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Rectangular hypothesis

M3. Macbeth, R. V., Burnout analysis. 4. Application of a local conditions hypothesis to world data for uniformly heated round tubes and rectangular channels, AEEW-R.267 (1963). [Pg.291]

Macbeth, R. V., 1963a, Burnout Analysis Pt. 2, The Basic Burnout Curve, UK Rep. AEEW-R-167 Pt. 3, The Low Velocity Burnout Regime, AEEW-R-222 Pt. 4, Application of Local Conditions Hypothesis to World Data for Uniformly Heated Round Tubes and Rectangular Channels, AEEW-R-267, UK AEEW, Winfrith, England. (5)... [Pg.545]

For monitoring to clc substances, such as dioxin cleanup, assume we have calculated an x and s for each unit area or rectangular panel potentially needing cleanup and have been given an action level of 1 ppb. The action level Is a constant and has no variance. The x and s are computed from a field triplicate of a composite of subsamples equally spaced from a uniform grid covering the panel. The null hypothesis says "no difference," and represents the status quo. Hopefully, nonpolluted or less than 1 ppb Is the status quo, and polluted or equal to or larger than 1 ppb Is the exception. [Pg.186]

In a first approach it is assumed that during torsion the distance between two sections perpendicular to the torsion axis of the rod remains constant. However, in the case of torsion of rubbers or samples whose width is considerably greater than their thickness, this hypothesis is unrealistic. In fact, considering a rectangular section b x d, the longitudinal fibers other than the axis experience an extension (13) when the rod is twisted. For a fiber... [Pg.280]

We developed a unified flow model that can accurately predict the volumetric flowrate, velocity profile, and pressure distribution in the entire Knudsen regime for rectangular ducts. The new model is based on the hypothesis that the velocity distribution remains parabolic in the transition flow regime, which is supported by the asymptotic analysis of the Burnett equations [1]. The general velocity slip boundary condition and the rarefaction correction factor are the two primary components of this unified model. [Pg.254]

Read the entire laboratory activity. Two assumptions are made about the shape of a single stearic acid molecule. Form a hypothesis as to which shape you think will give the more precise value for Avogadro s number—rectangular solid or cylindrical solid. Record your hypothesis in the next column. [Pg.30]

In this paper, we derive the governing equations that incorporate the effective stress and Darcy s law based on a gas-solid two-phase model and will explain the onset of the flooding phenomenon. Furthermore, an experiment is carried out in a rectangular container to test our hypothesis of flooding, and is compared with computation based on the linealized equations of present theory in terms of particle velocity and interstitial gas pressure. [Pg.108]


See other pages where Rectangular hypothesis is mentioned: [Pg.383]    [Pg.383]    [Pg.409]    [Pg.89]    [Pg.724]    [Pg.755]    [Pg.209]    [Pg.48]    [Pg.245]    [Pg.239]    [Pg.169]    [Pg.150]    [Pg.152]   
See also in sourсe #XX -- [ Pg.383 ]




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