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9 Jan 2020: E(τ) = E.  Kk=1 <[ck] e 1τ<[(1+τU1) ck]Ka=1 e. 1. ... 19. (i) E.  Kk=1 e 1τ<[(1+τU1) ck]Ka=1 e. 1. τ<[(1+.

1 May 2020: and Zhang, X., 2019. The penultimate deglaciation: protocol for PMIP4 transient numerical simulations between 140 and 127 ka, version 1.0.

21 Oct 2020: This is not the case; instead, ni and the verb ‘to be’ come apart in the n’we construction: (31) Téné mu ̂́nó m̀-biti na ka-yu ̂́gu ̂́ ... Whose pen did the doctor borrow?) Ka-rámú gá-akwá, i-k-ó n-dagitárí

24 Jul 2020: For correspondence:. rhegde@mrc-lmb.cam.ac.uk. †These authors contributed. equally to this work. Competing interest: See. page 25. Funding: See page 25. Received: 15 June 2020. Accepted: 10 July 2020. Published: 13 July 2020. Reviewing editor:

15 Sep 2020: For correspondence:. jyl@mrc-lmb.cam.ac.uk (JL);. ashley.nasmyth@bioch.ox.ac.uk. (KAN). †These authors contributed. equally to this work. Competing interests: The. authors declare that no. competing interests exist. Funding: See page 33. Received:

26 Nov 2020: For correspondence:. zk240@cam.ac.uk. Competing interests: The. authors declare that no. competing interests exist. Funding: See page 16. Received: 07 April 2020. Accepted: 09 November 2020. Published: 10 November 2020. Reviewing editor: Ming Meng,.

8 Nov 2020: 2. Yang-Mills Theory. Pure electromagnetism is a free theory of a massless spin 1 field. We can ask: is it. possible to construct an interacting theory of spin 1 fields? The answer is yes, and the. resulting theory is known as Yang-Mills. The

8 Nov 2020: H =1. 2a. Z /a. /a. dk. 22 sin(ka) c†. kck. – ... E(k) =1. asin(ka). This gives a dispersion relation of the kind we anticipated above: it has zeros at both.

16 Apr 2020: SCS =ÿ. a=R,I. ka. 24fi2. Aa dAa dAa (3.4). There can also be mixed Chern–Simons terms which we will discuss later in this sub-section.

5 Jun 2020: The Annals of Applied Probability2003, Vol. 13, No. 1, 304–362. SPECTRAL THEORY AND LIMIT THEOREMS FORGEOMETRICALLY ERGODIC MARKOV PROCESSES. BY I. KONTOYIANNIS1 AND S. P. MEYN2. Brown University and University of Illinois. Consider the partial