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LIMITS SIGNED

Limits of Structures in Algebra and Combinatorics

Total Cost €

EC-Contrib. €

Partnership

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LIMITS project word cloud

Explore the words cloud of the LIMITS project. It provides you a very rough idea of what is the project "LIMITS" about.

create lovasz borel measured approximations metric rank groups ruziewicz sparse amenable algebraic theory geometry combinatorics local directions group structures limits version commutative measurable algebra characterisation follows lemma approximation equidecompositions infinite give algebras graph concerned

Project "LIMITS" data sheet

The following table provides information about the project.

Coordinator	UNIVERSITY OF LANCASTER Organization address address: BAILRIGG city: LANCASTER postcode: LA1 4YW website: www.lancaster.ac.uk contact info title: n.a. name: n.a. surname: n.a. function: n.a. email: n.a. telephone: n.a. fax: n.a.
Coordinator Country	United Kingdom [UK]
Total cost	1˙139˙332 €
EC max contribution	1˙139˙332 € (100%)
Programme	1. H2020-EU.1.1. (EXCELLENT SCIENCE - European Research Council (ERC))
Code Call	ERC-2018-STG
Funding Scheme	ERC-STG
Starting year	2019
Duration (year-month-day)	from 2019-02-01 to 2024-01-31

Partnership

Take a look of project's partnership.

#	participants	country	role	EC contrib. [€]
1	UNIVERSITY OF LANCASTER UNIVERSITY OF LANCASTER Organization address address: BAILRIGG city: LANCASTER postcode: LA1 4YW website: www.lancaster.ac.uk contact info title: n.a. name: n.a. surname: n.a. function: n.a. email: n.a. telephone: n.a. fax: n.a.	UK (LANCASTER)	coordinator	1˙139˙332.00

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Project objective

The project is concerned with Borel and measurable combinatorics, sparse graph limits, approximation of algebraic structures and applications to metric geometry and measured group theory. Our research will result in major advances in these areas, and will create new research directions in combinatorics, analysis and commutative algebra.

The main research objectives are as follows. 1) Study equidecompositions of sets and solve the Borel version of the Ruziewicz problem. 2) Give a new characterisation of amenable groups in terms of measurable Lovasz Local Lemma. 3) Study rank approximations of infinite groups and commutative algebras.

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The information about "LIMITS" are provided by the European Opendata Portal: CORDIS opendata.