Sentence examples for the closed sector from inspiring English sources

On the closed sector (overline{T}_{j}^{1}), (jin E), we consider the carrier function (Q_{j}(r_{j},theta_{j})) in the form given in [12], which satisfies the boundary conditions (2) on (gamma_{j-1}capoverline{T}_{j}^{1}) and (gamma_{j}capoverline{ T}_{j}^{1}), (jin E).

We consider the closed sector (Ssubsetoverline{Phi} setminus R_) such that the ray Gamma= { zin C; arg z= varphi_{1} } subset S. By the definition of the limit and our assumption there exists (N_{1} in N) such that (forall k> N_{1}), (lambda_{j_{k}} in S).

Even the Bank of Spain admits that in the higher inflation rates the behaviour of mark-ups, mainly in the closed sectors, is the main determinant of the evolution of prices.

Denote by (mathbf {P}) the following closed sector: ({zin mathbb C{backslash }{0}|, -3pi /4le arg zle 3pi /4}cup {0}).

As China is seeking to increase the size of its services sector, which I have written about before, it implies there is much more potential growth in the relatively closed sector.

The parameter varies among the limits of a closed sector Q of the complex plane, with vertex at the origin of coordinates.

At the beginning of each trial, the mouse was placed in one of the two closed sectors and behavior was recorded for 300 s.

Another influential factor is the closed energy sector.

By using specialized tracking software, the total path moved on the maze as well as the path moved within, the time spent in, and the number of entries into the open and closed sectors, were automatically recorded.

Besides the standard norms, for the treatment of parameter-elliptic problems the following parameter-dependent norms will be convenient: Let θ ∈ ( 0, π ] and let λ ∈ Σ ¯ θ be a complex parameter, varying in a closed sector Σ ¯ θ with vertex at 0 where Σ θ : = { z ∈ C ∖ { 0 } : | arg ( z ) | < θ }.

A sectorial operator is a linear operator A in a Banach space whose spectrum lies in a closed sector (S_{omega}={zin mathbb{C}backslash{0}mid vert arg zvert leqmu}cup{0}) for some (0leqomega