39A30
- : Approximation of limit cycle of differential systems with variable coefficients. (English). Archivum Mathematicum, vol. 59 (2023), issue 1, pp. 85-97
- : Mean almost periodicity and moment exponential stability of discrete-time stochastic shunting inhibitory cellular neural networks with time delays. (English). Kybernetika, vol. 55 (2019), issue 4, pp. 690-713
- : Initial data stability and admissibility of spaces for Itô linear difference equations. (English). Mathematica Bohemica, vol. 142 (2017), issue 2, pp. 185-196
- : An analysis of the stability boundary for a linear fractional difference system. (English). Mathematica Bohemica, vol. 140 (2015), issue 2, pp. 195-203
- : Global behavior of the difference equation $x_{n+1}=\frac{ax_{n-3} }{b+ cx_{n-1}x_{n-3}}$. (English). Archivum Mathematicum, vol. 51 (2015), issue 2, pp. 77-85
- : Dynamics in a discrete predator-prey system with infected prey. (English). Mathematica Bohemica, vol. 139 (2014), issue 3, pp. 511-534
- : Global behavior of a third order rational difference equation. (English). Mathematica Bohemica, vol. 139 (2014), issue 1, pp. 25-37
- : Stability in linear neutral difference equations with variable delays. (English). Mathematica Bohemica, vol. 138 (2013), issue 3, pp. 245-258
- : Almost sufficient and necessary conditions for permanence and extinction of nonautonomous discrete logistic systems with time-varying delays and feedback control. (English). Applications of Mathematics, vol. 56 (2011), issue 2, pp. 207-225
- : The stability analysis of a discretized pantograph equation. (English). Mathematica Bohemica, vol. 136 (2011), issue 4, pp. 385-394
- : On the rational recursive sequence $ x_{n+1}=\dfrac {\alpha_0x_n+\alpha_1x_{n-l}+\alpha _2x_{n-k}} {\beta_0x_n+\beta_1x_{n-l}+\beta_2x_{n-k}}$. (English). Mathematica Bohemica, vol. 135 (2010), issue 3, pp. 319-336
- : Stability problems for linear differential and difference systems. (English). Archivum Mathematicum, vol. 45 (2009), issue 3, pp. 189-202
- : On the difference equation $x_{n+1}=\dfrac{a_{0}x_{n}+a_{1}x_{n-1}+\dots +a_{k}x_{n-k}}{b_{0}x_{n}+b_{1}x_{n-1}+\dots +b_{k}x_{n-k}} $. (English). Mathematica Bohemica, vol. 133 (2008), issue 2, pp. 133-147
- : On the rational recursive sequence $ \ x_{n+1}=\Big ( A+\sum _{i=0}^k\alpha _ix_{n-i}\Big ) \Big / \sum _{i=0}^k\beta _ix_{n-i} $. (English). Mathematica Bohemica, vol. 133 (2008), issue 3, pp. 225-239
Search
Partner of
