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Takuya Iimura
Institution:
Tokyo Metropolitan University
Observed institution:
Tokyo Metropolitan University
ORCID:
0000-0003-0299-8890
Observed ORCID:
0000-0003-0299-8890
OpenAlex ID:
A5079621806
Discrete fixed point theorem reconsidered
2005
·
Takuya Iimura
, Kazuo Murota
, et al.
·
Journal of Mathematical Economics
·
57
A discrete fixed point theorem and its applications
2003
·
Takuya Iimura
·
Journal of Mathematical Economics
·
40
Existence of a pure strategy equilibrium in finite symmetric games where payoff functions are integrally concave
2013
·
Takuya Iimura
, Takahiro Watanabe
·
Discrete Applied Mathematics
·
17
Pure strategy equilibrium in finite weakly unilaterally competitive games
2015
·
Takuya Iimura
, Takahiro Watanabe
·
International Journal of Game Theory
·
11
A study on the demand and response correspondences in the presence of indivisibilities
2009
·
Takuya Iimura
, Zaifu Yang
·
Journal of Fixed Point Theory and Applications
·
11
Two-person pairwise solvable games
2020
·
Takuya Iimura
, Toshimasa Maruta
, et al.
·
International Journal of Game Theory
·
4
Equilibria in games with weak payoff externalities
2018
·
Takuya Iimura
, Toshimasa Maruta
, et al.
·
Economic Theory Bulletin
·
3
Discrete hotelling pure location games: potentials and equilibria
2021
·
Takuya Iimura
, Pierre von Mouche
·
ESAIM Proceedings and Surveys
·
2
PDF
Unilaterally competitive games with more than two players
2020
·
Takuya Iimura
·
International Journal of Game Theory
·
2
Binary action games: Deviation properties, semi-strict equilibria and potentials
2018
·
Takuya Iimura
, Pierre von Mouche
, et al.
·
Discrete Applied Mathematics
·
2
Best-response potential for Hotelling pure location games
2017
·
Takuya Iimura
, Pierre von Mouche
, et al.
·
Economics Letters
·
2
PDF
Pure Strategy Equilibria in Finite Symmetric Concave Games and an Application to Symmetric Discrete Cournot Games
2016
·
Takuya Iimura
, Takahiro Watanabe
·
Springer series in game theory
·
2
Existence of a Pure Strategy Equilibrium in Finite Symmetric Games Where Payoff Functions are Integrally Concave
2012
·
Takahiro Watanabe
, Takuya Iimura
·
SSRN Electronic Journal
·
2
Sperner’s lemma and zero point theorems on a discrete simplex and a discrete simplotope
2011
·
Takuya Iimura
, Kazuo Murota
, et al.
·
Discrete Applied Mathematics
·
1
PDF
Macrostructures in Microeconomic Dynamics
2002
·
Takuya Iimura
·
Studies in Nonlinear Dynamics and Econometrics
·
1
C–N exchange model of legume–Rhizobium symbiosis incorporating ATP budget constraints and energy–mass balance between the species
2026
·
Toshiko Furukawa
, Takuya Iimura
·
PLoS ONE
PDF
On the team-maxmin equilibria
2025
·
Takuya Iimura
·
Economic Theory Bulletin
PDF
Efficient stable matching in school choice
2025
·
Takuya Iimura
, Ryuta Isogaya
·
Economics Letters
On the IENBR-solvability of two-person finite games
2016
·
Takuya Iimura
·
Economics Letters
functions are integrally concave
2012
·
Takuya Iimura
, Takahiro Watanabe
MATHEMATICAL ENGINEERING TECHNICAL REPORTS Sperner's Lemma and the Existence of Zero on the Discrete Simplex and Simplotope
2010
·
Takuya Iimura
, Kazuo Murota
, et al.
Macrostructures in Microeconomic Dynamics
2001
·
Takuya Iimura
·
Studies in Nonlinear Dynamics and Econometrics
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Works count:
22
Citation count:
157
H-index:
5
I10-index:
5
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