Stability and Hopf bifurcation analysis of a delayed tobacco smoking model containing snuffing class

[1]  A. Zeb,et al.  Stability analysis and prevention strategies of tobacco smoking model , 2020 .

[2]  Zizhen Zhang,et al.  Dynamical analysis of a giving up smoking model with time delay , 2019 .

[3]  Jingdong Wei,et al.  Existence of traveling wave solutions with critical speed in a delayed diffusive epidemic model , 2019, Advances in Difference Equations.

[4]  Yuzhen Bai,et al.  Stability and Hopf bifurcation for a stage-structured predator–prey model incorporating refuge for prey and additional food for predator , 2019, Advances in Difference Equations.

[5]  Bing Li,et al.  LMI conditions for some dynamical behaviors of fractional-order quaternion-valued neural networks , 2019, Advances in Difference Equations.

[6]  Shuai Yuan,et al.  Influence of multiple time delays on bifurcation of fractional-order neural networks , 2019, Appl. Math. Comput..

[7]  Changjin Xu,et al.  Bifurcation control of a fractional-order delayed competition and cooperation model of two enterprises , 2019, Science China Technological Sciences.

[8]  Zizhen Zhang,et al.  Hopf bifurcation of a delayed worm model with two latent periods , 2019, Advances in Difference Equations.

[9]  Ángel G. C. Pérez,et al.  Dynamics of a time-delayed SIR epidemic model with logistic growth and saturated treatment , 2019, Chaos, Solitons & Fractals.

[10]  R. K. Upadhyay,et al.  A delayed e-epidemic SLBS model for computer virus , 2019, Advances in Difference Equations.

[11]  Fathalla A. Rihan,et al.  A fractional-order epidemic model with time-delay and nonlinear incidence rate , 2019, Chaos, Solitons & Fractals.

[12]  Ravi P. Agarwal,et al.  Mathematical analysis of giving up smoking model via harmonic mean type incidence rate , 2019, Appl. Math. Comput..

[13]  A. M. Nagy,et al.  Uniform asymptotic stability of a Logistic model with feedback control of fractional order and nonstandard finite difference schemes , 2019, Chaos, Solitons & Fractals.

[14]  Bapan Ghosh,et al.  Explicit impacts of harvesting in delayed predator-prey models , 2019, Chaos, Solitons & Fractals.

[15]  T. K. Kar,et al.  Stability and bifurcation analysis of an epidemic model with the effect of media , 2019, Chaos, Solitons & Fractals.

[16]  Changjin Xu,et al.  Bifurcation control for a fractional-order competition model of Internet with delays , 2019, Nonlinear Dynamics.

[17]  Ying Guo,et al.  Bifurcation Analysis for Simplified Five-Neuron Bidirectional Associative Memory Neural Networks with Four Delays , 2019, Neural Processing Letters.

[18]  Jinde Cao,et al.  Novel results on projective synchronization of fractional-order neural networks with multiple time delays , 2018, Chaos, Solitons & Fractals.

[19]  Junjie Wei,et al.  Hopf-Hopf bifurcation and chaotic attractors in a delayed diffusive predator-prey model with fear effect , 2018, Chaos, Solitons & Fractals.

[20]  O. Balatif,et al.  Optimal Control Strategy for a Discrete Time Smoking Model with Specific Saturated Incidence Rate , 2018, Discrete Dynamics in Nature and Society.

[21]  E. Kinani,et al.  On the solution of fractional order SIS epidemic model , 2018, Chaos, Solitons & Fractals.

[22]  Delfim F. M. Torres,et al.  Optimal control of a fractional order epidemic model with application to human respiratory syncytial virus infection , 2018, Chaos, Solitons & Fractals.

[23]  R. Agarwal,et al.  Threshold dynamics and optimal control of an age-structured giving up smoking model , 2018, Nonlinear Analysis: Real World Applications.

[24]  A. Kılıçman,et al.  A fractional order SIR epidemic model for dengue transmission , 2018, Chaos, Solitons & Fractals.

[25]  S. Maitra,et al.  Dynamics of a delayed predator-prey system with stage structure and cooperation for preys , 2018, Chaos, Solitons & Fractals.

[26]  A. Zeb,et al.  An approach for approximate solution of fractional-order smoking model with relapse class , 2018, International Journal of Biomathematics.

[27]  R. K. Upadhyay,et al.  Delay-induced Hopf bifurcation of an SVEIR computer virus model with nonlinear incidence rate , 2018, Advances in Difference Equations.

[28]  Changjin Xu,et al.  Local and global Hopf bifurcation analysis on simplified bidirectional associative memory neural networks with multiple delays , 2018, Math. Comput. Simul..

[29]  J. R. Roshan,et al.  Correction to: Multiple Positive Solutions for p-Kirchhoff Problems with Sign-Changing Potential , 2018 .

[30]  Qiankun Song,et al.  Synchronization of fractional-order memristor-based complex-valued neural networks with uncertain parameters and time delays , 2018 .

[31]  A. Zeb,et al.  Dynamical analysis of cigarette smoking model with a saturated incidence rate , 2018 .

[32]  Ruizhi Yang,et al.  Analysis of a diffusive predator-prey system with anti-predator behaviour and maturation delay , 2018 .

[33]  Obaid J. Algahtani,et al.  Global Aspects of Age-Structured Cigarette Smoking Model , 2018 .

[34]  M. Davoudian.  Modules with Chain Condition on Non-finitely Generated Submodules , 2018 .

[35]  T. Zhao,et al.  Hopf bifurcation of a computer virus propagation model with two delays and infectivity in latent period , 2018 .

[36]  A. Zeb,et al.  Comparing Two Numerical Methods for Approximating a New Giving Up Smoking Model Involving Fractional Order Derivatives , 2017 .

[37]  Devendra Kumar,et al.  A new fractional model for giving up smoking dynamics , 2017 .

[38]  Xuekang Zhang,et al.  Ergodicity of stochastic smoking model and parameter estimation , 2016 .

[39]  Fareeha Sami Khan,et al.  Perturbation-Iteration Algorithm to Solve Fractional Giving Up Smoking Mathematical Model , 2016 .

[40]  Qamar Din,et al.  Qualitative behavior of a smoking model , 2016 .

[41]  B. Kooi,et al.  Smoking epidemic eradication in a eco-epidemiological dynamical model , 2013 .

[42]  A. Zeb,et al.  Square-root dynamics of a giving up smoking model , 2013 .

[43]  Hai-Feng Huo,et al.  Influence of Relapse in a Giving Up Smoking Model , 2013 .

[44]  Abba B. Gumel,et al.  Curtailing smoking dynamics: A mathematical modeling approach , 2008, Appl. Math. Comput..

[45]  C. Dolea,et al.  World Health Organization , 1949, International Organization.

[46]  Z. Hammouch,et al.  Mathematical analysis and numerical simulation for a smoking model with Atangana–Baleanu derivative , 2019 .

[47]  S. Arabia,et al.  The Eect of Occasional Smokers on the Dynamics of a Smoking Model , 2014 .

[48]  Gul Zaman,et al.  Qualitative Behavior of Giving Up Smoking Models , 2011 .

[49]  Zhidong Teng,et al.  On the distribution of the roots of a fifth degree exponential polynomial with application to a delayed neural network model , 2009, Neurocomputing.

[50]  Carlos Castillo-Garsow,et al.  Mathematical Models for the Dynamics of Tobacco Use, Recovery and Relapse , 1997 .

[51]  B. Hassard,et al.  Theory and applications of Hopf bifurcation , 1981 .