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Table 1 Existence, uniqueness, and complexity of the solution concepts studied in this paper

in Computing the Minimal Covering Set
by Felix Brandt, Felix Fischer

Table 3: Existence of Robust Solutions (%)

in Robust solutions for combinatorial auctions
by Alan Holland 2005
"... In PAGE 7: ... In some auctions, a robust solution may not exist. Table3 shows the percentage of auctions that sup- port robust solutions for the arbitrary-npv and regions-npv distributions. It is clear that finding robust solutions for the former distribution is particularly difficult for auctions with 250 and 500 bids when revenue constraints are 90% of optimum.... ..."
Cited by 5

TABLE I OPTIMUM SOLUTIONS

in Color Image Segmentation Using Competitive Learning
by unknown authors

Table 5.2: Feedback control action and closed-loop cost for MPC and optimal control.

in Stability and Continuity of Nonlinear Model Predictive Control
by Edward Scott Meadows, Jr. 1994
Cited by 1

Table 4.2. Computational results for the D8CR problems with unit vertex-weights. Solutions % Gap

in Approximation Algorithms for the Single-Sink Edge Installation Problems and Other Graph Problems
by Raja Jothi

Table 4.3. Computational results for the D8CT problems with unit vertex-weights. Solutions % Gap

in Approximation Algorithms for the Single-Sink Edge Installation Problems and Other Graph Problems
by Raja Jothi

Table 1: Experimental results

in Abstract A Fast Algorithm for Point Labeling Problem
by unknown authors

Table 3 above demonstrates that there exists one unique MTV to the referred problem and this solution is called the definite typical value (DTV), (Friedman, Ming, amp; Kandel, 1995).

in Using Typicality Theory to Select the Best Match
by Rosina Weber-lee, Ricardo Miranda Barcia, Alejandro Martins, Roberto C. Pacheco
"... In PAGE 11: ... At this time we verify that a DTV exists for the given data set. The resultant MTV when each center is used as the initial s in Equation (2) is presented in the following table: Center MTV 176,950 132,570 139,410 132,570 108,820 132,570 333,930 132,570 Table3 . The centers and the MTV.... ..."

Table 3 above demonstrates that there exists one unique MTV to the referred problem and this solution is called the definite typical value (DTV), (Friedman, Ming, amp; Kandel, 1995).

in Using Typicality Theory to Select the Best Match
by Rosina Weber-lee, Ricardo Miranda Barcia, Alejandro Martins, Roberto C. Pacheco
"... In PAGE 12: ... At this time we verify that a DTV exists for the given data set. The resultant MTV when each center is used as the initial s in Equation (2) is presented in the following table: Center MTV 176,950 132,570 139,410 132,570 108,820 132,570 333,930 132,570 Table3 . The centers and the MTV.... ..."

Table 1 . Comparison of different architectures.

in Clinical Information Systems for Integrated Healthcare Networks
by Jonathan M. Teich
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