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Exact(9)
Let u be an interior point over [ 0, 1 ].
To construct S, let a be an interior point of [0,1]; i.e., 0 < a < 1.
Let g ( z ) be regular and univalent on ℛ and let g − 1 ( 0 ) be an interior point of ℛ.
Since J ( x ) | ∂ Q ≤ 0 and J ( x ) | ∂ Q 1 ≤ 0, m ˆ must be an interior point of both sets Q and Q 1.
Let P be an interior point of (Omega_{n}) and (d_{i}) the distance from the point P to the ith face (f_{i}) of (Omega_{n}) for (i=0,1,ldots,n).
Let P be an interior point of the triangle (ABC) (P may lie on the boundary except the vertices of (ABC)), then sum R_{1}gefrac{1}{4}sum frac{(R_{1}+r_{2}+r_{3})^{2}{{R_{1}}ge2sum r_{1}.
Similar(51)
Equivalently, ((x^0,t^0)) is an interior point of (D_T).
Then is an interior point of if and only if is a neighborhood of.
If is an interior point of, then for all therefore (3.1).
Next, we draw the conclusion that (u^_{m}) is an interior point of (P_{m}).
Then c is an interior point of P, if and only if [ − c, c ] is a neighborhood of θ.
More suggestions(15)
be an interior designer
be an interior boundary
be an interior decorator
be an interim point
be an interior design
be an arbitrary point
be an academic point
be an interior equilibrium
be an annual point
be an alternative point
be an elementary point
be an obvious point
be an interior pocket
be an enormous point
be an essential point
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com