Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by Crossref.
1993.
Delay Differential Equations - With Applications in Population Dynamics.
Vol. 191,
Issue. ,
p.
353.
So, Joseph W.-H.
and
Yu, J. S.
1995.
On the uniform stability for a ‘food-limited’ population model with time delay.
Proceedings of the Royal Society of Edinburgh: Section A Mathematics,
Vol. 125,
Issue. 5,
p.
991.
So, Joseph W.-H.
and
Yu, J. S.
1995.
Global attractivity for a population model with time delay.
Proceedings of the American Mathematical Society,
Vol. 123,
Issue. 9,
p.
2687.
Yu, Jianshe
Wu, Jianhong
and
Zou, Xingfu
1996.
On a hyperlogistic delay equation.
Glasgow Mathematical Journal,
Vol. 38,
Issue. 2,
p.
255.
Matsunaga, Hideaki
Miyazaki, Rinko
and
Hara, Tadayuki
1999.
Global Attractivity Results for Nonlinear Delay Differential Equations.
Journal of Mathematical Analysis and Applications,
Vol. 234,
Issue. 1,
p.
77.
Tang, Xianhua
and
Yu, Jianshe
2001.
3–global attractivity of the zero solution of the “food limited” type functional differential equation.
Science in China Series A: Mathematics,
Vol. 44,
Issue. 5,
p.
610.
Zhou, Ying-gao
2002.
Existence of positive solutions in a delay logistic difference equation.
Journal of Central South University of Technology,
Vol. 9,
Issue. 2,
p.
142.
Tang, X.H.
2004.
Global attractivity for a delay logistic equation with instantaneous terms.
Nonlinear Analysis: Theory, Methods & Applications,
Vol. 59,
Issue. 1-2,
p.
211.
Wang, Xiaoping
and
Liao, Liusheng
2004.
Asymptotic behavior of solutions of delay logistic differential equation with negative instantaneously terms.
Applied Mathematics and Computation,
Vol. 153,
Issue. 1,
p.
69.
Faria, Teresa
2004.
Global attractivity in scalar delayed differential equations with applications to population models.
Journal of Mathematical Analysis and Applications,
Vol. 289,
Issue. 1,
p.
35.
Arino, J.
and
van den Driessche, P.
2006.
Delay Differential Equations and Applications.
Vol. 205,
Issue. ,
p.
539.
Li, Huaixing
Muroya, Y.
and
Yuan, Rong
2009.
A sufficient condition for the global asymptotic stability of a class of logistic equations with piecewise constant delay.
Nonlinear Analysis: Real World Applications,
Vol. 10,
Issue. 1,
p.
244.
Agarwal, Ravi P.
O’Regan, Donal
and
Saker, Samir H.
2014.
Oscillation and Stability of Delay Models in Biology.
p.
1.