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The VRA offered one small solution to a large and difficult issue.
These design shifts — the authors and others propose more of them on the behavioral economics site www.ideas42.org — are a small solution to a very big problem.
In view of the a priori stability estimate in Proposition 5.1 and the following result of local existence of a small solution to the transformed MHD problem, we immediately obtain Theorem 2.1.
For high dimensions, the global well-posedness of a smooth small solution to (1.1) with (f u)=u) was investigated in [11, 12] for the Cauchy problem and the initial-boundary value problem, respectively.
In this paper, we investigate the long time existence and uniqueness of small solution to d, for d= 2,3, dimensional Prandtl system with small initial data which is analytic in the horizontal variables.
Making cities function more like forests may seem like a small solution to an enormous problem.
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There are lots of small solutions to fit different-sized heads, accommodate imperfect eyeballs, and generally make things as comfortable as possible for as many people as possible.
We study the longtime stability of small solutions to the IVP for the generalized Korteweg-de Vries equation.
In this paper it is shown that small solutions to exist globally in time when n = 4.
If s is set too large, a solution to model (7) may not be the sparsest solution satisfying the consistency constraint; if s is set too small, solutions to model (7) cannot satisfy the consistency constraint.
We prove the global existence of the small solutions to the Cauchy problem for quasilinear wave equations satisfying the null condition on (R3,g), where the metric g is a small perturbation of the flat metric and approaches the Euclidean metric like (1+|x|2)−ρ/2 with ρ>1.
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