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I-divergence Function in Project Evaluation
V. Beran P. Dlask My name is Petr Dlask. I’m from CTU. My faculty is F. of CV. I work at Department of EMCV. My talk called I-divergence… This presentation is composed for conference CESB 2007. Presentation created for: CESB 2007 Department of Economics and Management in Civil Engineering Thákurova 7, Praha 6, Czech Republic
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Presentation Structure
Basic Project Evaluation Graphic Presentation Divergence Theory Simulation Methods Software Application Summary B. C. D. E. F. On this screen I would like to show the presentation structure. At the beginning I will talk about basic project evaluation and graphic interpretation. Next is divergence theory and SW application. At the end is summary of my presentation. CESB 2007 Prague CTU in Prague
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Basic Project Evaluation
Vector and evaluation in 1D, 2D, … Application point of view – decision making, selection of variants, risk evaluation, … Complex evaluation of T-E solutions Deterministic evaluation, Stochastic evaluation, Fuzzy evaluation. CESB 2007 Prague CTU in Prague
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Graphic Presentation D(a||b) Distance between Const1 and Const2
Constants (1D) Const1 = 5 Const2 = 8 Vectors (1D) (2, 6, 12) a b (7, 11, 9) Matrixes (2D) A B For priblizeni (description) of the evaluation you can see graphic presentation. Space (3D, 4D, …) A(3D) B(3D) CESB 2007 Prague CTU in Prague
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Graphic Presentation 1D
D(1D)(a2||b2) b1 a1 D(1D)(a1||b1) CESB 2007 Prague CTU in Prague
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Graphic Presentation 2D
b2 d D(a||b) D(1D)(a2||b2) a2 b1 a1 D(1D)(a1||b1) CESB 2007 Prague CTU in Prague
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Graphic Presentation 2D
b2 d D(a||b) a2 D(1D)(a2||b2) b1 a1 D(1D)(a1||b1) b2 d D(a||b) a2 DI(1D)(a2||b2) d const. DI(1D) >> DII(1D) b1 a1 DII(1D)(a1||b1) CESB 2007 Prague CTU in Prague
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Divergence D(a||b) For all j=1,2,…,n of decision factors of the set F. This general notation can be symbolically expressed for vectors where. When fixing the terms of their divergence with the help of I-divergence relationship there is then validated or its modified alternative When applying the procedures there is made valid that CESB 2007 Prague CTU in Prague
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Simulation Methods Evaluation Scale [-] 10 2000 [mil. CZK]
2000 [mil. CZK] Technical Scale Price Lifetime Service Cost Construction Period CESB 2007 Prague CTU in Prague
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SW Application for Project Evaluation
Application Options: setup criteria tree evaluation of elements graphic tree generation generation of calculation final evaluation statistics of evaluation archives of projects CESB 2007 Prague CTU in Prague
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Evaluation hiI for Variants
Illustrative data CESB 2007 Prague CTU in Prague
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Summary 1. What are the methods for project evaluation?
(Deterministic/Stochastic/Simulation Method) 2. Divergence function is inspiration method for project evaluation 3. The importance of partial evaluation. We are at the end of my presentation. I hope that my talk is able to answer/notice three basic points. CESB 2007 Prague CTU in Prague
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I-divergence Function for Project Evaluation
End of Presentation Doc. Ing. Beran V., DrSc. Doc. Ing. Dlask P., Ph.D. I-divergence Function for Project Evaluation CTU, Faculty of Civil Engineering, Dept. of Economic and Management in Civil Engineering Thákurova 7, Praha 6 Czech Republic This is the final part of my presentation. I hope that my speech is able to comment three points on the previous screen. If are there any question we can talk about this after the end of this session/at poster section. … or I can answer any question by communication. Thank you for your attention. Thank you for your time. CESB 2007 Prague CTU in Prague
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