Green Function Approach to the Boundary Value Problem of a Class of Ordinary Differential Equations

doi:10.3969/j.cnki.jdxb.2018.01.004

Journal of Jishou University（Natural Sciences Edition)

• Mathematics • Previous Articles Next Articles

Green Function Approach to the Boundary Value Problem of a Class of Ordinary Differential Equations

SUN He

（School of Applied Mathematics,Nanjing University of Finance and Economics,Nanjing 210000,China）

Online:2018-01-25 Published:2018-01-27

Abstract

SUN He. Green Function Approach to the Boundary Value Problem of a Class of Ordinary Differential Equations[J]. Journal of Jishou University（Natural Sciences Edition), DOI: 10.3969/j.cnki.jdxb.2018.01.004.

[1]	HU Huashu, GU Chuanyun. Existence and Uniqueness of Positive Solutions for a Class of nth Order m Point Boundary Value Problem [J]. Journal of Jishou University(Natural Sciences Edition), 2024, 45(1): 1-6.
[2]	WANG Lanfang. Existence of Positive Solutions to Two-Point Boundary Value Problems of Fractional Differentional Equations Involving Caputo-Fabrizio Fractional Derivatives [J]. Journal of Jishou University(Natural Sciences Edition), 2023, 44(5): 1-5.
[3]	TIAN Rui, LI Baolin. Differentiability for Measure Neutral Functional Differential Equation [J]. Journal of Jishou University(Natural Sciences Edition), 2023, 44(2): 1-6.
[4]	LI Yiyun, XIE Jingli. Existence and Uniqueness of Solutions for a Class of Fractional Differential Equations with Boundary Value Problems [J]. Journal of Jishou University(Natural Sciences Edition), 2022, 43(3): 1-6.
[5]	DUAN Lijing, XIE Jingli, LIU Hanyan. Existence of Solutions for Boundary Value Problems of Hilfer-Hadamard Type Fractional Differential Equations [J]. Journal of Jishou University(Natural Sciences Edition), 2021, 42(3): 6-12.
[6]	XING Jiasheng, YANG Yichuan, WU Sang. Methods of Proving Solution of the Heat Conduction Equation to be Analytic Function [J]. Journal of Jishou University（Natural Sciences Edition), 2020, 41(3): 1-5.
[7]	PENG Simeng，ZHONG Wenyong. Existence of Positive Solution for Fractional Differential Inclusion with Three-Point Boundary Value Problems [J]. Journal of Jishou University（Natural Sciences Edition), 2016, 37(3): 10-13.
[8]	WANG Lan-Fang. Nonlinear Boundary Value Problems of Fractional Differential Equations [J]. journal6, 2014, 35(6): 7-9.
[9]	YAN Sheng-Yong. A Class of Linear Boundary Value Problem for Isotonic Functional Vector in Clifford Analysis [J]. journal6, 2013, 34(3): 7-11.
[10]	TIAN Xian-Zhen, HUO Hai-Feng. Green’s Function for a Second-Order Non-Homogeneous LinearOrdinary Differenctial Equation [J]. Journal of Jishou University(Natural Sciences Edition), 2012, 33(6): 12-14.
[11]	YAO Qing-Liu. Positive Solutions of Second-Order Singular Differential Equations with Dirichlet Boundary Condition [J]. journal6, 2012, 33(6): 1-9.
[12]	ZHONG Wen-Yong. Nonlinear Boundary Value Problem for Second Order Dynamic Equations on Time Scales [J]. journal6, 2012, 33(4): 6-10.
[13]	CAO Yin-Fang, XIAO Jian-Zhong, SHEN Zhi-Mo. Existence of Triple Positive Solutions for Three-Point Boundary Value Problems of Fourth-Order Differential Equations [J]. journal6, 2011, 32(5): 26-31.
[14]	YAO Qing-Liu. Positive Solutions of Third-Order Periodic Boundary Value Problems with Variable Coefficient [J]. journal6, 2010, 31(6): 9-13.
[15]	LIU Qian, SUN Qin-Fu, OuYang-Jin-Gang . Existence of Positive Solutions to Singular Fourth-Order Boundary Value Problems with Two Parameters [J]. journal6, 2010, 31(3): 15-20.

Green Function Approach to the Boundary Value Problem of a Class of Ordinary Differential Equations

PDF (PC)

Knowledge

Abstract

Cite this article

share this article

References

Related Articles 15

Recommended Articles

Metrics

Comments