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Given sequences 0 < s1 < sm < 1 and 0 < t1 < < tn < 1 such that si 6= tj, representing a pair ofpoints in the interiors of m and n respectively, the union of

HEIGHT PAIRING ON HIGHER CYCLES AND MIXED. HODGE STRUCTURES. J. I. BURGOS GIL, S. GOSWAMI, AND G. PEARLSTEIN. Abstract. For a smooth, projective complex variety, we introduce sev-eral mixed Hodge structures associated to higher algebraic cycles.

1. Challenges for modelling interventions for future pandemics 1 2 Mirjam E. Kretzschmar1, Ben Ashby2, Elizabeth Fearon3,4, Christopher E. Overton5,6,7, Jasmina 3 Panovska-Griffiths8,9, Lorenzo Pellis5,6,10, Matthew Quaife11, Ganna Rozhnova1,12,

First, fix j < k and a, b N. Giventhat Zj = a, by the branching property, each of the a subtrees of T rooted at a nodein Tj survives independently with probability

xi = x(m i) = x(m) ix, tj = t(n j) = t(n) jt. ... Sm : f(xi, tj) 7 f(xi1, tj), Sn : f(xi, tj) 7 f(xi, tj1),.

Mi := {ν probability measure on W such that Tj,(ν) = µ for some j > i}.

Victor Chulaevsky. Efficient localization boundsin a continuous N-particle Anderson modelwith long-range interaction. Abstract We establish strong dynamical and exponential spectral localization fora class of multi-particle Anderson models in a

Given such a realization, let G̃ = G̃(W) be the infinite graph withvertex set {(ti,xi)}, where two vertices (ti,xi) and (tj,xj) are connectedby an edge with probability

Professor WBR Lickorish Head, DPMMS, Cambridge. Professor TJ Pedley Head, DAMTP, Cambridge.

ON HIDDEN VARIABLES:VALUE AND EXPECTATION NO-GO THEOREMS. ANDREAS BLASS AND YURI GUREVICH. Abstract. No-go theorems assert that hidden-variable theories,subject to appropriate hypotheses, cannot reproduce the predic-tions of quantum theory. We

Secretary) Deputy Director, Newton InstituteProfessor PT Johnstone St John’s CollegeProfessor Sir John Kingman FRS Director, Newton InstituteProfessor PV Landshoff (Chairman) General Board Professor TJ Pedley FRS Head of Department, DAMTPProfessor

OPERATOR ALGEBRAS FOR HIGHER RANK ANALYSIS ANDTHEIR APPLICATION TO FACTORIAL LANGUAGES. ADAM DOR-ON AND EVGENIOS T.A. KAKARIADIS. Abstract. We study strong compactly aligned product systems of ZN+ over a C-algebra A. We provide a description of

General Board Professor TJ Pedley FRS Head of Department, DAMTPProfessor EG Rees FRSE Chairman of Scientific Steering CommitteeProfessor Sir Martin Rees FRS Council of the School of Physical SciencesDr C Teleman

Quadratic Weyl Sums, Automorphic Functions,. and Invariance Principles. Francesco Cellarosi, Jens Marklof†. February 25, 2015. Abstract. Hardy and Littlewood’s approximate functional equation for quadratic Weyl sums. (theta sums) provides, by

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tj as in the defini-. tion then u̇(t) =mj=1 α. ′j(t)χ. ... tj. We skip the proof which is straightforward: just. use the definition of the weak material derivative and perform some manipula-tions.

1.7) x(t) = eiktjZ+. pj(t)tj,. where the sum is finite, coefficients pj(t) are 1-periodic, and eik are the.

̂(λ,t) t1/2e2tg0j=1. ̂j(λ). tj, g0 =. 24. 3. 5λ. 5/20. (4.78). ... I t. k=1. e2ktg0. tk2. j=1. χk,j+(λ). tj=. I t k=1.

SPDE LIMITS OF MANY-SERVER QUEUES. HAYA KASPI AND KAVITA RAMANAN. Abstract. A many-server queueing system is considered in which customers with independent. and identically distributed service times enter service in the order of arrival. The state

Prepared for submission to JHEP. All the D-Branes of Resurgence. Ricardo Schiappa,a,b Maximilian Schwick,a,b Noam Tamarin a,b. aIsaac Newton Institute for Mathematical Sciences,University of Cambridge, Cambridge CB3 0EH, United Kingdom. bCAMGSD,