Probability density function solutions to a Bessel type pantograph equation

DOI10.1080/00036811.2015.1102890zbMath1357.34132OpenAlexW2323880966WikidataQ58243863 ScholiaQ58243863MaRDI QIDQ2832353

Ali Ashher Zaidi, Bruce van Brunt, Graeme C. Wake

Publication date: 11 November 2016

Published in: Applicable Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00036811.2015.1102890

zbMATH Keywords

functional differential equations

Mathematics Subject Classification ID

Linear functional-differential equations (34K06) Cell biology (92C37) Qualitative investigation and simulation of models involving functional-differential equations (34K60)

Related Items (3)

On the existence of solutions to an inhomogeneous pantograph type equation with singular coefficients ⋮ ON EXISTENCE AND UNIQUENESS OF SOLUTIONS TO A PANTOGRAPH TYPE EQUATION ⋮ ASYMMETRICAL CELL DIVISION WITH EXPONENTIAL GROWTH

Cites Work

• A model for asymmetrical cell division
• An absorption probability problem
• A functional differential equation arising in modelling of cell growth
• A Mellin transform solution to a second-order pantograph equation with linear dispersion arising in a cell growth model
• On the generalized pantograph functional-differential equation
• On a singular Sturm-Liouville problem involving an advanced functional differential equation
• On a cell-growth model for plankton
• The functional-differential equation $y'\left( x \right) = ay\left( {\lambda x} \right) + by\left( x \right)$

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