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4 Nov 2005: Cop. yrig. ht. 200. 5 U. nive. rsity. of C. ambr. ... r. ]. 1. Cop. yrig. ht. 200. 5 U. nive. rsity.

4 Nov 2005: Cop. yrig. ht. 200. 5 U. nive. rsity. of C. ambr. ... 1. Cop. yrig. ht. 200. 5 U. nive. rsity. of C.

15 Mar 2005: imposed vertical magnetic field Bz = (200)1/2. Units are such that Lx = Ly/4 = Lz = = ρ = µ0 = 1.

16 Jan 2005: Firstly, to elucidate the stages of the secondary folding we consider a sequence of fiveamino acid regions each of length i = = 200 in our nondimensional units. ... 0 50 100 150 200. 5. 10. 15. 20. the nonlinear Schrödinger equation.

27 Sep 2005: 1-3. 0 100 200 300 400. 50. 100. 150. 200. 250.

19 Sep 2005: DT. Dt=κT. p. Dp. Dt+ Hdiab (2.5). Cop. yrig. ht. 200. ... The relevantsolution of (3.16) is. η(x) = h sgn(x) {1 exp(|x|/LR)} ,. Cop. yrig. ht. 200. 4 U. nive. rsity. of C. ambr.

14 Sep 2005: As seen in Table 1, the actual error for ω = 200 isabout 0.042. ... Table 1: The absolute value of the errors for ω = 200 of the following methods of orderO. (

3 Oct 2005: We. 4. 50 100 150 200 250 300. 0.340.360.38. 0.420.44. Figure 1: The error of QLg [f, (0, 1)], scaled by ω2, with only endpoints and ... 14. 150 200 250 300 350 400. 3.5. 4. 4.5. 5.

12 Jan 2005: 4. Transformed Eq. (2)was expressed in second-order finite difference form us-ing 250 200 grid points, and the resulting nonlinearequations were solved by the Newton-Raphson iterationprocedure using banded

21 Sep 2005: 6040. ω80. 1.4. 200. 1. 0.8. 0.6. 0100. 1.2. 0.4. 0.2. ... 6. 60. 4. 2. 400. 200. ω100. 8. 80 60. 0.5.

17 Feb 2005: 0.023. 0.019. 200. 0.02. 300. Figure 6: The absolute value of error for the two QF1 methods, scaled by ω, for f (x) =ex2y and g(x, y) = ... 200. 0.52. 0.48. 0.5. 10050 150. Figure 8: The absolute value of I[f, ] (on the left) and of error in the

14 Dec 2005: Jacobi projections in: Approximation theory and applications (ZviZiegler, ed.), Academic Press, New York, 1981, 187–200.

7 Nov 2005: Asymptotic Approaches to Transition Modelling. Stephen J. Cowley Xuesong WuDAMTP Department of Mathematics. University of Cambridge Imperial CollegeSilver Street 180 Queen’s Gate. Cambridge CB3 9EW London SW7 2BZUK UK. SUMMARY. The linear and

28 Apr 2005: Notice that the typical period of asingle one of the oscillations is of the order of 200 years, that is, 10 humangenerations if we assume that a generation takes 20 years.

7 Apr 2005: Notice that the typical period of asingle one of the oscillations is of the order of 200 years, that is, 10 humangenerations if we assume that a generation takes 20 years.

26 Sep 2005: Zanna. 0 50 100 150 200 25010. -16. 10-14. 10-12. 10-10.