Abstract
problems may occur regarding how much of the benefit from the
cooperation each individual should take. In many economic situations,
defining the contribution of each individual in a fair way is essential. This
thesis is on cooperative game theory, a mathematical tool that models
and analyses cooperative situations between individuals. Throughout
the monograph, allocation rules that are based on the contributions of
individuals are studied.
The first two parts of this thesis are on the class of transferable utility
games, in which benefits from cooperation can be freely transferred
between agents. In the first part, allocation rules when the cooperation
between agents is restricted by a communication structure are studied.
A chapter of this part gives a new characterization of a known allocation
rule. In the next chapter, allocation rules are investigated for the class of
games in which the underlying communication structure is represented
by a circle. The second part of this thesis introduces a new type of
restriction on cooperation between players, called quasibuilding system,
which covers many known structures. The third part of this thesis deals
with situations in which benefits from cooperation are not transferable
between individuals. This part focuses on when an allocation rule based
on contributions of individuals leads to an economically satisfying result.
Original language  English 

Qualification  Doctor of Philosophy 
Awarding Institution 

Supervisors/Advisors 

Award date  20 Feb 2015 
Place of Publication  Tilburg 
Publisher  
Print ISBNs  9789056684297 
Publication status  Published  2015 
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Solutions for cooperative games with and without transferable utility. / Suzuki, T.
Tilburg : CentER, Center for Economic Research, 2015. 112 p.Research output: Thesis › Doctoral Thesis
TY  THES
T1  Solutions for cooperative games with and without transferable utility
AU  Suzuki, T.
PY  2015
Y1  2015
N2  When individuals generate benefits from their cooperation, allocationproblems may occur regarding how much of the benefit from thecooperation each individual should take. In many economic situations,defining the contribution of each individual in a fair way is essential. Thisthesis is on cooperative game theory, a mathematical tool that modelsand analyses cooperative situations between individuals. Throughoutthe monograph, allocation rules that are based on the contributions ofindividuals are studied.The first two parts of this thesis are on the class of transferable utilitygames, in which benefits from cooperation can be freely transferredbetween agents. In the first part, allocation rules when the cooperationbetween agents is restricted by a communication structure are studied.A chapter of this part gives a new characterization of a known allocationrule. In the next chapter, allocation rules are investigated for the class ofgames in which the underlying communication structure is representedby a circle. The second part of this thesis introduces a new type ofrestriction on cooperation between players, called quasibuilding system,which covers many known structures. The third part of this thesis dealswith situations in which benefits from cooperation are not transferablebetween individuals. This part focuses on when an allocation rule basedon contributions of individuals leads to an economically satisfying result.
AB  When individuals generate benefits from their cooperation, allocationproblems may occur regarding how much of the benefit from thecooperation each individual should take. In many economic situations,defining the contribution of each individual in a fair way is essential. Thisthesis is on cooperative game theory, a mathematical tool that modelsand analyses cooperative situations between individuals. Throughoutthe monograph, allocation rules that are based on the contributions ofindividuals are studied.The first two parts of this thesis are on the class of transferable utilitygames, in which benefits from cooperation can be freely transferredbetween agents. In the first part, allocation rules when the cooperationbetween agents is restricted by a communication structure are studied.A chapter of this part gives a new characterization of a known allocationrule. In the next chapter, allocation rules are investigated for the class ofgames in which the underlying communication structure is representedby a circle. The second part of this thesis introduces a new type ofrestriction on cooperation between players, called quasibuilding system,which covers many known structures. The third part of this thesis dealswith situations in which benefits from cooperation are not transferablebetween individuals. This part focuses on when an allocation rule basedon contributions of individuals leads to an economically satisfying result.
M3  Doctoral Thesis
SN  9789056684297
T3  CentER Dissertation Series
PB  CentER, Center for Economic Research
CY  Tilburg
ER 