Weak addition invariance and axiomatization of the weighted Shapley value. - Koji Yokote (Int. J. Game Theory, 2015)

A new basis and the Shapley value. - Koji Yokote; Yukihiko Funaki; Yoshio Kamijo (Math. Soc. Sci., 2016)

Weighted values and the core in NTU games. - Koji Yokote (Int. J. Game Theory, 2017)

Weak differential marginality and the Shapley value. - André Casajus; Koji Yokote (J. Econ. Theory, 2017)

Random reduction consistency of the Weber set, the core and the anti-core. - Yasushi Agatsuma; Yukihiko Funaki; Koji Yokote (Math. Methods Oper. Res., 2017)

Coincidence of the Shapley value with other solutions satisfying covariance. - Koji Yokote; Yukihiko Funaki; Yoshio Kamijo (Math. Soc. Sci., 2017)

The balanced contributions property for symmetric players. - Koji Yokote; Takumi Kongo (Oper. Res. Lett., 2017)

Monotonicity implies linearity: characterizations of convex combinations of solutions to cooperative games. - Koji Yokote; Yukihiko Funaki (Soc. Choice Welf., 2017)

The balanced contributions property for equal contributors. - Koji Yokote; Takumi Kongo; Yukihiko Funaki (Games Econ. Behav., 2018)

Weakly differentially monotonic solutions for cooperative games. - André Casajus; Koji Yokote (Int. J. Game Theory, 2019)

Relationally equal treatment of equals and affine combinations of values for TU games. - Koji Yokote; Takumi Kongo; Yukihiko Funaki (Soc. Choice Welf., 2019)

Correction to: Relationally equal treatment of equals and affine combinations of values for TU games. - Koji Yokote; Takumi Kongo; Yukihiko Funaki (Soc. Choice Welf., 2019)

The discrete separation theorem and price adjustment directions in markets with heterogeneous commodities. - Koji Yokote (Discret. Appl. Math., 2020)

Consistency of the doctor-optimal equilibrium price vector in job-matching markets. - Koji Yokote (J. Econ. Theory, 2021)

Market Design with Distributional Objectives. - Isa Emin Hafalir; Fuhito Kojima; M. Bumin Yenmez; Koji Yokote (EC, 2025)

Rationalizing Path-Independent Choice Rules. - Koji Yokote; Isa Emin Hafalir; Fuhito Kojima; M. Bumin Yenmez (EC, 2025)

A note on ordinally concave functions. - Satoru Fujishige; Fuhito Kojima; Koji Yokote (Discret. Appl. Math., 2025)