Osman Palanci

Osman Palanci
T.C. Süleyman Demirel Üniversitesi | SDU · Department of Business Administration

Doctor of Philosophy

About

37
Publications
1,270
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103
Citations
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February 2017 - present
T.C. Süleyman Demirel Üniversitesi
Position
  • Research Assistant

Publications

Publications (37)
Chapter
In this paper, we extend obligation rules by using grey calculus. We introduce grey obligation rules for minimum grey cost spanning tree (mgcst) situations. It turns out that the grey obligation rule and the grey Bird rule are equal under suitable conditions. Further, we show that such rules are grey cost monotonic and induce population monotonic g...
Chapter
In this chapter, the authors extend transportation situations under uncertainty by using grey numbers. Further, they try in this research building models for grey game problems on transportation situations proposing the ideas of grey solutions and their corresponding structures. They introduce cooperative grey games and grey solutions. They focus o...
Article
Full-text available
In this work, we deal with airport situations where the costs of the pieces of the runway are given by grey numbers. In this context, we expand the Baker-Thompson rule as a solution concept. Some properties regarding an allocation problem of an airport situation under uncertainty is considered and grey solutions are proposed. We introduce grey Bake...
Presentation
Some references: M.O. Olgun, О. Palanci, E. Qasim, G.W. Weber and S.Z. Alparslan Gök, Grey Transportation games, IX Moscow International Conference on Operations Research (ORM2018), Moscow, October 22–27, 2018, Proceedings, Volume II, 436-439. --- O. Palanci, S.Z. Alparslan Gök and G.-W. Weber, A Survey on Transportation Interval Games, in Book of...
Presentation
Outline: 1 Introduction: - What is a Transportation Situation? - Game Theory, - Cooperative Game Theory; 2 Cooperative Grey Game Theory; 3 Transportation Games; 4 Transportation Grey Games; 5 Discussion and Conclusion
Chapter
Full-text available
A system on which the information is partly known and partly unknown is called the grey information. In this paper, we extend classical transportation games by using grey information. We introduce cooperative grey games and focus on sharing equal surplus Solutions. In transportation situations, it may affect the optimal amount of goods and conseque...
Chapter
Full-text available
The grey systems theory is a new methodology that focuses on the study of problems involving small samples and poor information. It deals with uncertain systems with partially known information through generating, excavating, and extracting useful information from what is available. So, systems’ operational behaviors and their laws of evolution can...
Article
Full-text available
The grey uncertainty is a new methodology focusing on the study of problems involving small samples and poor information. It deals with uncertain systems with partially known information through generating, excavating, and extracting useful information from what is available. This paper focuses some division solutions for cooperative games, called...
Article
Full-text available
This study focuses on an interesting class of cooperative games where the coalitional values are interval grey numbers. These cooper- ative games are called cooperative grey games. In this paper, we deal with an axiomatization of the grey Shapley value. We introduce the Banzhaf value and the egalitarian rule by using cooperative grey game theory. F...
Article
In this paper, some set-valued solutions using grey payoffs, namely, the grey core, the grey dominance core, and the grey stable sets of cooperative grey games are introduced and studied. The findings of the study demonstrated the relations between the grey core, the grey dominance core, and stable sets of grey cooperative games. Moreover, we prese...
Chapter
Full-text available
In this paper, we study some of classical results in facility location games. Shapley value and equal surplus sharing rules are considered. It is seen that these rules do not have a population monotonic allocation schemes (PMAS). Further, we introduce facility location interval games and their properties. Finally, we conclude this paper.
Chapter
In: Book of Abstracts "State of the Art Workshop" of the 28th EURO Conference Operational Research, Poznan 2016, Operational Research EURO MSC / EURO MCDA / EUROPT / EURO ORD / Ethics and OR, Volume 31, Europe, The Netherlands, Amsterdam; UK, Guilford; North-America, Canada, Montreal: Greenhill & Waterfront; ISBN /EAN 978-90-77171-50-9, D. DeTombe,...
Presentation
Content: - Introduction, - Literature Review, - Preliminaries, - Interval Calculus, - Transportation Situation, - Mathematical Modelling of Transportation Situations, - Transportation Games, - Transportation Interval Situations, - Transportation Interval Games, - Interval Shapley Value of the Transportation Interval Game, - Example, - The Interval...
Article
Full-text available
Basically, uncertainty is present in almost every real-world situation, it is influencing and questioning our decisions. In this paper, we analyze transportation interval games corresponding to transportation interval situations. In those situations, it may affect the optimal amount of goods and consequently whether and how much of a product is tra...
Conference Paper
Content: - Introduction, - Literature Review, - Preliminaries, - Interval Calculus, - Transportation Situation, - Mathematical Modelling of Transportation Situations, - Transportation Games, - Transportation Interval Situations, - Transportation Interval Games - Interval Shapley Value of the Transportation Interval Game, - Example, - The Interval C...
Presentation
Some references: O. Palanci, S. Zeynep Alparslan Gök and G.-W. Weber, An axiomatization of the interval Shapley value and on some interval solution concepts, Contributions to Game Theory and Management, Volume VIII, July 2015, 243-251 (dedicated to The Seventh International Conference, Game Theory and Management, GTM2014, St. Petersburg, Russia, Ju...
Chapter
The Shapley value, one of the most common solution concepts in Operations Research applications of cooperative game theory, is defined and axiomatically characterized in different game-theoretical models. In this paper, we focus on the Shapley value for cooperative games where the set of players is finite and the coalition values are compact interv...
Chapter
The Shapley value, one of the most common solution concepts in Operations Research applications of cooperative game theory, is defined and axiomatically characterized in different game-theoretical models. In this paper, we focus on the Shapley value for cooperative games where the set of players is finite and the coalition values are compact interv...
Article
The allocation problem of rewards/costs is a basic question for players, namely, individuals and companies that are planning cooperation under uncertainty. The involvement of uncertainty in cooperative game theory is motivated by the real world in which noise in observation and experimental design, incomplete information and vagueness in preference...
Presentation
Full-text available
The involvement of uncertainty in cooperative game theory is motivated by the real world where noise in observation and experimental design, incomplete information and further vagueness in preference structures and decision-making play an important role. In this study, a new class of cooperative games namely the cooperative bubbly games, where the...
Article
The Shapley value, one of the most common solution concepts of cooperative game theory is defined and axiomatically characterized in different game-theoretic models. Certainly, the Shapley value can be used in interesting sharing cost/reward problems in the Operations Research area such as connection, routing, scheduling, production and inventory s...
Article
This contribution is located in the common area of operational research and economics, with a close relation and joint future potential with optimization: game theory. We focus on collaborative game theory under uncertainty. This study is on a new class of cooperative games where the set of players is finite and the coalition values are interval gr...
Chapter
In this study, we extend the well-known obligation rules by using interval calculus. We introduce interval obligation rules for minimum interval cost spanning tree (micst) situations. It turns out that the interval obligation rule and the interval Bird rule are equal under suitable conditions. Further, we show that such rules are interval cost mono...
Conference Paper
In: GTM2013, June 26-28, 2013, St. Petersburg University and The International Society of Dynamic Games (Russian Chapter) (2013), Abstracts, pages 180-181
Book
In this paper, we generalize the well-known mountain situations by introducing multiple sources called the forest situations. We deal with the cost sharing problem by introducing the cooperative cost game. We show that the Bird allocation is a special core element of the related cost game corresponding to the forest situation. Further, we give solu...
Presentation
Full-text available
References: O. Palanci, S.Z. Alparslan Gök and G.-W. Weber, Interval obligation rules and related results, in: Contributions to Game Theory and Management, Volume VII, 2014, 262-270; at the occasion of GTM 2013, St. Petersburg, Russia, edited by L.A. Petrosyan and N.A. Zenkevich, St. Petersburg University and The International Society of Dynamic Ga...
Preprint
In this study, we extend the well-known obligation rules by using interval calculus. We introduce interval obligation rules for minimum interval cost spanning tree (micst) situations. It turns out that the interval obligation rule and the interval Bird rule are equal under suitable conditions. Further, we show that such rules are interval cost mono...

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Archived project
The main purpose is characterizate to Shapley value