- Hesitant distance as a fuzzy metric
Number of the records: 1  

Hesitant distance as a fuzzy metric

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    $a Hesitant distance as a fuzzy metric $f Vladimír Kobza, Vladimír Janiš
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    $a The motivation for this study is the case of evaluating distance of a pair of points in the universe X having available a nite set of its evaluations. Based on such set of evaluation we construct a fuzzy quantity on X2 describing the result of this evaluation. We show that assuming any triangular norm bounded from above by the Lukasiewicz triangular norm we obtain a fuzzy metric space. We show that for the minimum t-norm the resulting structure need not be a fuzzy metric space
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    $1 001 umb_un_cat*0210419 $1 010 $a 978-84-16046-04-1 $1 200 1 $a EUROFUSE 2013 $e workshop on uncertainty and imprecision modelling in decision making, December 2-4, 2013, Oviedo $f ed. Bernard De Baets, János Fodor, Susana Montes $g rec. Edurne Barrenechea, Susana Díaz, Pavol Kráľ $v S. 145-148 $1 205 $a 1. vyd. $1 210 $a Oviedo $c Universidad de Oviedo $d 2013 $1 702 1 $3 umb_un_auth*0190991 $a De Baets $b Bernard $4 340 $1 702 1 $3 umb_un_auth*0226050 $a Fodor $b János $4 340 $1 702 0 $3 umb_un_auth*0031149 $a Montes $b Susana $4 340 $1 702 1 $3 umb_un_auth*0242321 $a Barrenechea $b Edurne $4 675 $1 702 1 $3 umb_un_auth*0242322 $a Díaz $b Susana $4 675 $1 702 0 $3 umb_un_auth*0005429 $a Kráľ $b Pavol $4 675 $f 1978- $1 712 02 $3 umb_un_auth*0239020 $a EUROFUSE 2013 $b workshop $e Oviedo $f 02.-04.2013
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    $3 umb_un_auth*0001319 $a Janiš $b Vladimír $f 1963- $p UMBFP10 $9 50 $4 070 $T Katedra matematiky
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Number of the records: 1  

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