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A, LeT. S. /Adv. Appl. Math. Mech., 5 (2009), pp. 683-698 where v , u are the solutions of Problems (2.8), (2.9), and b v , b u are the solutions of Problems Db v = f , inW, (2.13a) ¶ b v ¶x ...
730 H. Egger, A. Leitao/Adv. Appl. Math. Mech., 6 (2009), pp. 729-749 We denote by nonlinear elliptic Cauchyproblem the following problem 8 <: P ( u ) = f , inW, u = g 1, onG 1, q ( u ) u n = g ...
... is governed by the incompressible Navier-Stokes equations using the immersed boundary formulation[15,22] ¶ u ¶t +( u *∇) u +∇ p = 1 Re ∇ 2 u + 1 ReCa f , inW, (2.2) ∇* u =0, inW, (2.3) f ...
Score = 2315, Expect = 0.0e+00, Identities = 574/574 (100%), Positives = 574/574 (100%) Q: 1 ...
... is governed by the incompressible Navier-Stokes equations using the immersed boundary formulation[15,22], ¶ u ¶t +( u ¢r ) u + rp = 1 Re r 2 u + 1 ReCa f , inW (2.2) r¢ u = 0, inW (2.3) ...
Score = 2315, Expect = 0.0e+00, Identities = 574/574 (100%), Positives = 574/574 (100%) Q: 1 ...
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