has been cited by the following article(s):
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[1]
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Direct Solution of y^''(x)= f (x, y, y^') Using Four Points Block-Hybrid Linear Multistep Method of Order Seven with Applications
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World Scientific News,
2022 |
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[2]
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SPATIAL ANALYSIS OF CANCER INCIDENCE IN AFRICA
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2020 |
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[3]
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AN ORDER FOUR NUMERICAL SCHEME FOR FOURTH-ORDER INITIAL VALUE PROBLEMS USING LUCAS POLYNOMIAL WITH APPLICATION IN SHIP …
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2020 |
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[4]
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A Class of Continuous Implicit Seventh-eight method for solving y'= f (x, y) using power series
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2020 |
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[5]
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An Order Four Numerical Scheme for Fourth-Order Initial Value Problems Using Lucas Polynomial with Application in Ship Dynamics
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International Journal of Mathematical Research,
2020 |
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[6]
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Fully Implicit Five-quarters Computational Algorithms of Order Five for Numerical Approximation of Second Order IVPs in ODEs
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2019 |
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[7]
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Fully ımplicit five-quarters computational algorithms of order five for numerical approximation of second order IVPs in ODEs
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Journal of Advances in …,
2019 |
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[8]
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Third derivative modification of k-step block Falkner methods for the numerical solution of second order initial-value problems
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Applied Mathematics and Computation,
2018 |
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[9]
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Derivation of one-sixth hybrid block method for solving general first order ordinary differential equations
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2016 |
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[10]
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A New Uniform Fourth Order One-Third Step Continuous Block Method for the Direct Solutions of y′′= f (x, y, y′)
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2016 |
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[11]
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A New Uniform Fourth Order One-Third Step Continuous Block Method for the Direct Solutions of y''= f (x, y, y')
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British Journal of Mathematics & Computer Science,
2016 |
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[12]
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AN EFFICIENT ONE-EIGHT STEP HYBRID BLOCK METHOD FOR SOLVING SECOND ORDER INITIAL VALUE PROBLEMS OF ODES
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2016 |
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[13]
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Numerical Simulation of One Step Block Method for Treatment of Second Order Forced Motions in Mass-Spring Systems
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[1]
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Third derivative modification of k -step block Falkner methods for the numerical solution of second order initial-value problems
Applied Mathematics and Computation,
2018
DOI:10.1016/j.amc.2018.03.098
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