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  2. Motion of a vortex line near the boundary of ...

    www.damtp.cam.ac.uk/user/ngb23/publications/boundary.pdf
    20 Oct 2006: From Eq. 22 we have. U1 =E1/y0p1/y0. =1. 2y0, 24. as expected.For large y0 an accurate approximation to the solution.
  3. On the linear stability of splitting methods Sergio Blanes1∗ ...

    www.damtp.cam.ac.uk/user/na/NA_papers/NA2006_08.pdf
    2 Sep 2006: the literature (see [11, 16, 23, 24, 27]and references therein) which have been specifically designed for different familiesof problems. ... x/xj )2 1). (2.24). This completes the proof. 2. 9. 2.4 Accuracy.
  4. N13LBa.dvi

    www.damtp.cam.ac.uk/user/rrh/notes/N13LBa.pdf
    22 May 2006: 1.4 Inverse of a matrix. 24. 1.4.1 Uniqueness of inverse. 24. ... . (. 1 4 2). =. . . 6 24 124 16 81 4 2.
  5. handout_07.dvi

    www.damtp.cam.ac.uk/user/examples/3N2a.pdf
    23 Nov 2006: 16. 13. 13. 16. Part III: Numerical Solution of Differential Equations 24.
  6. DAMTP 2006/NA03 Fast evaluation of polyharmonic splines in three ...

    www.damtp.cam.ac.uk/user/na/NA_papers/NA2006_03.pdf
    31 Aug 2006: We deduce from (56), (57), (58), (22) and the first part of (24)that. ... Numer. Anal., 25(2005), pp. 1–24. R.K. Beatson, M.J.D. Powell and A.M.
  7. This isa super vis or’ sco py ofth enote ...

    www.damtp.cam.ac.uk/user/sjc1/teaching/AandG/notes.pdf
    11 Nov 2006: 2.6.2 Three dimensional space. 23. 2.6.3 Higher dimensional spaces. 24. 2.7 Components. ... 24. 2.7.1 The Cartesian or standard basis in 3D. 24. 2.7.2 Direction cosines.
  8. berloff.dvi

    www.damtp.cam.ac.uk/user/ngb23/publications/warwick.pdf
    7 Sep 2006: 1 Λ2. (27). In a compact form the equations (24) can be written as. ... 24). The solid lines show three families of solutionswith α1 = α2 = 0.5 and Λ.
  9. A Class of Integrable Geodesic Flows on the Symplectic ...

    www.damtp.cam.ac.uk/user/na/NA_papers/NA2006_02.pdf
    20 Apr 2006: REFERENCES 24. A generalized system. The flow of (1.1) can be rendered more general bycomplexification.
  10. Bnew_BIT.dvi

    www.damtp.cam.ac.uk/user/na/NA_papers/NA2006_04.pdf
    24 Nov 2006: ẏ4 = 1. Σ = 1σ( rr r )σ( r) = 24 nr rr r ẏ1 = 12 y2y3ẏ2 = y1y4. ... 24 A. ISERLES and G. R. W. QUISPEL and P. S.
  11. N13LBb.dvi

    www.damtp.cam.ac.uk/user/rrh/notes/N13LBb.pdf
    22 May 2006: 22. 3.2.2 properties of limits. 24. 3.2.3 l’Hôpital’s rule. 24. 3.2.4 more examples. ... that. |un l| < ǫ for all n > N. 3 ELEMENTARY ANALYSIS 24.

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