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Preface
1. | Mathematics Department, Duke University, Box 90320, Durham, NC 27708-0320, United States |
2. | Department of Mathematics, Drexel University, Philadelphia, PA 19104 |
3. | 520 Portola Plaza, Math Sciences Building 6363, Los Angeles, CA 90095 |
4. | Department of Mathematics, Duke University, Durham, NC 27708 |
5. | Center For Research in Scientific Computation & Department of Mathematics, North Carolina State University, Raleigh, NC 27695-8205 |
6. | Mathematics Dept., CB3250, Univ. of North Carolina, Chapel Hill, NC, 27599 |
For more information please click the "Full Text" above.
References:
[1] |
J. T. Beale, T. Kato and A. Majda, Remarks on the breakdown of smooth solutions for the $3$-D Euler equations,, Comm. Math. Phys., 94 (1984), 61.
|
[2] |
J. Thomas Beale, The existence of solitary water waves,, Comm. Pure Appl. Math., 30 (1977), 373.
|
[3] |
J. Thomas Beale, Thomas Y. Hou and John Lowengrub, Convergence of a boundary integral method for water waves,, SIAM J. Numer. Anal., 33 (1996), 1797.
|
[4] |
J. Thomas Beale, Thomas Y. Hou and John S. Lowengrub, Growth rates for the linearized motion of fluid interfaces away from equilibrium,, Comm. Pure Appl. Math., 46 (1993), 1269.
|
[5] |
J. Thomas Beale and Andrew Majda, Vortex methods. I, Convergence in three dimensions,, Math. Comp., 39 (1982), 1.
|
show all references
References:
[1] |
J. T. Beale, T. Kato and A. Majda, Remarks on the breakdown of smooth solutions for the $3$-D Euler equations,, Comm. Math. Phys., 94 (1984), 61.
|
[2] |
J. Thomas Beale, The existence of solitary water waves,, Comm. Pure Appl. Math., 30 (1977), 373.
|
[3] |
J. Thomas Beale, Thomas Y. Hou and John Lowengrub, Convergence of a boundary integral method for water waves,, SIAM J. Numer. Anal., 33 (1996), 1797.
|
[4] |
J. Thomas Beale, Thomas Y. Hou and John S. Lowengrub, Growth rates for the linearized motion of fluid interfaces away from equilibrium,, Comm. Pure Appl. Math., 46 (1993), 1269.
|
[5] |
J. Thomas Beale and Andrew Majda, Vortex methods. I, Convergence in three dimensions,, Math. Comp., 39 (1982), 1.
|
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