Eliminating Design Alternatives Based on Imprecise Information
暂无分享,去创建一个
Christiaan J. J. Paredis | Jason Matthew Aughenbaugh | Steven J. Rekuc | Morgan C. Bruns | C. Paredis | J. Aughenbaugh | M. Bruns | S. J. Rekuc
[1] Efstratios Nikolaidis,et al. Types of Uncertainty in Design Decision Making , 2004 .
[2] Eldon Hansen,et al. Global optimization using interval analysis , 1992, Pure and applied mathematics.
[3] Averill M. Law,et al. Simulation Modeling and Analysis , 1982 .
[4] Efstratios Nikolaidis,et al. Engineering Design Reliability Handbook , 2004 .
[5] R. B. Kearfott,et al. Applications of interval computations , 1996 .
[6] Kathleen V. Diegert,et al. Error and uncertainty in modeling and simulation , 2002, Reliab. Eng. Syst. Saf..
[7] A. Tversky,et al. Judgment under Uncertainty: Heuristics and Biases , 1974, Science.
[8] Paul Garvey,et al. Probability Methods for Cost Uncertainty Analysis: A Systems Engineering Perspective, Second Edition , 2000 .
[9] Henry E. Kyburg,et al. Set-based Bayesianism , 1996, IEEE Trans. Syst. Man Cybern. Part A.
[10] Steven Joseph Rekuc,et al. Eliminating Design Alternatives under Interval-Based Uncertainty , 2005 .
[11] P. Walley. Statistical Reasoning with Imprecise Probabilities , 1990 .
[12] Yakov Ben-Haim,et al. Information-gap decision theory , 2001 .
[13] Wei Chen,et al. A CONCEPT EXPLORATION METHOD FOR DETERMINING ROBUST TOP-LEVEL SPECIFICATIONS , 1996 .
[14] Rakesh K. Sarin,et al. Ranking with Partial Information: A Method and an Application , 1985, Oper. Res..
[15] J. Neumann,et al. Theory of games and economic behavior , 1945, 100 Years of Math Milestones.
[16] Durward K. Sobek,et al. The Second Toyota Paradox: How Delaying Decisions Can Make Better Cars Faster , 1995 .
[17] Scott Ferson,et al. Probability bounds analysis , 1998 .
[18] H. Raiffa,et al. Introduction to Statistical Decision Theory , 1996 .
[19] Robert L. Mullen,et al. Interval Methods for Reliable Computing , 2004 .
[20] Jason Matthew Aughenbaugh,et al. APPLYING INFORMATION ECONOMICS AND IMPRECISE PROBABILITIES TO DATA COLLECTION IN DESIGN , 2005 .
[21] Armen Der Kiureghian,et al. MEASURES OF STRUCTURAL SAFETY UNDER IMPERFECT STATES OF KNOWLEDGE , 1989 .
[22] Ramon E. Moore. Methods and applications of interval analysis , 1979, SIAM studies in applied mathematics.
[23] E. Antonsson,et al. The Method of Imprecision Compared to Utility Theory for Design Selection Problems , 1993 .
[24] M. Fleischer,et al. A Marketplace of Design Agents for Distributed Concurrent Set-Based Design 1 , 1997 .
[25] Daniel Berleant,et al. Bounding the Results of Arithmetic Operations on Random Variables of Unknown Dependency Using Intervals , 1998, Reliab. Comput..
[26] S. Ferson,et al. Different methods are needed to propagate ignorance and variability , 1996 .
[27] Marco Zaffalon,et al. Reliable diagnoses of dementia by the naive credal classifier inferred from incomplete cognitive data , 2003, Artif. Intell. Medicine.
[28] Durward K. Sobek,et al. Toyota's Principles of Set-Based Concurrent Engineering , 1999 .
[29] Durward K. Sobek,et al. Adapting real options to new product development by modeling the second Toyota paradox , 2005, IEEE Transactions on Engineering Management.
[30] I. Levi. On Indeterminate Probabilities , 1974 .
[31] Christiaan J. J. Paredis,et al. The Role and Limitations of Modeling and Simulation in Systems Design , 2004 .
[32] Farrokh Mistree,et al. DECISION-BASED DESIGN - A CONTEMPORARY PARADIGM FOR SHIP DESIGN , 1990 .
[33] Robert C. Williamson,et al. Probabilistic arithmetic. I. Numerical methods for calculating convolutions and dependency bounds , 1990, Int. J. Approx. Reason..
[34] J. Berger. Statistical Decision Theory and Bayesian Analysis , 1988 .
[35] Robert L. Winkler,et al. Uncertainty in probabilistic risk assessment , 1996 .
[36] Deborah L Thurston,et al. Fuzzing ratings for multiattribute design decision-making , 1994 .
[37] Eduard Hofer,et al. When to separate uncertainties and when not to separate , 1996 .
[38] Vladik Kreinovich,et al. From Interval Methods of Representing Uncertainty to a General Description of Uncertainty , 1999 .
[39] Christiaan J. J. Paredis,et al. The Value of Using Imprecise Probabilities in Engineering Design , 2006 .
[40] R. L. Keeney,et al. Decisions with Multiple Objectives: Preferences and Value Trade-Offs , 1977, IEEE Transactions on Systems, Man, and Cybernetics.
[41] Morgan C. Bruns,et al. Propagation of Imprecise Probabilities through Black Box Models , 2006 .
[42] M. Schervish,et al. A Representation of Partially Ordered Preferences , 1995 .
[43] Gareth W. Parry,et al. The characterization of uncertainty in probabilistic risk assessments of complex systems , 1996 .
[44] Satyandra K. Gupta,et al. Estimating the Optimal Number of Alternatives to Be Explored in Large Design Spaces: A Step Towards Incorporating Decision Making Cost in Design Decision Models , 2002 .
[45] Herbert A. Simon,et al. The Sciences of the Artificial , 1970 .
[46] F. O. Hoffman,et al. Propagation of uncertainty in risk assessments: the need to distinguish between uncertainty due to lack of knowledge and uncertainty due to variability. , 1994, Risk analysis : an official publication of the Society for Risk Analysis.
[47] George A. Hazelrigg,et al. A Framework for Decision-Based Engineering Design , 1998 .
[48] Jay L. Devore,et al. Probability and statistics for engineering and the sciences , 1982 .