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Simple correlation equations for optimum design of annular fins with uniform cross section are obtained in the present work.
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This window becomes progressively smaller and more like the desired shape, pass after pass, until at the end, in the final pass, the specified cross section is obtained.
A considerable increase in the value of 2PA cross section was obtained when triple bonds were introduced and the dimensionality and chromophore density increased.
The cross section is obtained from the measured number of proton-lead collisions with hadronic activity produced in the pseudorapidity ranges 3 < eta < 5 and/or -5 < eta < -3, corrected for photon-induced contributions, experimental acceptance, and other instrumental effects.
According to the property of transmission line, one reduced (normal and bi-normal) galloping model, with regard of bending, rotation and eccentricity of cross section, is obtained.
Also, accurate and direct equations to determine the uniform flow depth in an egg-shaped cross section were obtained by using an alternative regression based model developed according to the concept of the relative hydraulic sensitivity.
A ∼1-mm-long belt with a rectangular cross section was obtained after 8 h of growth.
Furthermore, solving the G-S equation with this new formulation, the exact solution for the magnetic surfaces of the tokomak plasma with elongated cross section is obtained.
Substituting Equation 15 in Equation 16, the G-S equation for an elongated cross section is obtained where L r, θ) = R = R0 + r cos(θ + δ sin θ): L r, θ K 1 r, θ K 1 r, θ L r, θ ψ + K 2 r, θ 2 ψ = − μ 0 L 2 r, θ d P d ψ − 1 2 d F 2 d ψ Open image in new window (19).
The sagittal and coronal widths which corresponded to the vertical height (H) and base length (B) of the triangular cross section were obtained using sliding callipers.
Various polygonal cross sections are obtained by repeatedly superposing the basic single-corner capillary model.
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