COOKIES: By using this website you agree that we can place Google Analytics Cookies on your device for performance monitoring. |
What's the Point?Add to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact Mary Fortune. Part of the TMS Symposium The notion of a ‘point’ in geometry seems fairly basic, but during the 20th century a generalised and abstracted notion provided much new insight and intuition. More recently, studying some of the mathematical ideas underlying theoretical physics has led mathematicians to consider so-called non-commutative geometry. ‘Spaces’ in this setting have algebras of functions on them which are non-commutative, but there is no actual classical geometric space underlying them! However, the generalised notion of a point does allow one to develop a certain amount of geometric intuition. In this talk, I shall explain the modern point of view on points in algebraic geometry, and explain in some examples how this allows one to study non-commutative algebras in a way that resembles what we might normally consider geometry. This talk is part of the Trinity Mathematical Society series. This talk is included in these lists:Note that ex-directory lists are not shown. |
Other listsSeminar on Religion, Conflict and Its Aftermath Latin American Occasional Nuclear Energy SeminarsOther talksThe Productivity Paradox: are we too busy to get anything done? High-Dimensional Collocation for Lognormal Diffusion Problems Joinings of higher rank diagonalizable actions Complement and microglia mediated sensory-motor synaptic loss in Spinal Muscular Atrophy Description: Olfaction of biologically relevant vapors by secondary electrospray ionization mass spectrometry Epigenetics - Why DNA Is Not Your Destiny Graded linearisations for linear algebraic group actions Refugees and Migration Disease Migration Protein Folding, Evolution and Interactions Symposium What You Don't Know About God |