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Communications in Nonlinear Science and Numerical Simulation, Volume 31
Volume 31, Numbers Issues 1-3, February 2016
- Jianguo Ren
, Ji Liu, Yonghong Xu:
Modeling the dynamics of a network-based model of virus attacks on targeted resources. 1-10 - Andrei D. Polyanin
Direct functional separation of variables and new exact solutions to axisymmetric unsteady boundary-layer equations. 11-20 - Yaroslav D. Sergeyev
The exact (up to infinitesimals) infinite perimeter of the Koch snowflake and its finite area. 21-29 - R. Radha, P. S. Vinayagam
Persistent bright solitons in sign-indefinite coupled nonlinear Schrödinger equations with a time-dependent harmonic trap. 30-39 - Xing Lü, Wen-Xiu Ma, Jun Yu, Chaudry Masood Khalique
Solitary waves with the Madelung fluid description: A generalized derivative nonlinear Schrödinger equation. 40-46 - Jianrong Wang, Jianping Wang, Zhen He, Haitao Xu:
Research of cooperative communication network with both preferential and random attachments. 47-59 - Jianan Xia
Permutation and weighted-permutation entropy analysis for the complexity of nonlinear time series. 60-68 - Mahtab Sadat Sharifian, Abdolah Rahimi
Classifying the weights of particle filters in nonlinear systems. 69-75
- J. A. Tenreiro Machado
Fractional dynamics in the Rayleigh's piston. 76-82
- Hong Zhang, Paul Georgescu
Periodic patterns and Pareto efficiency of state dependent impulsive controls regulating interactions between wild and transgenic mosquito populations. 83-107 - Jan Cermák
Stability regions for fractional differential systems with a time delay. 108-123 - Marek Bodnar
Stability analysis of the family of tumour angiogenesis models with distributed time delays. 124-142 - Rossella Agliardi:
Modeling uncertainty in limit order execution. 143-150 - Anton V. Doroshin
Heteroclinic chaos and its local suppression in attitude dynamics of an asymmetrical dual-spin spacecraft and gyrostat-satellites. The Part I - Main models and solutions. 151-170 - Anton V. Doroshin
Heteroclinic chaos and its local suppression in attitude dynamics of an asymmetrical dual-spin spacecraft and gyrostat-satellites. The Part II - The heteroclinic chaos investigation. 171-196
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