This study presents a new approach to the axiomatic characterization of the interval Shapley value. This approach aims to improve our comprehension of the particular characteristics of the interval Shapley value in a provided context. Furthermore, the research contributes to the related literature by expanding and applying the fundamental axiomatic principles used to define the interval Shapley value. The proposed axioms encompass symmetry, gain-loss, and differential marginality, offering a distinctive framework for understanding and characterizing the interval Shapley value. Through these axioms, the paper examines and interprets the intrinsic properties of the value objectively, presenting a new perspective on the interval Shapley value. The characterization highlights the importance and distinctiveness of the interval Shapley value.
Primary Language | English |
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Subjects | Mathematical Optimisation, Operations Research İn Mathematics |
Journal Section | Research Article |
Authors | |
Early Pub Date | March 28, 2024 |
Publication Date | March 29, 2024 |
Submission Date | November 21, 2023 |
Acceptance Date | February 13, 2024 |
Published in Issue | Year 2024 |