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Bayes' Theorem -- the Rough Set Perspective |
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1 | (12) |
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1 | (1) |
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2 | (1) |
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Information Systems and Approximation of Sets |
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2 | (2) |
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4 | (1) |
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5 | (1) |
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Decision Rules in Information Systems |
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6 | (1) |
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Properties of Decision Rules |
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7 | (1) |
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Decision Tables and Flow Graphs |
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8 | (1) |
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8 | (3) |
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11 | (2) |
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12 | (1) |
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Approximation Spaces in Rough Neurocomputing |
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13 | (10) |
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13 | (1) |
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Approximation Spaces in Rough Set Theory |
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14 | (1) |
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Generalizations of Approximation Spaces |
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15 | (1) |
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Information Granule Systems and Approximation Spaces |
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16 | (2) |
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Classifiers as Information Granules |
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18 | (1) |
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Approximation Spaces for Information Granules |
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19 | (1) |
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Approximation Spaces in Rough-Neuro Computing |
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20 | (1) |
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21 | (2) |
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22 | (1) |
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Soft Computing Pattern Recognition: Principles, Integrations and Data Mining |
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23 | (14) |
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23 | (2) |
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Relevance of Fuzzy Set Theory in Pattern Recognition |
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25 | (2) |
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Relevance of Neural Network Approaches |
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27 | (1) |
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Genetic Algorithms for Pattern Recognition |
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28 | (1) |
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Integration and Hybrid Systems |
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29 | (1) |
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Evolutionary Rough Fuzzy MLP |
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30 | (1) |
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Data mining and knowledge discovery |
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31 | (6) |
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33 | (4) |
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Part I. Generalizations and New Theories |
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Generalization of Rough Sets Using Weak Fuzzy Similarity Relations |
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37 | (10) |
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37 | (1) |
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Weak Fuzzy Similarity Relations |
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38 | (3) |
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Generalized Rough Set Approximations |
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41 | (2) |
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Generalized Rough Membership Functions |
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43 | (1) |
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44 | (2) |
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46 | (1) |
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46 | (1) |
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Two Directions toward Generalization of Rough Sets |
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47 | (12) |
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47 | (1) |
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48 | (2) |
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Distinction among Positive, Negative and Boundary Elements |
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50 | (4) |
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Approximations by Means of Elementary Sets |
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54 | (2) |
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56 | (3) |
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56 | (3) |
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Two Generalizations of Multisets |
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59 | (10) |
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59 | (1) |
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60 | (2) |
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62 | (2) |
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Generalization of Membership Sequence |
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64 | (3) |
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67 | (2) |
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67 | (2) |
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Interval Probability and Its Properties |
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69 | (10) |
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69 | (1) |
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Interval Probability Functions |
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70 | (4) |
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Combination and Conditional Rules for IPF |
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74 | (1) |
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Numerical Example of Bayes' Formula |
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75 | (2) |
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77 | (2) |
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77 | (2) |
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On Fractal Dimension in Information Systems |
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79 | (10) |
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79 | (1) |
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80 | (1) |
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Rough Sets and Topologies on Rough Sets |
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81 | (3) |
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Fractals in Information Systems |
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84 | (5) |
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86 | (3) |
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A Remark on Granular Reasoning and Filtration |
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89 | (8) |
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89 | (1) |
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Kripke Semantics and Filtration |
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90 | (2) |
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Relative Filtration with Approximation |
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92 | (2) |
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Relative Filtration and Granular Reasoning |
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94 | (2) |
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96 | (1) |
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96 | (1) |
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Towards Discovery of Relevant Patterns from Parameterized Schemes of Information Granule Construction |
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97 | (12) |
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97 | (2) |
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99 | (2) |
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101 | (2) |
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103 | (6) |
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106 | (3) |
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Approximate Markov Boundaries and Bayesian Networks: Rough Set Approach |
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109 | (16) |
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109 | (1) |
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Data Based Probabilistic Models |
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110 | (5) |
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Approximate Probabilistic Models |
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115 | (5) |
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120 | (5) |
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120 | (5) |
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Part II. Data Mining and Rough Sets |
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Mining High Order Decision Rules |
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125 | (12) |
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125 | (1) |
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126 | (2) |
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Mining High Order Decision Rules |
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128 | (3) |
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Mining Ordering Rules: an Illustrative Example |
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131 | (3) |
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134 | (3) |
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134 | (3) |
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Association Rules from a Point of View of Conditional Logic |
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137 | (10) |
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137 | (1) |
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137 | (4) |
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Association Rules and Conditional Logic |
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141 | (2) |
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Association Rules and Graded Conditional Logic |
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143 | (2) |
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145 | (2) |
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145 | (2) |
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Association Rules with Additional Semantics Modeled by Binary Relations |
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147 | (10) |
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147 | (1) |
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Databases with Additional Semantics |
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148 | (2) |
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Re-formulating Data Mining |
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150 | (1) |
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151 | (1) |
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Semantic Association Rules |
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152 | (1) |
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153 | (4) |
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155 | (2) |
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A Knowledge-Oriented Clustering Method Based on Indiscernibility Degree of Objects |
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157 | (10) |
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157 | (1) |
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158 | (6) |
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164 | (2) |
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166 | (1) |
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166 | (1) |
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Some Effective Procedures for Data Dependencies in Information Systems |
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167 | (10) |
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167 | (1) |
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Three Procedures for Dependencies |
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168 | (5) |
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An Algorithm for Rule Extraction |
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173 | (1) |
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Dependencies in Non-deterministic Information Systems |
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173 | (3) |
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176 | (1) |
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176 | (1) |
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Improving Rules Induced from Data Describing Self-Injurious Behaviors by Changing Truncation Cutoff and Strength |
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177 | (10) |
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177 | (1) |
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178 | (3) |
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Rule Induction and Classification |
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181 | (1) |
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182 | (1) |
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182 | (2) |
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184 | (3) |
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184 | (3) |
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The Variable Precision Rough Set Inductive Logic Programming Model and Future Test Cases in Web Usage Mining |
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187 | (10) |
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187 | (1) |
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The VPRS model and future test cases |
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188 | (1) |
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The VPRSILP model and future test cases |
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189 | (1) |
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A simple graph VPRSILP ESD system |
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190 | (1) |
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VPRSILP and Web Usage Graphs |
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191 | (1) |
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191 | (4) |
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195 | (2) |
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195 | (2) |
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Rough Set and Genetic Programming |
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197 | (14) |
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197 | (1) |
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198 | (1) |
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Genetic Rough Induction (GRI) |
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199 | (3) |
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202 | (4) |
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206 | (5) |
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207 | (4) |
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Part III. Conflict Analysis and Data Analysis |
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Rough Set Approach to Conflict Analysis |
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211 | (12) |
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211 | (1) |
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212 | (4) |
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216 | (1) |
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216 | (2) |
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Agents' Strategy Analysis |
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218 | (2) |
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220 | (3) |
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220 | (3) |
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Criteria for Consensus Susceptibility in Conflicts Resolving |
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223 | (10) |
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223 | (1) |
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224 | (2) |
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Susceptibility to Consensus |
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226 | (6) |
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232 | (1) |
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232 | (1) |
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L1-Space Based Models for Clustering and Regression |
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233 | (10) |
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233 | (1) |
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Fuzzy c-means Based on L1-space |
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234 | (2) |
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Mixture Density Model Based on L1-space |
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236 | (1) |
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Regression Models Based on Absolute Deviations |
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237 | (2) |
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239 | (1) |
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239 | (4) |
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240 | (3) |
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Upper and Lower Possibility Distributions with Rough Set Concepts |
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243 | (8) |
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The Concept of Upper and Lower Possibility Distributions |
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243 | (2) |
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Comparison of dual possibility distributions with dual approximations in rough set theory |
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245 | (1) |
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Identification of Upper and Lower Possibility Distributions |
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245 | (3) |
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248 | (2) |
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250 | (1) |
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250 | (1) |
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Efficiency Values Based on Decision Maker's Interval Pairwise Comparisons |
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251 | (12) |
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251 | (1) |
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Interval AHP with Interval Comparison Matrix |
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252 | (2) |
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Choice of the Optimistic Weights and Efficiency Value by DEA |
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254 | (3) |
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257 | (2) |
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259 | (4) |
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259 | (4) |
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Part IV. Applications in Engineering |
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Rough Measures, Rough Integrals and Sensor Fusion |
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263 | (10) |
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263 | (1) |
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Classical Additive Set Functions |
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264 | (1) |
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Basic Concepts of Rough Sets |
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264 | (1) |
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265 | (1) |
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265 | (3) |
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268 | (2) |
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270 | (3) |
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271 | (2) |
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A Design of Architecture for Rough Set Processor |
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273 | (8) |
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273 | (1) |
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Outline of Rough Set Processor |
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273 | (2) |
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275 | (4) |
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279 | (1) |
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280 | (1) |
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280 | (1) |
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Identifying Adaptable Components - A Rough Sets Style Approach |
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281 | (10) |
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281 | (1) |
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Defining Adaptation of Software Components |
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281 | (1) |
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Identifying One-to-one Component Adaptation |
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282 | (6) |
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Identifying One-to-many Component Adaptation |
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288 | (1) |
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289 | (2) |
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290 | (1) |
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Analysis of Image Sequences for the UAV |
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291 | (9) |
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291 | (1) |
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292 | (1) |
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293 | (1) |
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294 | (1) |
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295 | (1) |
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296 | (3) |
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299 | (1) |
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300 | |