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Subadditive functions and partial converses of Minkowski's and Mulholland's inequalities

J. Matkowski, T. Świątkowski (1993)

Fundamenta Mathematicae

Let ϕ be an arbitrary bijection of + . We prove that if the two-place function ϕ - 1 [ ϕ ( s ) + ϕ ( t ) ] is subadditive in + 2 then ϕ must be a convex homeomorphism of + . This is a partial converse of Mulholland’s inequality. Some new properties of subadditive bijections of + are also given. We apply the above results to obtain several converses of Minkowski’s inequality.

Sugeno's negations and T-norms.

Gaspar Mayor Forteza (1994)

Mathware and Soft Computing

A functional characterization of Sugeno's negations is presented and as a consequence, we study a family of non strict Archimedean t-norms whose (vertical-horizontal) sections are straight lines.

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