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Shell and bundle geometry

The bypass and leakage areas, window area, and the number of tubes and tube rows in the window and cross-flow zones can be determined precisely from the tube layout diagram. For preliminary calculations they can be estimated with sufficient accuracy by considering the tube bundle and shell geometry. [Pg.702]

Hb= height from the baffle chord to the top of the tube bundle, [Pg.702]

The number of tubes in a cross-flow zone Nc is given by [Pg.704]


For the CHF condition for two-phase crossflow on the shell side of horizontal tube bundles, few investigations have been conducted. Katto et al. (1987) reported CHF data on a uniformly heated cylinder in a crossflow of saturated liquid over a wide range of vapor-to-liquid density ratios. Recently, Dykas and Jensen (1992) and Leroux and Jensen (1992) obtained the CHF condition on individual tubes in a 5 X 27 bundle with known mass flux and quality. At qualities greater than zero, they found that the CHF data are a complex function of mass flux, local quality, pressure level, and bundle geometry. [Pg.483]

Others have introduced hehcaUy wound or patterned fiber lay-up in the bundle geometries as a means for controlling and preserving the shell-side flow patterns within the module [27]. The use of hollow-fiber fabrics has also been proposed as a means for precision spacing of the hollow-fibers within the membrane module [28-31]. Many of these are assembled around a central mandrel that also serves as a fluid conduit for feed introduction or product or permeate withdrawal. Modules assembled in this fashion also accommodate distributors and baffles inserted within the fiber pack to aid in the direction and control of the flow sheU-side flow pattern. [Pg.128]

Exchanger Geometry The heat exchangers located in the terminal of the preheat train suffered the most severe fouling. Use of helical baffle bundles could help mitigate fouling much better than the shell-and-tube bundles currently used. [Pg.132]

The pneumatic tire has the geometry of a thin-wallcd toroidal shell. It consists of as many as fifty different materials, including natural rubber and a variety ot synthetic elastomers, plus carbon black of various types, tire cord, bead wire, and many chemical compounding ingredients, such as sulfur and zinc oxide. These constituent materials are combined in different proportions to form the key components of the composite tire structure. The compliant tread of a passenger car tire, for example, provides road grip the sidewall protects the internal cords from curb abrasion in turn, the cords, prestressed by inflation pressure, reinforce the rubber matrix and carry the majority of applied loads finally, the two circumferential bundles of bead wire anchor the pressnrized torus securely to the rim of the wheel. [Pg.1140]

The calculation of the equilibrium bundle size employs a mean field approach, which can be rationalized in several steps. In the first step, the system is divided into noninteracting cells of equal size, each containing a single bundle in the core and an outer electrolyte shell that accommodates dissociated and hydrated protons. In the second step, the ensemble of cells is replaced by a single effective cell with cylindrical geometry, concentric with the bundle in the core. The length of the cell is assumed to be the same as the rod length Lr. The cell radius rc is a function of the density p of rods... [Pg.79]


See other pages where Shell and bundle geometry is mentioned: [Pg.702]    [Pg.699]    [Pg.864]    [Pg.702]    [Pg.699]    [Pg.864]    [Pg.162]    [Pg.556]    [Pg.128]    [Pg.72]    [Pg.266]    [Pg.118]    [Pg.143]    [Pg.309]    [Pg.57]    [Pg.1353]    [Pg.1363]    [Pg.1656]    [Pg.72]    [Pg.103]    [Pg.266]    [Pg.396]   


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