Araştırma Makalesi

A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY

Cilt: 6 Sayı: 1 31 Ocak 2023
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A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY

Öz

Game theory is a mathematical approach to analyze the state of competition between players. The foundations of this theory go back about 170 years, and the main development of the subject is based on the last 55 years. In this study, the effect of game theory on political elections and political behaviors has been examined. The Nash equilibrium is investigated by creating a mathematical model of the gains and losses that two political parties obtain in the elections according to the coalition formation status of two political parties by using the Prisoners' Dilemma game model in cooperative and non cooperative games.

Anahtar Kelimeler

Kaynakça

  1. [1] Shubik, M., Game theory and political science, Cowles Foundation Discussion Papers, 584, (1973).
  2. [2] Çam, E., Oyun teorisinin mahiyeti ve oyunlar, İstanbul Üniversitesi İktisat Fakültesi Mecmuası, 29, 1-4, (2012).
  3. [3] Kontacı, E., Siyasî istikrar temelli koalisyon eleştirileri: Anayasa hukuku açısından ampirik bir analiz, Türkiye Barolar Birliği Dergisi, (2016).
  4. [4] Chinchuluun, A., Pardalos, P., Migdalas, A., & Pitsoulis, L., Pareto Optimality, Game Theory And Equilibria, (2008).
  5. [5] Roozendaal, P., Centre parties and coalition cabinet formations: a game theoretic approach, European Journal of Political Research, 18, 3, 325-348, (1990).
  6. [6] Curiel, I., Cooperative combinatorial games, in Chinchuluun A., Pardalos P.M., Migdalas A., Pitsoulis L., Pareto Optimality, Game Theory And Equilibria, Springer Optimization and Its Applications, 17, Springer, New York, (2008).
  7. [7] Bhuiyan, B. A., An Overview of game theory and some applications, Philosophy and Progress, 111–128, (2018).
  8. [8] DU, J., XU, X., LI, H., ZHOU, X., & HAN, R., Playing prisoner’s dilemma with quantum rules, Fluctuation and Noise Letters, 02(04), R189–R203, (2002).

Ayrıntılar

Birincil Dil

İngilizce

Konular

Matematik

Bölüm

Araştırma Makalesi

Yayımlanma Tarihi

31 Ocak 2023

Gönderilme Tarihi

2 Temmuz 2022

Kabul Tarihi

26 Ekim 2022

Yayımlandığı Sayı

Yıl 2023 Cilt: 6 Sayı: 1

Kaynak Göster

APA
Çapın, H., & Konca, Ş. (2023). A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY. Journal of Universal Mathematics, 6(1), 105-113. https://doi.org/10.33773/jum.1139872
AMA
1.Çapın H, Konca Ş. A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY. JUM. 2023;6(1):105-113. doi:10.33773/jum.1139872
Chicago
Çapın, Haşim, ve Şükran Konca. 2023. “A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY”. Journal of Universal Mathematics 6 (1): 105-13. https://doi.org/10.33773/jum.1139872.
EndNote
Çapın H, Konca Ş (01 Ocak 2023) A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY. Journal of Universal Mathematics 6 1 105–113.
IEEE
[1]H. Çapın ve Ş. Konca, “A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY”, JUM, c. 6, sy 1, ss. 105–113, Oca. 2023, doi: 10.33773/jum.1139872.
ISNAD
Çapın, Haşim - Konca, Şükran. “A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY”. Journal of Universal Mathematics 6/1 (01 Ocak 2023): 105-113. https://doi.org/10.33773/jum.1139872.
JAMA
1.Çapın H, Konca Ş. A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY. JUM. 2023;6:105–113.
MLA
Çapın, Haşim, ve Şükran Konca. “A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY”. Journal of Universal Mathematics, c. 6, sy 1, Ocak 2023, ss. 105-13, doi:10.33773/jum.1139872.
Vancouver
1.Haşim Çapın, Şükran Konca. A STUDY ON MODELING OF CONFLICT AND AGREEMENT WITH GAME THEORY. JUM. 01 Ocak 2023;6(1):105-13. doi:10.33773/jum.1139872

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