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16 Feb 2015: Article. Pietro Sorman. 0022-2836/ 2014 Elsevi. The s2D Method: Simultaneous Sequence-Based Prediction of the StatisticalPopulations of Ordered and DisorderedRegions in Proteins. ni1, Carlo Camilloni1, Pier. o Fariselli 2 and Michele Vendruscolo1. 1

18 Mar 2015: RESEARCH ARTICLE. The Causes and Consequences of Changes inVirulence following Pathogen Host ShiftsBen Longdon1, Jarrod D. Hadfield2, Jonathan P. Day1, Sophia C. L. Smith1, JohnE. McGonigle1, Rodrigo Cogni1,3, Chuan Cao1, Francis M. Jiggins1. 1

8 Nov 2015: Part III Lecture Notes onThe Standard Model. by H. Osborn. 0. Part I. PCT - Conventions and Results. 1 Dirac Equation and γ-Matrices. The γ-matrices are defined by. {γµ,γν} = 2gµνI , (1.1). where. gµν =. . . . . . 1 0 0 00 1

2 Sep 2015: Spherical harmonics. Rank-1 tensors: a(u,v,w) = uv wTranslation-invariant signals: a(τ) = [h(tj τ)]nj=1Radar signals: a(τ,ν) = [ψ(tj τ)ei2πνtj ]nj=1Single-pole ... Define ω(t) = 2 if t /{a,b} and 1 otherwise. Adecomposition y =. j cja(tj) with

19 Feb 2015: fw{ w s _| Tj yw yw Q" fw{ w "w sg|wzv|! ' ... w ]Q Tj"fw{ w "w aUTV 7 O y zzB|G U v| $qc , { |w 5Q" w , z yw|{ È»ÉÈÉjÈb"É wO s ¿!_w y w|w w

2 Apr 2015: Annals of Mathematical Logic 12 (1977). 5%111 North-Holland Publishing Company. HAPPY F A M I L I E S. A. R. D. M A T H I A S Peerhouse, Cambridge, U.K. Received 5 Jamary 1976. To Ronald Jensen. O. Definitions and description of the results. T h i s

10 Nov 2015: Article. Comparative Genomics Reveals the Origins and Diversity ofArthropod Immune SystemsWilliam J. Palmer,1 and Francis M. Jiggins11Department of Genetics, University of Cambridge, Cambridge, United Kingdom. Corresponding author: E-mail:

8 Nov 2015: On the Solvability Complexity Index, the n-Pseudospectrumand Approximations of Spectra of Operators. ANDERS C. HANSENApplied and Computational Mathematics, California Institute of Technology,. hansen@acm.caltech.edu. Abstract. We show that it is

8 Nov 2015: On the Solvability Complexity Index, the n-Pseudospectrumand Approximations of Spectra of Operators. ANDERS C. HANSENApplied and Computational Mathematics, California Institute of Technology,. hansen@acm.caltech.edu. Abstract. We show that it is

5 May 2015: We define Fk. j1 Tj as the set of all trees of power k in h which appear.

3 Jun 2015: on June 3, 2015http://rsif.royalsocietypublishing.org/Downloaded from. rsif.royalsocietypublishing.org. ResearchCite this article: Brumley DR, Polin M, PedleyTJ, Goldstein RE. 2015 Metachronal waves in. the flagellar beating of Volvox and their.

16 Jul 2015: Axel Finke. On Extended State-SpaceConstructions for. Monte Carlo Methods. Thesis submitted for the degree ofDoctor of Philosophy. Department of StatisticsUniversity of Warwick. July 2015. Typeset in LATEX using Linux Libertine & KOMA-Script. to my

16 Jul 2015: To unravel the complexities of this process, the research team used two customised electron microscopes, one at IBM’s TJ Watson Research Center and a second at Brookhaven National Laboratory.

2 Sep 2015: Multi-layer Sparse Matrix Factorization. Luc Le Magoarou Rémi Gribonval. InriaCentre Inria Rennes - Bretagne Atlantique. France. SPARS 2015. Outline. IntroductionMotivationFast transforms as sparse factorizationsObjectiveMulti-layer sparse benefits

9 Apr 2015: Furthermore, let 0 tj < ti,. Var[g(ti) g(tj)] = E.  ir=j1. ... h(tr)tr tr1. 2. =. ir=j1. λ(tr tr1) = λ(ti tj). (15).

13 Apr 2015: Pi,j = K(ti, tj; α), i,j = 1, ,n, ti, tj T (7). ... eβ(tn1tn). eβtn1 eβtn , i = j = n,. 0, |i j| > 1 1eβ min{ti,tj}eβ max{ti,tj}. ,

2 Dec 2015: maximizesi,tj. { i. si j. tj : αiβj si tj 0, i, j}.

4 Apr 2015: We may now pick increasingsequences kneav vn < tj, with supn?/n = 7/ and vn = supl. ... For any limit A less thanK, write A = w.tj, copy 1̂ to each [w.v, w.

4 Apr 2015: The Strength of Mac Lane Set Theory. A. R. D. MATHIAS. Département de Mathématiques et Informatique. Université de la Réunion. To Saunders Mac Lane on his ninetieth birthday. Abstract. SAUNDERS MAC LANE has drawn attention many times,

20 May 2015: with λi F and ti Tr. Since {e1,. ,er1} is linearly independent there must besome 1 6 j 6 k such that λj 6= 0 and tj 6 {e1,. ... er}. Let T ′r1 = T ′r {tj} and. Tr1 = (TT ′r1) {e1,.