On the pantograph functional equation
DOI10.21608/EJMAA.2024.249812.1094MaRDI QIDQ6598260
Eman M. A. Hamdallah, Malak M. S. Ba-Ali, Ahmed M. A. El-Sayed
Publication date: 4 September 2024
Published in: Electronic Journal of Mathematical Analysis and Applications EJMAA (Search for Journal in Brave)
existence of solutionsHyers-Ulam stabilityBanach fixed point theoremSchauder fixed point theoremcontinuous dependencepantograph equation
Fractional derivatives and integrals (26A33) Fixed-point theorems (47H10) Neutral functional-differential equations (34K40) Measures of noncompactness and condensing mappings, (K)-set contractions, etc. (47H08) Impulsive control/observation systems (93C27)
Cites Work
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- A collocation method using Hermite polynomials for approximate solution of pantograph equations
- Analytic continuation of Taylor series and the boundary value problems of some nonlinear ordinary differential equations
- A Taylor method for numerical solution of generalized pantograph equations with linear functional argument
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- On the attainable order of collocation methods for pantograph integro-differential equations
- Properties of analytic solution and numerical solution of multi-pantograph equation
- Numerical solution of the delay differential equations of pantograph type via Chebyshev polynomials
- Direct operatorial tau method for pantograph-type equations
- On the generalized pantograph functional-differential equation
- 13.—The Functional Differential Equation y′(x) = ay(λx) + by(x)
- The functional-differential equation $y'\left( x \right) = ay\left( {\lambda x} \right) + by\left( x \right)$
- On the Stability of the Linear Functional Equation
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