XYXiaojing Yang
Xiaojing Yang
*This is an algorithmically generated author record based on publicly available information.
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Xiaojing Yang has a total of 1 co-authors. Here are the top co-authors by number of shared publications:
Kueiming Lo
Department of Mathematics; Tsinghua University; Beijing 100084 China
4 shared publications
Latest Publications
- 17 June 2015
- Published by Wiley in Mathematische Nachrichten
- Vol. 288 (16) , 1910-1915
New Lyapunov-type inequalities for a class of even-order linear differential equations
- 17 June 2015
- Published by Wiley in Mathematische Nachrichten
- Vol. 288 (16) , 1910-1915
New Lyapunov-type inequalities for a class of even-order linear differential equations
- 19 December 2008
- Published by Wiley in Mathematische Nachrichten
- Vol. 282 (1) , 142-154
Invariant curves and boundedness of solutions of a class of reversible systems
- 19 December 2008
- Published by Wiley in Mathematische Nachrichten
- Vol. 282 (1) , 142-154
Invariant curves and boundedness of solutions of a class of reversible systems
- 1 October 2008
- Published by Elsevier in Nonlinear Analysis
- Vol. 69 (7) , 2267-2273
Existence of a positive solution of a fourth-order boundary value problem
- 1 October 2008
- Published by Elsevier in Nonlinear Analysis
- Vol. 69 (7) , 2267-2273
Existence of a positive solution of a fourth-order boundary value problem
- 9 July 2007
- Published by Wiley in Mathematische Nachrichten
- Vol. 280 (11) , 1317-1331
Unboundedness of solutions of a class of planar Hamiltonian systems
In this paper, the unboundedness of solutions for the following planar Hamilton systemJu ′ = ∇H (u) + h (t)is discussed, where the function H (u) ∈ C2(R2, R) is positive for u ≠ 0 and is positively (q, p)‐quasihomogeneous of quasi‐degree pq, where p > 1 and $ 1 \over p $ + $ 1 \over q $ = 1, h: S1 → R2 with h ∈ L∞(0, 2π) is 2π ‐periodic and J is the standard symplectic matrix.- 9 July 2007
- Published by Wiley in Mathematische Nachrichten
- Vol. 280 (11) , 1317-1331
Unboundedness of solutions of a class of planar Hamiltonian systems
In this paper, the unboundedness of solutions for the following planar Hamilton systemJu ′ = ∇H (u) + h (t)is discussed, where the function H (u) ∈ C2(R2, R) is positive for u ≠ 0 and is positively (q, p)‐quasihomogeneous of quasi‐degree pq, where p > 1 and $ 1 \over p $ + $ 1 \over q $ = 1, h: S1 → R2 with h ∈ L∞(0, 2π) is 2π ‐periodic and J is the standard symplectic matrix.- 9 March 2006
- Published by Wiley in Mathematische Nachrichten
- Vol. 279 (5-6) , 681-694
Boundedness of solutions for a class of reversible systems
- 9 March 2006
- Published by Wiley in Mathematische Nachrichten
- Vol. 279 (5-6) , 681-694
Boundedness of solutions for a class of reversible systems
- 1 November 2005
- Published by Springer Nature in Archiv der Mathematik
- Vol. 85 (5) , 460-469
Unbounded solutions of differential equations of second order
- 1 November 2005
- Published by Springer Nature in Archiv der Mathematik
- Vol. 85 (5) , 460-469
Unbounded solutions of differential equations of second order
- 1 August 2005
- Published by Elsevier in Computers & Mathematics with Applications
- Vol. 50 (3-4) , 645-652
Existence of periodic solutions of planar systems
- 1 August 2005
- Published by Elsevier in Computers & Mathematics with Applications
- Vol. 50 (3-4) , 645-652
Existence of periodic solutions of planar systems
- 1 July 2005
- Published by Elsevier in Nonlinear Analysis
- Vol. 62 (1) , 107-116
Multiple positive solutions of second-order differential equations
- 1 July 2005
- Published by Elsevier in Nonlinear Analysis
- Vol. 62 (1) , 107-116
Multiple positive solutions of second-order differential equations
- 15 April 2005
- Published by Elsevier in Nonlinear Analysis
- Vol. 61 (1-2) , 77-95
Existence of positive solutions for 2m-order nonlinear differential systems
- 15 April 2005
- Published by Elsevier in Nonlinear Analysis
- Vol. 61 (1-2) , 77-95
Existence of positive solutions for 2m-order nonlinear differential systems
- 17 November 2004
- Published by Elsevier in Journal of Mathematical Analysis and Applications
- Vol. 303 (1) , 304-314
Unboundedness of the large solutions of an asymmetric oscillator
- 17 November 2004
- Published by Elsevier in Journal of Mathematical Analysis and Applications
- Vol. 303 (1) , 304-314
Unboundedness of the large solutions of an asymmetric oscillator