pantograph functional-differential equation
• 2.—The Matrix Functional Differential Equation y′(x) = Ay(λx) + By(x)
• On a singular Sturm-Liouville problem involving an advanced functional differential equation
• On the Local Existence of Solutions of Certain Functional-Differential Equations
• The functional-differential equation $y'\left( x \right) = ay\left( {\lambda x} \right) + by\left( x \right)$
• On a Functional Differential Equation
• AN EXAMPLE IN THE THEORY OF THE SPECTRUM OF A FUNCTION

This page was built for publication: A natural boundary for solutions to the second order pantograph equation