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This article is the first survey focusing on the technical solution to the obstacles for adopting Cloud computing by means of TR models and systems.
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If u is a solution to the obstacle problem in K ψ, u , we say that u is a solution to the obstacle problem with obstacle ψ.
So is a solution to the obstacle problem of (2.1) in.
If is nonempty, then there exists a unique solution to the obstacle problem of (2.1) in.
Moreover, if Ω is bounded, u is a solution to the obstacle problem in K - ∞, u.
If is a solution to the obstacle problem of (2.1) in, then for any, we have.
Let and be a solution to the obstacle problem of (2.1) in.
Theorem 3.1 Suppose u is a solution to the obstacle problem in K ψ, ϑ.
A differential form is called a solution to the obstacle problem of -harmonic equation (2.1) with obstacle and boundary values or a solution to the obstacle problem of -harmonic equation (2.1) in if satisfies (2.11) for any.
If a differential form is a supersolution to (2.1), then is a solution to the obstacle problem of (2.1) in.
For any, if is a solution to the obstacle problem of (2.1) in, then is a supersolution to (2.1) in.
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