[1] Albayati, M.S., Mat, N.K.N., Musaibah, A.S., Aldhaafri, H.S. and Al-matari, E.M. Participate in boycott activities toward danish products from the perspective of Muslim consumer, Am. J. Econ. Special Issue (2012), 120–124.
[2] Balatif, O., Khajji, B. and Rachik, M. Mathematical modeling, analysis, and optimal control of abstinence behavior of registration on the electoral lists, Discrete Dyn. Nature Soc. 2020 (2020).
[3] Boyce, W.E. and DiPrima, R.C. Elementary differential equations and boundary value problems, John Wiley and Sons, New York, NY, USA, 2009.
[4] Braunsberger, K. and Buckler, B. What motivates consumers to partici-pate in boycotts: Lessons from the ongoing Canadian seafood boycott, J. Bus. Res. 64(3) (2011), 96–102.
[5] Diermeier, D. and Van Mieghem, J.A. Voting with your Pocketbook-A Stochastic Model of Consumer Boycotts, Math. Comput. Model. 48 (2008), 1497–1509.
[6] Edelstein-Keshet, L. Mathematical Models in Biology, SIAM, 1988.
[7] EL Arraf, S. and Biddou, N. Corporate Response and Responsibility in the case of consumer boycotts: an Analysis of Centrale Danone crisis in Morocco, Journal d’Economie, de Management, d’Environnement et de Droit, 2(2) (2019), 29–30.
[8] Fleming, W.H. and Rishel, R.W. Deterministic and Stochastic Optimal Control, Springer, New York, NY, USA, 1975.
[9] Hoffmann, S. Are boycott motives rationalizations?, J. Consum. Behav. 12(3) (2013), 214–222.
[10] Indicateurs-Sociaux-ar [online]. The Ministry of Economy and Finance, (2018). Available from: https://www.finances.gov.ma, (access date : 9 January 2024).
[11] Klein, J.G., Smith, N.C. and John, A. Why We Boycott: Consumer Motivations for Boycott Participation, J. Mark. 68(3) (2004), 92–109.
[12] LaSalle, J.P. The stability of dynamical systems, Regional Conference Series in Applied Mathematics Vol. 25, SIAM. Philadelphia, PA, USA, 1976.
[13] Li, C. and Ma, Z. Dynamics analysis of a mathematical model for new product innovation diffusion, Discrete Dyn. Nature Soc. 2020 (2020), 13 pages.
[14] Makinde, O.D. and Okosun, K.O. Impact of chemo-therapy on optimal control of malaria disease with infected immigrants, Biosystems 104(1) (2011), 32–41.
[15] Mayo, C.C. Captain Boycott 1832-1897 [online]. Comhairle Contae Mhaigh Eo Mayo County Council, (2006). Available
from:
https://www.mayo.ie/discover/history-heritage/ great-battles-conflicts/captain-boycott, (access date : 9 January 2024).
[16] Mesbah, M. “Khalih Yreeb”: Boycott campaign and empowering the role of ordinary citizen [online]. Moroccan Institute For Policy Analy-sis. Available from: https://mipa.institute/6734, (access date : 11 January 2024).
[17] Mosameh, M. The boycott campaign for Central products loses “15 billion centimeters” [online]. Berrechid news, (6 April 2018). Available from: https://www.berrechidnews.com/2018/06/5074.html, (access date : 01 January 2024).
[18] Nakul, C., Cushing J.M. and Hyman, J.M. Bifurcation analysis of a mathematical model for malaria transmission, SIAM J. Appl. Math. 67(1) (2006), 24–45.
[19] Neilson, L.A. Boycott or buycott? Understanding political consumerism, J. Consum. Behav. 9(3) (2010), 214–227.
[20] News note for the high commission for planning about the basic char-acteristics of an active, working population During the year 2018, High Commission for Planning, (2018). Available from:
https://www.hcp. ma/region-drda.
[21] Palacios-Florencio, B., Revilla-Camacho, M.A., Garzón, D. and Prado-Román, C. Explaining the boycott behavior: A conceptual model proposal and validation, J. Consum. Behav. 20(5) (2021), 1313–1325.
[22] Pontryagin, L.S., Boltyanskii, V.G. Gamkrelidze, R.V. and Mishchenko, E.F. The mathematical theory of optimal processes, Wiley, New York, NY, USA, 1962.
[23] Zhuo, C., Chen S. and Yan, H. Mathematical modelling of B2C consumer product supply strategy based on nonessential demand pattern, J. Math. 2024 (2024), 14 pages.
[24] Zhuo, Z., Chau K.Y., Huang, S. and Kit Ip, Y. Mathematical modeling of optimal product supply strategies for manufacturer-to-group customers based on semi-real demand patterns, Int. J. Eng. Bus. Manag. 12 (2020),1–8.
[25] Zhuo, Z., Chen, S., Yan, H. and He, Y. A new demand function graph: Analysis of retailer-to-individual customer product supply strategies un-der a non-essential demand pattern, Plos one 19(2) (2024), e0298381.
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