(Homological Projective Duality)-invariance of the Tate, Beilinson and Riemann conjectures

Project description

A variety of novel proofs address some of the most important conjectures in mathematics

Many people might remember factoring polynomial equations in secondary school math classes. Not everyone uses them in their job, but polynomial equations are relevant to a variety of fields from finance and electronics to chemistry, physics and engineering. Algebraic varieties represent solutions of a system of polynomial equations in real or complex number space, and they are the subject of three of the most important conjectures in mathematics: the Tate, Beilinson and Riemann conjectures. The EU-funded HPD-inv of TBR project is enhancing the descriptions associated with these three conjectures and applying the resulting proof to additional important topics regarding algebraic varieties.

Fields of science

• natural sciences › mathematics › pure mathematics › topology › algebraic topology
• natural sciences › mathematics › pure mathematics › geometry
• natural sciences › mathematics › pure mathematics › arithmetics › L-functions
• natural sciences › mathematics › pure mathematics › algebra › algebraic geometry

Programme(s)

• H2020-EU.1.3. - EXCELLENT SCIENCE - Marie Skłodowska-Curie Actions Main Programme
• H2020-EU.1.3.2. - Nurturing excellence by means of cross-border and cross-sector mobility

Topic(s)

• MSCA-IF-2019 - Individual Fellowships

Call for proposal

H2020-MSCA-IF-2019

See other projects for this call

Funding Scheme

MSCA-IF-EF-RI - RI – Reintegration panel

Coordinator

THE UNIVERSITY OF WARWICK

Net EU contribution

€ 224 933,76

Address

Kirby Corner Road - University House
CV4 8UW Coventry
United Kingdom

Region

West Midlands (England) › West Midlands › Coventry

Activity type

Higher or Secondary Education Establishments

Links

Other funding

€ 224 933,76