Ejemplo n.º 1
0
 /**
  * Compute \Phi_j(Hi_,H_k) when F(H_ij) < F(H_kj)
  * as -1/theta sqrt ( sum w_jr d_(H_kj,H_ij) / w_jr)
  */
 private function dominanceDegreeCaseUnder($i, $j, $k)
 {
     $d = euclideanDistance($this->hesitants[$i][$j], $this->hesitants[$k][$j], $this->lambda, $this->G, $this->chi);
     $factor = -1.0 / $this->theta;
     //echo " (" .$d.") W_r " . $this->W_r[$j] . " / " . $this->T_Wr ;
     $dd = $factor * sqrt($d * $this->T_Wr / $this->W_r[$j]);
     return $dd;
 }
Ejemplo n.º 2
0
 /**
  * Compare best distances and worst distances to the evaluation matrix
  */
 private function idealSolution()
 {
     $l_metric = array();
     for ($j = 0; $j < $this->M; $j++) {
         $max = array_keys($this->score[$j], max($this->score[$j]));
         $this->positive[$j] = $this->hesitants[$j][$max[0]];
         $min = array_keys($this->score[$j], min($this->score[$j]));
         $this->negative[$j] = $this->hesitants[$j][$min[0]];
     }
     if ($this->debug) {
         echo 'positive: <pre>';
         print_r($this->positive);
         echo '</pre><br>';
         echo 'negative: <pre>';
         print_r($this->negative);
         echo '</pre><br>';
     }
     for ($j = 0; $j < $this->M; $j++) {
         //echo "C".($j+1)."<br>" ;
         $d_IN = euclideanDistance($this->negative[$j], $this->positive[$j], $this->lambda, $this->G, $this->xhi);
         for ($i = 0; $i < $this->N; $i++) {
             $d_IP = euclideanDistance($this->hesitants[$j][$i], $this->positive[$j], $this->lambda, $this->G, $this->xhi);
             $l_metric[$i][$j] = $d_IP / $d_IN * $this->W[$j];
             //echo "d=".$d_IP." .... " . $l_metric[$i][$j] . "<br>";
         }
     }
     for ($i = 0; $i < $this->N; $i++) {
         $sumGU = 0;
         for ($j = 0; $j < $this->M; $j++) {
             $sumGU += $l_metric[$i][$j];
         }
         $this->HFLGU[$i] = $sumGU;
         // HFLGU	group utility measure = Lp metric with p =1
         $this->HFLIR[$i] = max($l_metric[$i]);
         // HFLIR	individual regret measure = Lp metric con p \inf
     }
 }