Journals / Bursa Uludağ Üniversitesi İktisadi ve İdari Bilimler Fakültesi Dergisi / 2026 / Cilt: 45 Sayı: 1

A Game-Theoretic Perspective on the U.S.–China Trade War: A Sequential Chicken Game Framework

ABD-Çin Ticaret Savaşına Oyun Teorik Bir Yaklaşım: Sıralı Tavuk Oyunu Çerçevesi

Müslüm Basılgan(Bursa Uludağ Üniversitesi)0000-0001-8307-6315
Pages
59–85
Publication Date
2026-10-17
DOI
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AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

These findings highlight the role of strategic asymmetry, sequential decision-making, and payoff structures in shaping trade-conflict outcomes and illustrate the analytical value of the Chicken Game framework for understanding contemporary international trade conflicts.

📌 3 Key Takeaways

🎯
Objective & Hypothesis:One of the most significant sources of tension in the contemporary global trading system is the trade war between the United States and China.
📊
Key Findings & Data:This study analyzes the U.S.–China trade war within a game-theoretic framework to examine strategic decision-making under conflict.
💡
Conclusion & Impact:These findings highlight the role of strategic asymmetry, sequential decision-making, and payoff structures in shaping trade-conflict outcomes and illustrate the analytical value of the Chicken Game framework for understanding contemporary international trade conflicts.
🔬Design:Modeling & Simulation
📍Scope:Comprehensive Sample
⚙️Variables:Ticaret savaşı · oyun teorisi · tavuk oyunu

Abstract

One of the most significant sources of tension in the contemporary global trading system is the trade war between the United States and China. This study analyzes the U.S.–China trade war within a game-theoretic framework to examine strategic decision-making under conflict. The Chicken Game is employed to model the strategic interaction underlying mutual confrontation, where both parties face strong incentives to avoid unilateral concession. Given the sequential and asymmetric structure of the trade conflict, the analysis is conducted in an extensive-form framework and applies the concept of subgame perfect Nash equilibrium (SPNE). Backward induction yields a unique SPNE in which the United States chooses a tariff strategy and China responds by avoiding further tariff escalation. The equilibrium reflects the first-mover advantage of the United States and China’s incentive to minimize the larger losses associated with mutual escalation under the assumed asymmetric payoff structure. A sensitivity analysis further shows that the equilibrium is preserved under alternative payoff magnitudes as long as the underlying ordinal preference relationships remain unchanged, while also demonstrating that the result remains conditional on these preference orderings. These findings highlight the role of strategic asymmetry, sequential decision-making, and payoff structures in shaping trade-conflict outcomes and illustrate the analytical value of the Chicken Game framework for understanding contemporary international trade conflicts.

Özet

Günümüz küresel ticaret sistemindeki en önemli gerilim kaynaklarından biri, Amerika Birleşik Devletleri ile Çin arasındaki ticaret savaşıdır. Bu çalışma, çatışma koşullarında stratejik karar alma süreçlerini incelemek amacıyla ABD-Çin ticaret savaşını oyun teorik bir çerçevede analiz etmektedir. Karşılıklı çatışmanın temelinde yatan stratejik etkileşimi modellemek için, her iki tarafın da tek taraflı taviz vermekten kaçınmaya yönelik güçlü teşviklere sahip olduğu Tavuk Oyunu (Chicken Game) kullanılmaktadır. Ticaret çatışmasının sıralı ve asimetrik yapısı dikkate alınarak analiz, genişletilmiş biçimli oyun (extensive-form) çerçevesinde gerçekleştirilmekte ve alt oyun mükemmel Nash dengesi (subgame perfect Nash equilibrium – SPNE) kavramı uygulanmaktadır. Geriye doğru çözümleme (backward induction), Amerika Birleşik Devletleri’nin tarife stratejisini seçtiği ve Çin’in daha fazla tarife artışından kaçınarak karşılık verdiği tek bir SPNE ortaya koymaktadır. Bu denge, varsayılan asimetrik getiri yapısı altında ABD’nin ilk hareket eden oyuncu avantajını ve Çin’in karşılıklı tırmanmanın yol açacağı daha büyük kayıpları en aza indirme teşvikini yansıtmaktadır. Duyarlılık analizi ayrıca, temel sıralı tercih ilişkileri değişmediği sürece alternatif getiri büyüklükleri altında dengenin korunduğunu; bununla birlikte, sonucun söz konusu tercih sıralamalarına bağlı olduğunu göstermektedir. Bu bulgular, ticaret çatışmalarının sonuçlarının şekillenmesinde stratejik asimetrinin, sıralı karar almanın ve getiri yapılarının rolünü ortaya koymakta ve çağdaş uluslararası ticaret çatışmalarının anlaşılmasında Tavuk Oyunu çerçevesinin analitik değerini göstermektedir.

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Cite This Article

Basılgan, M. (2026). A Game-Theoretic Perspective on the U.S.–China Trade War: A Sequential Chicken Game Framework. Bursa Uludağ Üniversitesi İktisadi ve İdari Bilimler Fakültesi Dergisi, Cilt: 45 Sayı: 1, 59–85. https://ajindex.com/articles/1378147

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References (123)

  1. Alexa, I. V., & Toma, S. V. (2012). The correlation between game theory and international trade. Annals of the University Dunarea de Jos of Galati: Fascicle I, Economics, and Applied Informatics, 18(2), 67–74.
  2. Allison, G., Kiersznowski, N., & Fitzek, C. (2022, March 23). The great economic rivalry: China vs. the U.S. Belfer Center for Science and International Affairs, Harvard Kennedy School. https://www.belfercenter.org/sites/default/files/files/publication/GreatEconomicRivalry_Final_2.pdf
  3. Altieri, C. (2021). United States and China: A game theoretical approach to international trade. LUISS University.
  4. Aumann, R. J. (1995). Backward induction and common knowledge of rationality. Games and Economic Behavior, 8(1), 6–19. https://doi.org/10.1016/S0899–8256(05)80015–6
  5. Autor, D., Beck, A., Dorn, D, & Hanson, G. H. (2024). Help for the heartland? The employment and electoral effects of the Trump tariffs in the United States (NBER Working Paper No. 32082). National Bureau of Economic Research. https://doi.org/10.3386/w32082
  6. Bacharach, M. (1992). Backward induction and beliefs about oneself. Synthese, 91(3), 247–284. https://doi.org/10.1007/BF00413569
  7. Bacharach, M. (1977). Economics and the theory of games. Westview Press.
  8. Badia, L, & Marchioro, T. (2022). Game theory: A handbook of problems and exercises. Società Editrice Esculapio.
  9. Baskaran, G, & Schwartz, M. (2025, July 28). Developing rare earth processing hubs: An analytical approach. Center for Strategic and International Studies (CSIS). https://csis-website-prod.s3.amazonaws.com/s3fs-public/2025–07/250728_Baskaran_Processing_Hubs.pdf?VersionId=4QrvvYqmugfjafZnU1G_2Tpda3SYKWnc
  10. Ben-El-Mechaiekh, H, & Dimand, R. W. (2010). Von Neumann, Ville, and the minimax theorem. International Game Theory Review, 12(2), 115–137. https://doi.org/10.1142/S0219198910002556
  11. Bierman, H. S, & Fernandez, L. F. (1998). Game theory with economic applications (2nd ed.). Addison-Wesley.
  12. Blendon, R. J., Casey, L. S, & Benson, J. M. (2017). Public opinion and trump’s jobs and trade policies. Challenge, 60(3), 228–244. https://doi.org/10.1080/05775132.2017.1308763
  13. Bonanno, G. (2015). Game Theory. Kindle Direct Publishing.
  14. Bouët, A., Sall, L. M., & Zheng, Y. (2024). Trump 2.0 tariffs: What cost for the world economy? Policy Brief, 49.
  15. Camerer, C. F. (2003). Behavioral game theory: Experiments in strategic interaction. Princeton University Press.
  16. Carbonell-Nicolau, O. (2010). Essential equilibria in normal-form games. Journal of Economic Theory, 145(1), 421–431. https://doi.org/10.1016/j.jet.2009.06.002
  17. Carmichael, F. (2005). A guide to game theory. Pearson Education.
  18. Carpenter, J, & Robbett, A. (2022). Game theory and behavior. MIT Press.
  19. Carvalho, C. (2025). Trump and game theory: Tariffs as a geopolitical strategy. SSRN Electronic Journal. https://doi.org/10.2139/ssrn.5180046
  20. Chammah, A. M. (1965). Prisoner's dilemma; a study in conflict and cooperation. University of Michigan Press
  21. Chong, T. T. L, & Li, X. (2019). Understanding the China-US trade war: causes, economic impact, and the worst-case scenario. Economic and Political Studies, 7(2), 185–202.
  22. Coates, C. J., Florence, R. E, & Kral, K. L. (2002). Financial statement audits, a game of chicken?. Journal of Business Ethics, 41(1), 1–11. https://doi.org/10.1023/A:1021355104022
  23. Colman, A. M. (2013). Game theory and its applications: In the social and biological sciences. Psychology Press.
  24. Commission on the Theft of American Intellectual Property. (2017, February). Update to the IP Commission Report - The theft of American intellectual property: Reassessments of the challenge and United States policy (p. 1). http://ipcommission.org/report/IP_Commission_Report_Update_2017.pdf
  25. Conybeare, J. A. C. (1987). Trade wars: The theory and practice of international commercial policy. Columbia University Press.
  26. Conybeare, J. A. (1988). Managing international trade conflicts: explanations and prescription. Journal of International Affairs, 75–91.
  27. Conybeare, J. (1985). Trade wars: a comparative study of Anglo-Hanse, Franco-Italian, & Hawley-Smoot conflicts. World Politics, 38(1), 147–172. https://doi.org/10.2307/2010354
  28. Correa, H. (2001). Game theory as an instrument for the analysis of international relations. Ritsumeikan Annual Review of International Studies, 14(2), 187–208.
  29. Courtois, P., Nessah, R, & Tazdaït, T. (2011, February). How to play the games? Nash versus Berge behavior rules. In L. A. Petrosyan, & N. A. Zenkevich (Eds.), Game theory and management: Collected abstracts of papers presented at the Fifth International Conference Game Theory and Management (p. 63). Graduate School of Management SPbU.
  30. Crawford, V. P. (2002). John Nash and the analysis of strategic behavior. Economics Letters, 75(3), 377–382. https://doi.org/10.1016/S0165–1765(01)00624–3
  31. Daskalakis, C., Goldberg, P. W, & Papadimitriou, C. H. (2009). The complexity of computing a Nash equilibrium. Communications of the ACM, 52(2), 89–97. https://doi.org/10.1145/1461928.1461951
  32. De Heus, P., Hoogervorst, N, & Van Dijk, E. (2010). Framing prisoners and chickens: Valence effects in the prisoner’s dilemma and the chicken game. Journal of Experimental Social Psychology, 46(5), 736–742. https://doi.org/10.1016/j.jesp.2010.04.013
  33. Dehez, P. (2024). Game theory for the social sciences: conflict, bargaining, cooperation and power. Springer.
  34. Di, D., Luft, G, & Zhong, D. (2019). Why did Trump launch a trade war? A political economy explanation from the perspective of financial constraints. Economic and Political Studies, 7(2), 203–216. https://doi.org/10.1080/20954816.2019.1595327
  35. Dimand, R. W, & Dimand, M. A. (1992). The early history of the theory of strategic games from Waldegrave to Borel. History of Political Economy, 24(Supplement), 15–27.
  36. Eichengreen, B. (2019). Trump’s trade war: Even worse than you think. http://castleinvestments.co.za/wp-content/uploads/2019/08/trumps-trade-war.pdf
  37. Ferreira, J. L. (2019). Game theory: An applied introduction. Bloomsbury Publishing.
  38. Fudenberg, D, & Tirole, J. (1991). Game theory. MIT Press.
  39. Ghoneim, H, & Reda, Y. (2008). The US-China trade conflict: a game theoretical analysis (No. 15).
  40. Gibbons, R. (1992). A primer in game theory. Prentice Hall.
  41. Gill, B, & Lee, K. (2023). Can US High-tech Restrictions on China Succeed?. The Diplomat. July 10. https://thediplomat.com/2023/07/can-us-high-tech-restrictions-on-china-%20succeed/
  42. Gilpin, R., & Gilpin, J. M. (2001). Global political economy: Understanding the international economic order. Princeton University Press.
  43. Greenaway, D. (1988). Trade wars: The theory and practice of international commercial rivalry by John A. C. Conybeare [Review of the book Trade wars: The theory and practice of international commercial rivalry, by J. A. C. Conybeare]. The Economic Journal, 98(392), 895–897.
  44. Han, Z. (2012). Game theory in wireless and communication networks: Theory, models, and applications. Cambridge University Press.
  45. Han, Z., Zheng, R, & Poor, H. V. (2011). Repeated Auctions with Bayesian Nonparametric Learning for Spectrum Access in Cognitive Radio Networks. IEEE Transactions on Wireless Communications,10(3), 890–900. https://doi.org/10.1109/TWC.2011.010411.100838
  46. Hao, L.Y, & Ji, X.J. (2012). Game analysis on trade strategy of international trade. Advances in Asian Social Science (AASS), 3(4), 722.
  47. Hargreaves-Heap, S, & Varoufakis, Y. (2004). Game theory: A critical introduction. Routledge.
  48. Harrison, G. W, & Ruström, E. E. (1991). Trade wars, trade negotiations and applied game theory. The Economic Journal, 101(406), 420–435. https://doi.org/10.2307/2233550
  49. Holt, C. A, & Roth, A. E. (2004). The Nash equilibrium: A perspective. Proceedings of the National Academy of Sciences, 101(12), 3999–4002.
  50. Hossain, E., Niyato, D, & Han, Z. (2009). Dynamic spectrum access and management in cognitive radio networks. Cambridge University Press. https://doi.org/10.1017/CBO9780511609909 International Monetary Fund. (n.d.). IMF data. Retrieved July 20, 2025, from https://www.imf.org/en/Data
  51. Jeon, S., Reyes-Heroles, R., Uppal, A., Van Leemput, E, & Yu, D. (2025, July 7). Trade-offs of higher U.S. tariffs: GDP, revenues, and the trade deficit. FEDS Notes. Federal Reserve. https://www.federalreserve.gov/econres/notes/feds-notes/trade-offs-of-higher-u-s-tariffs-gdp-revenues-and-the-trade-deficit-20250707.html
  52. Jiang, Z., Gong, X, & Cheng, H. (2020). Research on trading friction between China and the US from game theory perspective. American Journal of Industrial and Business Management, 10(01), 19.
  53. Johnson, H. (1953). Optimum tariffs and retaliation. The Review of Economic Studies, 21(2), 142–153.
  54. Kalai, E, & Lehrer, E. (1993). Subjective equilibrium in repeated games. Econometrica, 1231–1240.
  55. Kanazawa, S, & Still, M. C. (2000). Parental investment as a game of chicken. Politics and the Life Sciences, 19(1), 17–26.
  56. Kapustina, L., Lipková, L., Silin, Y, & Drevalev, A. (2020), “US-China trade war: causes and outcomes”, SHS Web of Conferences, Vol. 73, 01012. https://doi.org/10.1051/shsconf/20207301012
  57. Karlsson, C. J. (2021). Game Theory and Applications: Connecting Individual-level Interactions to Collective-level Consequences (Doctoral dissertation, Department of Mathematical Sciences, Chalmers University of Technology and University of Gothenburg).
  58. Khurana, C. (2022). Review of game theory applications in international trade. International Journal of English Literature and Social Sciences, 7(1), 196–206.
  59. Kim, S. (2018a). Basic concepts for game theory. In M. Khosrow-Pour (Ed.), Game theory: Breakthroughs in research and practice (pp. 220–243). IGI Global Scientific Publishing.
  60. Kim, S. (2018b). Game models in various applications. In M. Khosrow-Pour (Ed.), Game theory: Breakthroughs in research and practice (pp. 244–336). IGI Global Scientific Publishing.
  61. Kuhn, H. W., Harsanyi, J. C., Selten, R., Weibull, J, and van Damme, E. (1996). The work of John Nash in game theory. Journal of Economic Theory, 69(1), 153–185.
  62. Lake, D. A, & Weiss, J. C. (2018, September 24). The Trump administration wrongly assumed China would capitulate in a trade war: What happens now? The Washington Post. https://www.washingtonpost.com/news/monkey-cage/wp/2018/09/24/the-trump-administration-wrongly-assumed-china-would-capitulate-in-a-trade-war-what-happens-now/
  63. Lenway, S. A. (1989). Trade Wars by John A. C. Conybeare. Journal of International Business Studies, 20(1), 186–189.
  64. Li, C., He, C, & Lin, C. (2018). Economic impacts of the possible China-US trade war. Emerging Markets Finance and Trade, 54(7), 1557–1577. https://doi.org/10.1080/1540496X.2018.1446131
  65. Li, M., Balistreri, E. J, & Zhang, W. (2020). The US-China trade war: Tariff data and general equilibrium analysis. Journal of Asian Economics, 69, 101216. https://doi.org/10.1016/j.asieco.2020.101216
  66. Lipman, B. L. (1986). Cooperation among egoists in Prisoners' Dilemma and Chicken games. Public Choice, 51(3), 315–331. https://doi.org/10.1007/BF00128880
  67. Liu, T, & Woo, W. T. (2018). Understanding the US-China trade war. China Economic Journal, 11(3), 319–340.
  68. Luce, R. D, & Raiffa, H. (2012). Games and decisions: Introduction and critical survey. Courier Corporation.
  69. Löchel, H, & Tang, S. (2024). SGC Working Paper Series No. 7 Great power rivalry in the 21st century: China vs. the United States—A game-theoretic analysis of the Thucydides trap.
  70. Mailath, G. J. (1998). Do people play Nash equilibrium? Lessons from evolutionary game theory. Journal of Economic Literature, 36(3), 1347–1374.
  71. Malikova Adel, A, & Kotova Veronika, A. (2025). Donald Trump’s economic policy in 2025 and its impact on the world economy. Progressive Economy, (4), 240–255. https://progressive-economy.ru/
  72. Ma, M. (2024). A study on the game strategy of chip price behavior at the background of the US-China trade war. In SHS Web of Conferences (Vol. 188, p. 03012). EDP Sciences.
  73. Mao, R., Lee, J, & Zeng, B. (2019, February). How does China respond to US trade protection policies?—The perspective of game theory. In Journal of Physics: Conference Series (Vol. 1168, No. 3, p. 032026). IOP Publishing.
  74. McCarty, N, & Meirowitz, A. (2007). Political game theory: An introduction. Cambridge University Press.
  75. McMillan, J. (1986). Game theory in international economics. Taylor & Francis.
  76. McQuarrie, M. (2017). The revolt of the Rust Belt: place and politics in the age of anger. The British Journal of Sociology, 68, S120-S152. https://doi.org/10.1111/1468-4446.12328
  77. Meng, B., Gao, Y., Ye, J., Zhang, M, & Xing, Y. (2022). Trade in factor income and the US-China trade balance. China Economic Review, 73, 101792. https://doi.org/10.1016/j.chieco.2022.101792
  78. Mughwai, V. L. (2020). Game theory and its application in international trade: use of strategic games in trade policy. Academic Journal of Economic Studies, 6(2), 96–101.
  79. Narotzki, D. (2025). Bluff without purpose: Rethinking Trump's Tariff Policy and the Misuse of Game Theory. Available at SSRN 5220905.
  80. Nash, J. F. (1950). The bargaining problem. Econometrica, 18(2), 155–162.
  81. Nicholson, M. (1989). Formal theories in international relations. Cambridge University Press.
  82. Nicolis, J. S., Milias-Argitis, J, & Carabalis, D. (1983). Dynamic simulation of the game of chicken. Kybernetes, 12(1), 9–20.
  83. Osborne, M. J, & Rubinstein, A. (1994). A course in game theory. MIT Press.
  84. Osborne, M. J. (2018). Strategic and extensive form games. In The New Palgrave Dictionary of Economics (pp. 13148–13164). Palgrave Macmillan.
  85. Ossa, R. (2014). Trade wars and trade talks with data. The American Economic Review, 104(12), 4104–4146.
  86. Pasley, J. F. (2008). Chicken pax atomica: The cold war stability of nuclear deterrence. Journal of International and Area Studies, 21–39.
  87. Paszak, P. (2021). US-China trade war: Origins, timeline and consequences. Warsaw Institute. Retrieved May 31, 2023.
  88. Peldschus, F., Zavadskas, E. K., Turskis, Z, & Tamošaitienė, J. (2010). Sustainable assessment of construction site by applying game theory. Inzinerine Ekonomika-Engineering Economics, 21(3), 223–237. https://doi.org/10.5755/j01.ee.21.3.11681
  89. Rapoport, A, & Chammah, A. M. (1966). The game of chicken. American Behavioral Scientist, 10(3), 10–28.
  90. Robertson, D. (1972). International trade policy. Macmillan Education.
  91. Romp, G. (1997). Game theory: introduction and applications. Oxford University Press.
  92. Salvatore, D. (2016). International economics (11th ed.). John Wiley & Sons.
  93. Salvatore, D. (1993). Trade protectionism and welfare in the United States. In D. Salvatore (Ed.), Protectionism and world welfare (pp. 311–335). Cambridge University Press. https://doi.org/10.1017/CBO9780511521997.015
  94. Schelling, T. C. (1960). The strategy of conflict. Harvard University Press.
  95. Schmidt, C. (2002). Introduction. In C. Schmidt (Ed.), Game theory and economic analysis (pp. 1–11). Routledge.
  96. Schotter, A, & Schwodiauer, G. (1980). Economics and the theory of games: A survey. Journal of Economic Literature, 18(2), 479–527.
  97. Schwalbe, U, & Walker, P. (2001). Zermelo and the early history of game theory. Games and Economic Behavior, 34(1), 123–137.
  98. Selten, R. (1999). Game theory and economic behaviour: selected essays. Edward Elgar Publishing.
  99. Selten, R. (1965). Spieltheoretische behandlung eines oligopolmodells mit nachfrageträgheit: Teil i: Bestimmung des dynamischen preisgleichgewichts. Zeitschrift für die gesamte Staatswissenschaft/Journal of Institutional and Theoretical Economics, (H. 2), 301–324.
  100. Shane, H. D. (2009). Games People Play: Game Theory in Life, Business, & Beyond. Library Journal, 134(14), 85–86.
  101. Sheng, L, & Felix do Nascimento, D. (2021a). On Sino-US trade wars: A dialectical consideration. In Love and trade war: China and the US in historical context (pp. 47–98). Springer.
  102. Singh, M. K. (2021). China and the United States in the Middle East: between dependency and rivalry. In The Great Power Competition Volume 1: Regional Perspectives on Peace and Security (pp. 369–395). Springer.
  103. Smith, A. (1776). An inquiry into the nature and causes of the wealth of nations (E. Cannan, Ed.). Methuen & Co., Ltd.
  104. Snyder, G. H. (1971). " Prisoner's Dilemma" and" Chicken" Models in International Politics. International Studies Quarterly, 15(1), 66–103.
  105. Spaniel, W. (2014). Game theory 101: The complete textbook. CreateSpace Independent Publishing Platform.
  106. Stone, R. W. (2001). The use and abuse of game theory in international relations: The theory of move. Journal of Conflict Resolution, 45(2), 216–244. https://doi.org/10.1177/0022002701045002004
  107. Suranovic, S. (2010). International trade: Theory and policy. https://internationalecon.com/Trade/Tch110/T110–1.php
  108. Tardos, É, & Vazirani, V. V. (2007). Basic solution concepts and computational issues. In N. Nisan, T. Roughgarden, É. Tardos, & V. V. Vazirani (Eds.), Algorithmic game theory (pp. 3–26). Cambridge University Press.
  109. Turoc, T. L. (2001). Texas a&m university. Bernhard von Stengel, London School of Economics “Game Theory” CDAM Research Report (October 2001).
  110. UNCTAD. (2021). China: The rise of a trade titan. https://unctad.org/news/china-rise-trade-titan
  111. U.S. Census Bureau. (n.d.-a). U.S. international trade in goods and services (FT-900). U.S. Department of Commerce. https://www.census.gov/foreign-trade/statistics/historical/gands.pdf
  112. U.S. Census Bureau. (n.d.-b). Foreign trade: Trade in goods with China. Retrieved May 14, 2025, from https://www.census.gov/foreign-trade/balance/c5700.html
  113. Van Binsbergen, J. H, & Marx, L. M. (2007). Exploring relations between decision analysis and game theory. Decision Analysis, 4(1), 32–40. https://doi.org/10.1287/deca.1070.0084
  114. Van Damme, E, & Weibull, J. W. (1995). Equilibrium in strategic interaction: the contributions of John C. Harsanyi, John F. Nash and Reinhard Selten. The Scandinavian Journal of Economics, 97(1), 15–40.
  115. Vinogradov, A. O., Salitsky, A. I, & Semenova, N. K. (2019). US-China economic confrontation: Ideology, chronology, meaning. Vestnik RUDN. International Relations, 19(1), 35–46. https://doi.org/10.22363/2313-0660-2019-19-1-35-46
  116. von Stengel, B. (2007). Equilibrium computation for two-player games in strategic and extensive form. In N. Nisan, T. Roughgarden, É. Tardos, & V. V. Vazirani (Eds.), Algorithmic game theory (pp. 53–78). Cambridge University Press.
  117. Wang, Z., Wang, Z, & Chen, C. (2020, October). A coordinated multiagent reinforcement learning method using chicken game. In 2020 IEEE International Conference on Networking, Sensing and Control (ICNSC) (pp. 1–6). IEEE. https://doi.org/10.1109/ICNSC48988.2020.9238072
  118. Warsaw Institute. (2021, August 5). U.S.-China trade war: Origins, timeline and consequences. Warsaw Institute. https://warsawinstitute.org/u-s-china-trade-war-origins-timeline-co  
  119. Weinstein, J. (2022). On a mistranslation of a mistake about minimax. https://bpb-us-w2.wpmucdn.com/sites.wustl.edu/dist/d/2034/files/2023/06/borel-correction.pdf
  120. White House. (2018, August 14). Presidential memorandum for the United States Trade Representative.
  121. World Bank. (n.d.). World Integrated Trade Solution (WITS): United States trade summary 2022 [Data set]. Retrieved July 20, 2025, from https://wits.worldbank.org/CountryProfile/en/Country/USA/Year/2022/Summary
  122. Yang, H. (2024). Securitization, frame alignment, and the legitimation of US chip export controls on China. The Pacific Review, 37(5), 961–984. https://doi.org/10.1080/09512748.2023.2288961
  123. Yin, J. Z, & Hamilton, M. H. (2018). The conundrum of US-China trade relations through game theory modelling. Journal of Applied Business and Economics, 20(8), 133–150.