I focus on vertex algebras for which neither the semi-simplicity nor the finite number of simple modules assumption need hold. STARmeter. My work aims to generalise this Verlinde formula to logarithmic vertex algebras. Actor Writer Simon Woods was born in 1980 in England. Known For https://www.vogue.co.uk/article/christopher-bailey-to-marry-simon-woods Simon Woods was born in 1980 in England. Sweden Part 4. Archive footage What’s with all the Jake-Gyllenhaal-is-Gay Rumors?

In "Module classification through free fields and symmetric functions", Conformal field theories and categorical structures beyond rationality, Woudschoten, NetherlandsWe are driven by creativity and curiosity to push the frontiers of knowledge.Current staff and students can search the full University directory in the Copyright Cardiff University. Contact Info View agent, publicist, legal on IMDbPro Top 5000. Conformal Field Theories and Tensor Categories: Proceedings of a Workshop Held at Beijing International Center for Mathematical ResearchConformal Field Theories and Tensor Categories: Proceedings of a Workshop Held at Beijing International Center for Mathematical Research Stormy Wild Weather and our Final Wild Camp. But the … These are distinguished by the fact that their module categories are semisimple with only a finite number of isomorphism classes of simple modules. Vertex algebras can be thought of as a kind of generalisation of associative commutative but different from associative non-commutative algebras. 1,291 Posts - See Instagram photos and videos from ‘simonwoods’ hashtag See all photos. Follow their account to see all their photos and videos. Vertex algebras for which the semi-simplicity assumption fails are called logarithmic vertex algebras and the conformal field theories associated to them are called logarithmic conformal field theories. 1136855 Wedding bells: Simon Woods, right, with his husband to be, Christopher Bailey at a GQ event in 2008 He met and fell in love with Bond girl Rosamund Pike at Oxford University, only to break her heart.

As with associative algebras, much can be learnt from studying modules and many questions in the study of conformal field theory boil down question in vertex algebra module theory.The most studied vertex algebras are the so called rational vertex algebras. A mixture of broadleaf woodland, pine forest and open heathland, Simon's Wood is a popular natural beauty spot in Finchampstead, Berkshire. Specifically, I mainly study the mathematics of 2 dimensional conformal quantum field theories and all their myriad connections to Lie theory, vertex operator algebras, representation theory, modular forms and modular tensor categories to name but a few. Some representative publication in this line of research include:Modules over rational vertex algebras satisfy the much celebrated Verlinde formula, which relates the fusion product of modules (a kind of tensor product) to an action of the modular group, SL(2,Z), on module characters.

Two big endeavours in this context are module classification and analysing the additional structures that these modules admit (characters, fusion products, Verlinde formulae, etc).My work on vertex algebra module classification makes use of certain associative algebras, called Zhu algebras, which encode a lot of information about vertex algebra module theory.

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