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2015•Infoscience (Ecole Polytechnique Fédérale de Lausanne)Open access

The representation theory of finite sets and correspondences

Serge Bouc, Thévenaz, Jacques

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Abstract

This long paper will never appear in this form. It is replaced by the following series of shorter articles:- Correspondence functors and finiteness conditions, Journal of Algebra 495 (2018), 150-198.- Correspondence functors and lattices, Journal of Algebra 518 (2019), 453-518.- The algebra of Boolean matrices, correspondence functors, and simplicity, submitted preprint, 2018.- Tensor product of correspondence functors, submitted preprint, 2018.

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What this paper is about

This long paper will never appear in this form. It is replaced by the following series of shorter articles:- Correspondence functors and finiteness conditions, Journal of Algebra 495 (2018), 150-198.- Correspondence functors and lattices, Journal of Algebra 518 (2019), 453-518.- The algebra of Boolean matrices, correspondence functors, and simplicity, submitted preprint, 2018.- Tensor product of correspondence functors, submitted preprint, 2018.

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Available abstract

This long paper will never appear in this form. It is replaced by the following series of shorter articles:- Correspondence functors and finiteness conditions, Journal of Algebra 495 (2018), 150-198.- Correspondence functors and lattices, Journal of Algebra 518 (2019), 453-518.- The algebra of Boolean matrices, correspondence functors, and simplicity, submitted preprint, 2018.- Tensor product of correspondence functors, submitted preprint, 2018.

Key concepts: Mathematics, Functor, Natural transformation, Pure mathematics, Noetherian, Exact functor, Functor category, Adjoint functors

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