Citations (18)
Keep up to date with the latest research on this topic with citation updates for this article.
Read on this site (2)
Lie-jun Xie, Cai-lian Zhou & Song Xu. (2016) A new algorithm based on differential transform method for solving multi-point boundary value problems. International Journal of Computer Mathematics 93:6, pages 981-994.
Read now
Read now
Kemal Özen & Kamil Oruçoğlu. (2013) Approximate Solution to a Multi-Point Boundary Value Problem Involving Nonlocal Integral Conditions by Reproducing Kernel Method. Mathematical Modelling and Analysis 18:4, pages 529-536.
Read now
Read now
Articles from other publishers (16)
Julee Shahni & Randhir Singh. (2024) Numerical solution and error analysis of the Thomas–Fermi type equations with integral boundary conditions by the modified collocation techniques. Journal of Computational and Applied Mathematics 441, pages 115701.
Crossref
Crossref
Yingchao Zhang, Yuntao Jia & Yingzhen Lin. (2024) An $ {\varepsilon} $-approximate solution of BVPs based on improved multiscale orthonormal basis. AIMS Mathematics 9:3, pages 5810-5826.
Crossref
Crossref
Julee Shahni, Randhir Singh & Carlo Cattani. (2023) An efficient numerical approach for solving three-point Lane–Emden–Fowler boundary value problem. Mathematics and Computers in Simulation 210, pages 1-16.
Crossref
Crossref
Kairat I. Usmanov, Batirkhan Kh. Turmetov & Kulzina Zh. Nazarova. (2022) On Unique Solvability of a Multipoint Boundary Value Problem for Systems of Integro-Differential Equations with Involution. Symmetry 14:8, pages 1626.
Crossref
Crossref
Mandeep Singh, Nazia Urus & Amit K. Verma. (2021) A different monotone iterative technique for a class of nonlinear three-point BVPs. Computational and Applied Mathematics 40:8.
Crossref
Crossref
Yingchao Zhang, Liangcai Mei & Yingzhen Lin. (2021) A Novel Method for Nonlinear Boundary Value Problems Based on Multiscale Orthogonal Base. International Journal of Computational Methods 18:09.
Crossref
Crossref
Kenzu Abdella & Jeet Trivedi. (2020) Solving Multi-Point Boundary Value Problems Using Sinc-Derivative Interpolation. Mathematics 8:12, pages 2104.
Crossref
Crossref
Swati, Karanjeet Singh & Mandeep Singh. Uniform Haar wavelet collocation method for three-point boundary value problems. Uniform Haar wavelet collocation method for three-point boundary value problems.
Rajnee Tripathi & Hradyesh Kumar Mishra. 2019. Soft Computing for Problem Solving. Soft Computing for Problem Solving
679
698
.
S. Kheybari & M.T. Darvishi. (2018) An efficient technique to find semi-analytical solutions for higher order multi-point boundary value problems. Applied Mathematics and Computation 336, pages 76-93.
Crossref
Crossref
Mohammad Nabati, Mahdi Emamjome & Mehdi Jalalvand. (2018) Reproducing kernel pseudospectral method for the numerical investigation of nonlinear multi-point boundary value problems. Computational and Applied Mathematics 37:5, pages 6530-6543.
Crossref
Crossref
İbrahim ÇELİK. (2018) Chebyshev Wavelet collocation method for solving a class of linear and nonlinear nonlocal boundary value problems. Fundamental Journal of Mathematics and Applications 1:1, pages 25-35.
Crossref
Crossref
Lie-jun Xie, Cai-lian Zhou & Song Xu. (2018) An effective computational method for solving linear multi-point boundary value problems. Applied Mathematics and Computation 321, pages 255-266.
Crossref
Crossref
Babak Azarnavid & Kourosh Parand. (2018) An iterative reproducing kernel method in Hilbert space for the multi-point boundary value problems. Journal of Computational and Applied Mathematics 328, pages 151-163.
Crossref
Crossref
S.Yu. Reutskiy. (2014) A method of particular solutions for multi-point boundary value problems. Applied Mathematics and Computation 243, pages 559-569.
Crossref
Crossref
Abbas Saadatmandi & Mehdi Dehghan. (2012) The use of Sinc-collocation method for solving multi-point boundary value problems. Communications in Nonlinear Science and Numerical Simulation 17:2, pages 593-601.
Crossref
Crossref