Sentence examples for an open sector from inspiring English sources

The phrase "an open sector" is correct and usable in written English.
It can be used to describe a part of an industry or market that is accessible or available for participation, often implying a lack of restrictions or barriers.
Example: "The technology industry has seen significant growth in an open sector, allowing new startups to thrive."
Alternatives: "a free market" or "an accessible area".

Exact(2)

Specifically, we study the influence of stiffness contrast, dimensions and inner pressure on the onset of wrinkles when an open sector of a soft tube, coated with a stiffer film, is bent into a full cylinder.

The ring springs open to form an open sector, thus indicating the presence of a compressive circumferential stress in the inner part of the wall of the ring and a tensile circumferential stress in the outer part.

Similar(58)

Let ((mathbb{E},|cdot|_{mathbb{E}})) be a complex Banach space and let (mathcal{E}) be a bounded open sector centered at 0. Let (k>0) be a positive real number.

Let V be a bounded open sector with vertex at 0 in (mathbb {C}).

Let (mathcal{E}) be a bounded open sector centered at 0 with aperture (frac{pi}{k_{2}} + delta_{2}) for some (delta_{2}>0) and let (mathcal{F}) be a bounded open sector centered at 0 with aperture (frac{pi}{k_{1}} + delta_{1}) for some (delta_{1}>0) such that the inclusion (mathcal{E} subsetmathcal {F}) holds.

Moreover,  (mathcal {N}^mp (eta )asymp eta ^{1/m}) provided that (mp Vge epsilon rho ^2) for (xin Gamma,) where (Gamma ) is a non-empty open sector (cone) in (mathbb {R}^2).

Let (S_{d}) be an open unbounded sector in the direction d.

((tau,h) inmathbb {C}^{2}) whenever (tau/h) belongs to an open unbounded sector with direction (d=0) and aperture (pi/kappa).

Let (U_{d}) be an open unbounded sector in the direction (d inmathbb{R}) centered at 0 in (mathbb{C}).

Let (mathcal{T}) be an open bounded sector with vertex at 0 and radius (r_{mathcal{T}}>0).

We denote by (S_{d}^{b}) an open bounded sector centered at 0 in the direction (d inmathbb{R}) and (bar{S}_{d}^{b}) its closure.

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