Bargaining theory with applications
Bargaining theory with applications
Internet pricing with a game theoretical approach: concepts and examples
IEEE/ACM Transactions on Networking (TON)
Generalized nash bargaining solution for bandwidth allocation
Computer Networks: The International Journal of Computer and Telecommunications Networking
A logical model of Nash bargaining solution
IJCAI'05 Proceedings of the 19th international joint conference on Artificial intelligence
A scheduling problem with one producer and the bargaining counterpart with two producers
ESCAPE'07 Proceedings of the First international conference on Combinatorics, Algorithms, Probabilistic and Experimental Methodologies
Pricing games of mixed conventional and e-commerce distribution channels
Computers and Industrial Engineering
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If resources and facilities from different partners need to be engaged for a large-scale project with a huge number of tasks, any of which is indivisible, decision on the number of tasks assigned to any collaborating partner often requires a certain amount of coordination and bargaining among these partners so that the ultimate task allocation can be accepted by any partner in a business union for the project. In the current global financial crisis, such cases may appear frequently. In this paper, we first investigate the behavior of such a discrete bargaining model often faced by service-based organizations. In particular, we address the general situation of two partners, where the finite Pareto efficient (profit allocation) set does not possess any convenient assumption for deriving a bargaining solution, namely a final profit allocation (corresponding to a task assignment) acceptable to both partners. We show that it is not appropriate for our discrete bargaining model to offer the union only one profit allocation. Modifying the original optimization problem used to derive the Nash Bargaining Solution (NBS), we develop a bargaining mechanism and define a related bargaining solution set to fulfil one type of needs on balance between profit-earning efficiency and profit-earning fairness. We then show that our mechanism can also suit both Nash's original concave bargaining model and its continuous extension without the concavity of Pareto efficient frontier on profit allocation.