Showing 101 - 120 results of 5,723 for search '"Competition"', query time: 0.07s Refine Results
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    The Evolution of Price Competition Game on Complex Networks by Feng Jie Xie, Jing Shi

    Published 2018-01-01
    “…The well-known “Bertrand paradox” describes a price competition game in which two competing firms reach an outcome where both charge a price equal to the marginal cost. …”
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    Spatial Advertisement Competition: Based on Game Theory by Zheng-xun Tan

    Published 2014-01-01
    “…Therefore, advertisement is discussed under spatial competition in this work.…”
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    Examination of the Relationship Between the Reaction Time, Competition Result With the Competition Hour in the World Indoor Championships (2006-2022): 60 Meters by Işık Bayraktar, Bülent Taşdemir, Nuray Satılmış, Akan Bayrakdar

    Published 2023-08-01
    “…The relationship between the reaction time and the total running time of male (n=407) and female (n=345) athletes competing in the 60-meter wind sprint branch at the world indoor championships between 2006 and 2022 and the competition hour was examined in this study. Statistically significant and negative relationships were found between competition hour and athletes' reaction times, competition hour and athletes' competition result ratings in both genders (rho lt;0.040; p lt;0.05). …”
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    Quantifying the Robustness of Countries’ Competitiveness by Network-Based Methods by Ming-Yang Zhou, Xiao-Yu Li, Wen-Man Xiong, Hao Liao

    Published 2018-01-01
    “…The robustness characterizes the stability of countries’ competitiveness against economic recessions. The experiments in the international trade networks show that FCM could characterize the robustness better than MR. …”
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    Permanence for the Discrete Competition Model with Infinite Deviating Arguments by Baoguo Chen

    Published 2016-01-01
    “…Sufficient conditions are obtained for the permanence of the following discrete model of competition: x1k+1=x1(k)exp {r1kK1k+α1k∑s=0+∞J2sx2k-s/1+∑s=0+∞J2sx2k-s-x1k-δ1k}; x2(k+1)=x2(k)exp {r2kK2k+α2k∑s=0+∞J1sx1k-s/1+∑s=0+∞J1sx1k-s-x2k-δ2k}, where ri,Ki,αi, Ji, and δi, i=1,2, are nonnegative sequences bounded above and below by positive constants, and Ki>αi, i=1,2.…”
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