TY - JOUR
T1 - Generalized ordinal Nash games
T2 - Variational approach
AU - Bueno, Orestes
AU - Cotrina, John
AU - García, Yboon
N1 - © 2023 Elsevier B.V. All rights reserved.
PY - 2023/5
Y1 - 2023/5
N2 - It is known that the generalized Nash equilibrium problem can be reformulated as a quasivariational inequality. Our aim in this work is to introduce a variational approach to study the existence of solutions for generalized ordinal Nash games, that is, generalized games where the player preferences are binary relations that do not necessarily admit a utility representation.
AB - It is known that the generalized Nash equilibrium problem can be reformulated as a quasivariational inequality. Our aim in this work is to introduce a variational approach to study the existence of solutions for generalized ordinal Nash games, that is, generalized games where the player preferences are binary relations that do not necessarily admit a utility representation.
KW - Preference relations
KW - Ordinal Nash games
KW - Quasivariational inequalities
UR - https://www.mendeley.com/catalogue/b8133164-3c54-371c-a453-d3ce2ca5e783/
U2 - 10.1016/j.orl.2023.04.004
DO - 10.1016/j.orl.2023.04.004
M3 - Article in a journal
SN - 0167-6377
VL - 51
SP - 353
EP - 356
JO - Operations Research Letters
JF - Operations Research Letters
IS - 3
ER -
