BPMSG

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Keyword:  geometric mean method
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Budescu, D. V., Zwick, R., & Rapoport, A. (1986). A comparison of the eigenvalue method and the geometric mean procedure for ratio scaling. Applied Psychological Measurement, 10(1), 69–78.  
Last edited by: Klaus-admin 08 Jun 2019 02:29:15 Asia/Singapore
Dong, Y., Xu, Y., Li, H., & Dai, M. (2008). A comparative study of the numerical scales and the prioritization methods in AHP. European Journal of Operational Research, 186, 229–242.  
Last edited by: Klaus-admin 11 Jun 2019 09:23:47 Asia/Singapore
Escobar, M. T., Aguarón, J., & Moreno-Jiménez, J. M. (2004). A note on AHP group consistency for the row geometric mean priorization procedure. European Journal of Operational Research, 153, 318–322.  
Last edited by: Klaus-admin 11 Jun 2019 09:47:34 Asia/Singapore
Ishizaka, A., & Lusti, M. (2006). How to derive priorities in AHP: a comparative study. Central European Journal of Operations Research, 14(4), 387–400.  
Last edited by: Klaus-admin 08 Jun 2019 02:32:52 Asia/Singapore
Kazibudzki, P. T. (2013). On some discoveries in the field of scientific methods for management within the concept of analytic hierarchy process. International Journal of Business and Management, 8(8), 22–30.  
Added by: Klaus-admin 05 Oct 2019 17:32:00 Asia/Singapore
Kułakowski, K., Mazurek, J., Ramík, J., & Soltys, M. (2019). When is the condition of order preservation met? European Journal of Operational Research, 227(1), 248–254.  
Last edited by: Klaus D. Goepel 08 Jun 2019 05:33:29 Asia/Singapore
Lundy, M., Siraj, S., & Greco, S. (2017). The mathematical equivalence of the spanning tree and row geometric mean preference vectors and its implications for preference analysis. European Journal of Operational Research, 257(1), 197–208.  
Last edited by: Klaus D. Goepel 08 Jun 2019 05:35:41 Asia/Singapore
Tomashevskii, I. L. (2014). Geometric mean method for judgement matrices: Formulas for errors. arXiv e-prints,  
Last edited by: Klaus D. Goepel 08 Jun 2019 05:34:38 Asia/Singapore
Triantaphyllou, E. (2001). Two new cases of rank reversals when the ahp andsome of its additive variants are used that do not occurwith the multiplicative ahp. Journal of multi-criteria decision analysis, 10, 11–25.  
Added by: Klaus-admin 16 Sep 2019 18:19:31 Asia/Singapore
Webb, J. (2018). Estimating uncertainty attributable to inconsistent pairwisecomparisons in the analytic hierarchy process (AHP). Unpublished PhD Praxis, George Washington University, Washington, DC.  
Last edited by: Klaus D. Goepel 08 Jun 2019 05:35:11 Asia/Singapore
wikindx 5.8.1 ©2019 | Total resources: 107 | Username: -- | Bibliography: WIKINDX Master Bibliography | Style: American Psychological Association (APA) | Database queries: 22 | DB execution: 0.05361 secs | Script execution: 0.78328 secs