MONTE CARLO SIMULATION OF UTILITY FUNCTION SHAPES

被引:0
|
作者
Vrbova, Lucie [1 ]
Hajek, Jiri [1 ]
机构
[1] Univ Econ, Prague 13067 3, Czech Republic
关键词
Utility function; Monte Carlo simulation; shapes of utility function; utility computation; ELICITATION;
D O I
暂无
中图分类号
F [经济];
学科分类号
02 ;
摘要
Utility is one of the basic components of decision-making. While used to make decisions under risk, it is also an approach of multi-criteria decision-making. The principles of the utility theory are used for value functions. The utility function can adopt three basic shapes: linear, concave and convex. Each shape describes a different approach of the decision maker towards the risk. For maximizing criteria as profit, the concave shape represents a risk averse attitude of the decision maker, whereas, the convex represents risk-prone decision maker. At the end of the decision-making process, the decision is made based on the utility. The paper compares the three basic shapes of utility and their influence on decisions using the Monte Carlo simulation. Different ways to compute the utility are discussed and compared. Computation of the utility is an alternative approach to the commonly used subjective elicitation of the utilities. Advantages, disadvantages and usefulness of the approaches are discussed.
引用
收藏
页码:1633 / 1642
页数:10
相关论文
共 50 条
  • [1] Scalable Metropolis Monte Carlo for simulation of hard shapes
    Anderson, Joshua A.
    Irrgang, M. Eric
    Glotzer, Sharon C.
    [J]. COMPUTER PHYSICS COMMUNICATIONS, 2016, 204 : 21 - 30
  • [2] Monte Carlo simulation of the shapes of domains in phospholipid monolayers
    Mayer, MA
    Vanderlick, TK
    [J]. PHYSICAL REVIEW E, 1997, 55 (01) : 1106 - 1119
  • [3] Monte Carlo simulation study on phase function
    Fu, Yongji
    Jacques, Steven L.
    [J]. OPTICAL INTERACTIONS WITH TISSUE AND CELLS XVII, 2006, 6084
  • [4] MONTE-CARLO SIMULATION OF THE RENEWAL FUNCTION
    BROWN, M
    SOLOMON, H
    STEPHENS, MA
    [J]. JOURNAL OF APPLIED PROBABILITY, 1981, 18 (02) : 426 - 434
  • [5] Monte Carlo simulation for determination of the stream function
    Perez, SE
    Zachrich, G
    Cockburn, M
    [J]. COMPUTER APPLICATIONS IN ENGINEERING EDUCATION, 2000, 8 (01) : 38 - 42
  • [6] Monte Carlo simulation techniques and electric utility resource decisions
    Spinney, PJ
    Watkins, GC
    [J]. ENERGY POLICY, 1996, 24 (02) : 155 - 163
  • [7] Monte Carlo simulation of micellar shapes and surfactant phase behavior.
    Larson, RG
    [J]. ABSTRACTS OF PAPERS OF THE AMERICAN CHEMICAL SOCIETY, 1997, 213 : 267 - COLL
  • [8] Particle Monte Carlo simulation of Wigner function tunneling
    Shifren, L
    Ferry, DK
    [J]. PHYSICS LETTERS A, 2001, 285 (3-4) : 217 - 221
  • [9] Monte Carlo simulation of the neutron monitor yield function
    Mangeard, P. -S.
    Ruffolo, D.
    Saiz, A.
    Madlee, S.
    Nutaro, T.
    [J]. JOURNAL OF GEOPHYSICAL RESEARCH-SPACE PHYSICS, 2016, 121 (08) : 7435 - 7448
  • [10] Effects of the Cookie Cutter Function Shapes on Monte Carlo Simulations of Weapon Effectiveness
    Chusilp, Pawat
    Charubhun, Weerawut
    Nilubol, Otsin
    [J]. 2014 SEVENTH IEEE SYMPOSIUM ON COMPUTATIONAL INTELLIGENCE FOR SECURITY AND DEFENSE APPLICATIONS (CISDA), 2014, : 16 - 22