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identified, making for three very exciting weeks. Programme 37: Singularity Theory (24 July - 22 December 2000). ... Professor J Brindley University of Leeds. Professor KA Brown University of GlasgowProfessor EB Davies FRS Kings College London.

J Brindley University of LeedsProfessor KA Brown University of GlasgowProfessor EB Davies FRS Kings College LondonProfessor PJ Diggle University of LancasterProfessor CM Elliott University of SussexProfessor EG Rees University of EdinburghDr

http://www.newton.cam.ac.uk/correspondents.html. National Advisory Board and UK Mathematics. Professor Sir Michael Berry FRS University of BristolProfessor J Brindley University of LeedsProfessor KA Brown FRSE University

16. 17. 18. 19. 20. 24. 30. 35. 43. 49. Director’s Foreword. ... Part I of the reportwas published as Volume 24, Issue 3 (May 2004)of the journal and Part II as Volume 24, Issue 4(July 2004).

EST: 24. SOUTH WEST: 20. NORTH EAST: 12. WALES: 1. EAST ANGLIA :18. ... them. Equality and Diversity and the Isaac Newton Institute. 24. In particular, 21% of programme participants and 23% of programme participant-dayswere female.

NewtonGatewayAnnualReport,visit. www.vkemsuk.org/home orlistentotheINIpodcastonV-KEMSwithRebeccaHoyles. (Southampton)at www.newton.ac.uk/news/podcast#Episode 24. ... Income Notes 2019-2020 2018-2019£000 £000. Research Grants and Contracts 1 1,911

Our proof of the irredu ibility riterion for prin ipal series modules is a graded He ke algebra analogue of the proof given byKato [Ka for aÆne He ke algebras. ... The following proposition provides a graded He ke analogue of the results in

1 τ 2dτ. ] (33). Here τ = 1 2u and Ψ1 is given by (24) as a finite series of the Chebyshev polynomials. ... 11. only the first term of the series (24) gives input into AC losses.

Because ( )1, 0,pqr rijq ij ijk kA E 0µ µ µε ε = , a reasonable symmetric stress increment is. ( ) ( ... 24) This form respects the symmetry in the subscripts j and k and also in p and i.

PACS. 87.16.Ka – Filaments, microtubules, their networks, and supramolecular assemblies.PACS. 87.16.Nn – Motor proteins (myosin, kinesin dynein). ... 24. 2. )i2δρ , (14). where ρ̃0 = ρ0v0 and. α = m0v0u(1) m0v0u0lm/π , (15)β = m0v0u(0) =