Two periodic solutions of neutral difference equations modelling physiological processes.
Wu, Jun, Liu, Yicheng (2006)
Discrete Dynamics in Nature and Society
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Displaying similar documents to “Positive periodic solutions of abstract difference equations.”
Two periodic solutions of neutral difference equations modelling physiological processes.
Positive periodic solutions of nonlinear first-order functional difference equations.
Ma, Ruyun, Chen, Tianlan, Lu, Yanqiong (2010)
Discrete Dynamics in Nature and Society
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Existence of positive periodic solutions of higher-order functional difference equations
Xin-Ge Liu, Mei-Lan Tang (2014)
Applications of Mathematics
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Based on the fixed-point theorem in a cone and some analysis skill, a new sufficient condition is obtained for the existence of positive periodic solutions for a class of higher-order functional difference equations. An example is used to illustrate the applicability of the main result.
On a criterion of uniqueness for periodic solutions of linear second order difference equations
Zdzisław Denkowski (1972)
Annales Polonici Mathematici
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On the existence and uniqueness of periodic solutions for difference equations of second order
Zdzisław Denkowski (1973)
Annales Polonici Mathematici
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On generalized periodic solutions of linear differential equations of order n
J. Ligęza (1977)
Annales Polonici Mathematici
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Periodic solutions of differential equations in the cylindrical space
Stanisław Sędziwy (1972)
Annales Polonici Mathematici
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The existence of periodic solutions of an autonomous second order non-linear differential equation
G. J. Butler (1974)
Annales Polonici Mathematici
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Positive periodic solutions of functional discrete systems and population models.
Raffoul, Youssef N., Tisdell, Christopher C. (2005)
Advances in Difference Equations [electronic only]
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Accurate computation of periodic regions' centers in the general -set with integer index number.
Xingyuan, Wang, Yijie, He, Yuanyuan, Sun (2010)
Discrete Dynamics in Nature and Society
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Periodic solutions of x" + f(μ, x) = 0
G. J. Butler, H. I. Freedman (1979)
Annales Polonici Mathematici
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On some possible extensions of Massera's theorem.
Makay, Géza (2000)
Electronic Journal of Qualitative Theory of Differential Equations [electronic only]
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