The Yang-Mills measure in the Kauffman bracket skein module | Zendy

Doug Bullock | Zendy; Charles Frohman | Zendy; Joanna Kania-Bartoszyńska | Zendy

AI Assistant Blog Pricing

Home ZAIA Blog

Open Access

The Yang-Mills measure in the Kauffman bracket skein module

Author(s) -

Doug Bullock,

Charles Frohman,

Joanna Kania-Bartoszyńska

Publication year - 2003

Publication title -

commentarii mathematici helvetici

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 1.603

H-Index - 46

eISSN - 1420-8946

pISSN - 0010-2571

DOI - 10.1007/s000140300000

Subject(s) - skein , bracket polynomial , mathematics , diffeomorphism , trace (psycholinguistics) , symplectic geometry , measure (data warehouse) , pure mathematics , bracket , sigma , invariant (physics) , root of unity , algebra over a field , mathematical analysis , polynomial , mathematical physics , physics , quantum , mechanical engineering , alternating polynomial , matrix polynomial , database , computer science , engineering , linguistics , philosophy , quantum mechanics

For each closed, orientable surface F, we construct a local, diffeomorphisminvariant trace on the Kauffman bracket skein module K_t(F x [0,1]). The traceis defined when |t| is neither 0 nor 1, and at certain roots of unity. At t = -1, the trace is integration against the symplectic measure on the SU(2)character variety of the fundamental group of F.

The content you want is available to Zendy users.

Already have an account? Click here to sign in.

Having issues? You can contact us here

Accelerating Research