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Transaction Costs and the Robustness of the Coase Theorem [PDF]

This paper explores the extent to which the presence of ex-ante transaction costs may lead to failures of the Coase Theorem. In particular we identify and investigate the basic `hold-up problem' which arises whenever the parties to a Coasian negotiation ...
Luca Anderlini & Leonardo Felli
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A theorem of Lusin. Part I

Duke Mathematical Journal, 1938
Marcinkiewicz, J., Zygmund, A.
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Lusin's type theorems for limitable functions

Bulletin de la Société des Sciences et des lettres de Łódź, Série: Recherches sur les déformations, 2017
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Non-commutative extension of Lusin's theorem

Tohoku Mathematical Journal, 1967
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A Remark on the Theorems of Lusin and Egoroff

Canadian Mathematical Bulletin, 1964
In this note we do not intend to establish new results but only to suggest a very simple proof of Lusin's theorem, direct for σ-finite regular measures, a proof that bypasses the usual procedure of first establishing this theorem for sets of finite measure only.
Elias Zakon
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Egoroff’s theorem and Lusin’s theorem for complex uncertain sequences

Journal of Intelligent & Fuzzy Systems, 2022
Complex uncertain variables are measurable functions from uncertainty spaces to the set of complex numbers and are used to model complex uncertain quantities. In this paper, we investigate Egoroff’s theorem and Lusin’s theorem for complex uncertain sequences. For studying these theorems, we introduce two concepts: strongly order continuous and regular.
Yu Tian, Zhaojun Zong, Feng Hu 0002
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Lusin's theorem on fuzzy measure spaces

Fuzzy Sets and Systems, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jun Li 0014, Masami Yasuda
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Lusin's theorem on monotone measure spaces

Fuzzy Sets and Systems, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jun Li 0014, Radko Mesiar
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Proof of a theorem of Lusin

Mathematical Notes of the Academy of Sciences of the USSR, 1978
In [1, 2], Lusin published a theorem (with proof) asserting that a very simple set constructed by him is not Borel. Lunina [3] discovered an error in Lusin's proof. It is proved that Lusin's theorem is nonetheless valid.
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On Lusin’s Theorem for Non-additive Measure

2011
In this paper, we prove Lusin’s theorem remains valid for nonadditive Borel measure under the conditions of weakly null additivity, continuity from above and a certain additional continuity.
Tamaki Tanaka, Toshikazu Watanabe
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