On exact triangle inequalities in (q1, q2)-quasimetric spaces
For arbitrary (q1, q2) -quasimetric space, it is proved that there exists a function f, such that f -triangle inequality is more exact than any (q1, q2) -triangle inequality. It is shown that this function f is the least one in the set of all concave continuous functions g for which g -triangle inequality hold.
1982 ◽
Vol 89
(2)
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pp. 123-154
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2010 ◽
Vol 47
(3)
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pp. 289-298
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2014 ◽
Vol 13
(1)
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pp. 4127-4145
2021 ◽
Vol 7
(1)
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pp. 88-99
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