On the Eigenvalues of a Class of Second Order Ordinary Differential Operators

doi:10.3969/j.cnki.jdxb.2016.02.003

Journal of Jishou University（Natural Sciences Edition)

Previous Articles Next Articles

On the Eigenvalues of a Class of Second Order Ordinary Differential Operators

LIU Yong,BAI Yunwen

(Department of Mathematics and Physics,North China Electric Power University,Beijing 102206,China)

Online:2016-03-25 Published:2016-05-11
About author:LIU Yong (1980—),male,was born in Jiangying City,Jiangsu Province,associated professer;research areas are nonlinear analysis and nonlinear partial differential equations.
Supported by:
National Natural Science Foundation of China (11101141);Fundamental Research Funds for the Central Universities (13MS39)

Abstract

LIU Yong,BAI Yunwen. On the Eigenvalues of a Class of Second Order Ordinary Differential Operators[J]. Journal of Jishou University（Natural Sciences Edition), DOI: 10.3969/j.cnki.jdxb.2016.02.003.

[1]	LIU Tingting, LEI Kejun, TAN Zhewen, TIAN Chong, TIAN Xinxin, YANG Xi. A Novel MEHM Blind Spectrum Sensing Algorithm Based on Random Matrix Theory [J]. Journal of Jishou University(Natural Sciences Edition), 2023, 44(2): 33-38.
[2]	HUANG Xiaoyu, TIAN Kun, WANG Xiangmin, YANG Xi. Blind Primary User Signal Detection Algorithm Based on Matrix Eigenvalues [J]. Journal of Jishou University（Natural Sciences Edition), 2020, 41(1): 35-41.
[3]	HE Ruiqin,REN Fangguo. Notes on the Properties of Normal Matrices [J]. Journal of Jishou University（Natural Sciences Edition), 2018, 39(3): 5-8.
[4]	WANG Hanrui,LI Manjiang,TANG Pengcheng,YANG Xi,LEI Kejun. A Novel Spectrum Sensing Algorithm Based on MED for Cognitive Radio [J]. Journal of Jishou University（Natural Sciences Edition), 2018, 39(2): 50-54.
[5]	HE Yubo. Several New Methods to Compute the General Formula of Fibonacci Series [J]. Journal of Jishou University（Natural Sciences Edition), 2018, 39(1): 7-9.
[6]	WANG Hanrui,HUANG Xiaoyu,JIANG Wei,ZHAI Fengyun,LEI Kejun. An Improved Blind Spectrum Sensing Algorithm Based on the Ratio of Eigenvalues of the Sample Covariance Matrix [J]. Journal of Jishou University（Natural Sciences Edition), 2017, 38(6): 40-44.
[7]	ZENG Min-Li. New Preconditioner for a Class of Eddy Current Control Problems [J]. journal6, 2014, 35(2): 18-22.
[8]	CHEN Li-Min. Exact Estimation of the Eigenfunction and Eigenvalue for Sturm-Liouville Operator [J]. journal6, 2013, 34(3): 12-14.
[9]	REN Fang. I-Adic Topology and Two Lemmas of Hilbert Basis Theorem [J]. journal6, 2012, 33(6): 22-25.
[10]	CHENG Yong-Kuan, YAO Yang-Xin. Eigenvalue Problem for the Biharmonic Equation [J]. journal6, 2012, 33(6): 10-11.
[11]	ZHU Zhong-Xun, LAN Zhi-Cheng . Bound of the Second and Minimum Eigenvalues in Weighted Graph [J]. journal6, 2007, 28(6): 18-21.
[12]	XU Lu, PENG Bi-Jin. Eigenvalues and Eigenvectors of φ-Concave (Convex) Operators [J]. journal6, 2007, 28(5): 21-23.
[13]	MAO Jun-Chao, FENG Li-Hua, SHEN Xiu-Zhuan. Relation Between Toughness and Laplacian Eigenvalues of Graphs [J]. journal6, 2007, 28(2): 28-29.
[14]	ZHOU Hou-Qing, HE Mei-Zhi, HOU Yao-Ping. Second Smallest Eigenvalue of a Unicyclic Graph [J]. journal6, 2006, 27(2): 3-5.
[15]	MO Hong-Min. The Inverse Generalized Eigenvalue Problem for Jacobi Matrix [J]. journal6, 2004, 25(1): 67-70.

On the Eigenvalues of a Class of Second Order Ordinary Differential Operators

PDF (PC)

Knowledge

Abstract

Cite this article

share this article

References

Related Articles 15

Recommended Articles

Metrics

Comments