AN EIGENVALUE PROBLEM INVOLVING A FUNCTIONAL DIFFERENTIAL EQUATION ARISING IN A CELL GROWTH MODEL

DOI10.1017/S1446181110000866zbMath1225.34070WikidataQ115335643 ScholiaQ115335643MaRDI QIDQ2996861

Bruce van Brunt, M. Vlieg-Hulstman

Publication date: 4 May 2011

Published in: The ANZIAM Journal (Search for Journal in Brave)

zbMATH Keywords

pantograph equationcell growth model

Mathematics Subject Classification ID

Linear functional-differential equations (34K06) Boundary value problems for functional-differential equations (34K10)

Related Items (5)

Cell Division And The Pantograph Equation ⋮ EIGENFUNCTIONS ARISING FROM A FIRST-ORDER FUNCTIONAL DIFFERENTIAL EQUATION IN A CELL GROWTH MODEL ⋮ A CELL GROWTH MODEL ADAPTED FOR THE MINIMUM CELL SIZE DIVISION ⋮ ASYMMETRICAL CELL DIVISION WITH EXPONENTIAL GROWTH ⋮ A model for asymmetrical cell division

Cites Work

• The pantograph equation in the complex plane
• An absorption probability problem
• A functional differential equation arising in modelling of cell growth
• Functional differential equations determining steady size distributions for populations of cells growing exponentially
• On the generalized pantograph functional-differential equation
• On a singular Sturm-Liouville problem involving an advanced functional differential equation
• The functional-differential equation $y'\left( x \right) = ay\left( {\lambda x} \right) + by\left( x \right)$
• On a Functional Differential Equation

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