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31 Dec 2015: 2p 1)" 2p1. L. x. 2+. 2q1Ly. 2# ez, (24). while the sensitivity on the vertical walls Hvert(y) at x = 0 and x = Lx can be obtained by symmetry.The ... Rev. Lett. 99, 048102 (2007).24 R. Golestanian, T. B. Liverpool, and A.

8 Nov 2015: By following a similar argument as forthe bosonic field and using eq.(1.24) we see that. ... P̂ψ(x)P̂1 = ηPγ0ψ(xP). (1.54). The u spinor has the property (1.24) which leads to eq.(1.25).

31 Dec 2015: 24]), forexample, at an air-water interface such as the surface of abubble [25,26]. ... Rev. 73, 68 (1948). [24] W. L. Nyborg, Acoustic streaming near a boundary,J.

1 Oct 2015: joe. age height. 24.0 1.7. 30 / 191. Naming indexes of a vector. > ... x. [1] 20.00000 24.14214 27.32051 30.00000 32.36068. 62 / 191.

4 Aug 2015: Cambridge CB3 0HE, United Kingdom(Received 16 February 2015; revised manuscript received 24 April 2015; published 15 July 2015). ... 24] M. Padgett and R. Di Leonardo, Holographic opticaltweezers and their relevance to lab on chip devices, LabChip 11,

5 Feb 2015: 30.94268 12.20211 165.4088 14.02198 102.1661 22.39954 130.5360 24.54925 54.39669 27.35860 55.83458 18.97185 260.9365 28.02304 194.9137 ... 5112 155.7039 259.5173 223.7271 266.5150 248.4850 266.6068 122.2994 271.7742 286.1407 280.3929 241.9675 282.2188 162

14 Oct 2015: 2.4.24)r Note that the convolution theorem derived here. uNow return to the key condition in Eq. ... 4 THE HARMONIC OSCILLATOR 24. ‚ Consider a smooth potential V pxq with equilibrium point x0 (V 1px0q “ 0).

30 Nov 2015: 2.3 Self-adjoint differential operators 22. 2.4 Eigenfunctions and weight functions 24. ... 1)k1. ikeikθ (1.24). do in fact converge on the sawtooth function everywhere except at the discontinuity.

16 May 2015: on May 16, 2015http://rsfs.royalsocietypublishing.org/Downloaded from. rsfs.royalsocietypublishing.org. ResearchCite this article: Goldstein RE, van de MeentJ-W. 2015 A physical perspective on. cytoplasmic streaming. Interface Focus 5:20150030. http:

5 May 2015: On the discretisation of the semiclassical Schrödinger. equation with time-dependent potential. Arieh Iserles, Karolina Kropielnicka† & Pranav Singh‡. April 30, 2015. AMS Mathematics Subject Classification: Primary 65M70, Secondary 35Q41,65L05,