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15 Apr 2021: φ(k1). φ(kn)〉 δ3D. (na=1. ka. ). (19). 7. For the metric. ... φ(k1). φ(kn)〉 = (2π)3δ3D. (na=1. ka. )Bn(k1,. ,kn). (34). must scale as.

15 Apr 2021: M2Plä. a= 1. 6(ρ 3p). (1.24). Second, by taking the time derivative of the Friedmann equation and using the continuityequation to get rid of ρ̇, we can find the ... ̇K = ä2K. ȧ3ä (ρ 3p) (1 3w) , (1.27). where in the second step I used the

6 Oct 2021: These ambiguities hinder fur-ther progress in the field, despite a growing and impressive body of work18–24, and the potential to generate more selective, efficient or even alternative reaction pathways ... Next, a chromium adhesion layer (5 nm) and a

3 Dec 2021: Express 24, 3329–3364 (2016).20. R. Chikkaraddy, A. Xomalis, L. A. Jakob, J. ... Rev. X 8, 011016 (2018).23. F. Benz et al., Science 354, 726–729 (2016).24.

17 Dec 2021: exp(αnx)Bi2 Bi α2nh. 2a. (24). 14. If Bi 1, then α1ha 1, tan(α1ha) α1ha and α1ha. ... Bi, see (23). Upon considering only the leading term in the series, (24) simplifies to.

14 Nov 2021: 24]. All subsequent image-processing steps were performed. using single-particle reconstruction methods in RELION. ... aerolysin family protein. Nat Commun 7, 11293. 23 Zheng Shawn Q, Palovcak E, Armache J-P, Verba KA,.

5 Apr 2021: Guoli Guiyang yixueyuan yuankan 國⽴貴陽醫學院. 院刊 (1948), no. 24–25, 2-3. Accessed via SMDRR. ... Beijing 北京: Xinhua. chubanshe 新华出版社, 1997. Iijima Wataru 飯島渉. Pesuto to kindai Chūgoku: Eisei no “seido-ka” to shakai

25 Jan 2021: The first indication of unusual behaviour in the two-dimensional XY -model (n = 2)appeared in an analysis of the high temperature series expansion by Stanley and Ka-plan (1971). ... βHpair = 2Eq2 4π2q2KC(x), (5.24). where q, q are the charges of the

13 May 2021: Both the 2007 and 2011 papers are based on a smallnumber of languages: the first on 24 languages,2 and the latter on 20 languagesfrom the Uralic family. ... both polite and nonpolite verb forms canbe used with ka in polar questions.

3 Oct 2021: 24. (a) X is a martingale,(b) for all bounded stopping times T and all stopping times S, XT is integrable and.