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From the relation we conclude that Then (2.8).

From the relation (3.3), we know that f ∈ S b ∗ if and only if h ∈ S ∗.

From the relation (2.9), we see that the estimate (2.8) is a particular case of the estimate (2.10).

From the relation F = I 2 ∗ ∘ Φ ∘ I 1, it follows that F is continuous and compact.

From the relation between polar and Cartesian coordinate systems, (A.1) and (A.2) can be rewritten as (A.3).

From the relation between the required number of the rings and the critical current density, the design outlines of the shielding body of conduction cooled MSFCL was obtained.

From the relation between T − ( h ) and I − ( h ), we know I 0 ( h ) is dominated by I + ( h ) when h is sufficiently large.

From the relation (u(t)=H^{-1}(v(t))=sqrt{v(t)}), (vin [1,e^{2}]), an approximate solution of this equation is gained.

The first inequality comes from the relation.

It is calculated from the relation: (2).

Next, we deduce from the relation (3.19).

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