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Energy compression

Pressure equalization steps are used to conserve gas and compression energy. They are appHed to reduce the quantity of feed or product gas needed to pressurize the beds. Portions of the effluent gas during depressurization, blowdown, and purge can be used for repressurization. [Pg.282]

The repressurization step that returns the adsorber to feed pressure and completes the steps of a PSA cycle should be completed with pressure equalization steps to conserve gas and compression energy. Portions of the effluent gas during depressurization, blowdown, and enrichment purge can be used for repressurization to reduce the quantity of feed or product gas needed to pressurize the beds. The most efficient cycle is one that most closely matches available pressures and adsorbate concentration to the appropriate portion of the bed at the proper point in the cycle. [Pg.1542]

The process illustrates the use of mechanical refrigeration in its high-efficiency temperature range the maximum use of compression energy because of its high efficiency and the use of turboexpansion at a low temperature—its Carnot efficiency is best at low temperatures, especially because it permits large use of the efficient pressure effect. [Pg.52]

Flg. 4-12(d) Elastomeric compression energy capacity as compared to a 100% efficient curve. [Pg.265]

The key advancements in the art have been captured both in IP and in actual practice. These include driving recovery to high values through a number of specific techniques intended to reduce compression energy. [Pg.299]

Compression of hydrogen consumes energy depending on the thermodynamic process. The ideal isothermal compression requires the least amount of energy (just compression work) and the adiabatic process requires the maximum amount of energy. The compression energy W depends on the initial pressure p and the final pressure pf, the initial volume V and the adiabatic coefficient y ... [Pg.112]

Relatively low RE values, compared to that of benzene, of pyridazine, s-triazine, and s-tetrazine (see Table VII) are explained, primarily, by changes in the cr-system that occur in passing from the conjugated system to the reference system, i.e., by the factors, such as the compression energy, that were noted in the discussion of the so-called empirical resonance energies. [Pg.341]

Coefficient of compressibility and vc = normal specific volume of the substance The Griineisen parameter essentially controls the partitioning of the compression energy into thermal and potential energy. [Pg.289]

This is so despite the fact that points of lower values of x have been exposed to high pressures for a longer time. It has been speculated in connection with gaseous systems that the effect may be due to lateral transport losses. The compression process, shown in Fig, consists of two regions up to the point S the flow is that of a simple (isentropic) compression wave, while beyond S the flow is no more a simple compression and, consequently, there is an increase of entropy across the shock front. The corresponding compression energies are expressed by equations 15 16 of Ref 14, p 51 ... [Pg.480]

Due to the greater number of moles of product produced, versus moles of reactants consumed i.e., 65 vs. 33 as in SR of n-Cig), the SR reaction is favored at low pressures, as shown in Figure 20. However, industrial SR is carried out at high pressures i.e., 15-35 atm) because much of the H2 produced is supplied in ammonia and methanol plants where higher pressures facilitate better heat recovery and result in compression energy savings." ... [Pg.219]

A bulky substituent close to the reaction centre may increase the non-bonded compression energy as the transition state is formed this will cause an increase in A//. It will also hinder the close approach of solvent molecules to the reaction centre, thus reducing the maximum amount of stabilization possible (steric inhibition of solvation). This will result in a further increase in AH, but since decreased solvation means less ordering of solvent molecules about the transition state, there is a compensating increase in AS. Another effect of the bulky substituent may be to block certain vibrational and rotational degrees of freedom more in the (more crowded) transition state than in the initial state, and so to reduce AS. These are the most important of the simple effects of a bulky substituent and can be used to explain most of the relationships of Table 25. [Pg.141]

In the industrial process pressures of 15 - 35 MPa are chosen to separate off most of the polymer in the high-pressure separator. This range of pressure is a compromise between the separation efficiency and compression energy savings. At low pressures the separation efficiency is higher, but so also is the energy which is required for the compression of the unreacted ethylene. [Pg.247]

Peak-values in temperature, owing to compression energy at the time of gaseous pressurizing in autoclaves, are to be considered. [Pg.430]

To fix this problem, I installed the riser tube shown in Fig. 23.3. The top of the riser tube is left full of air. Now, when the water flow in the supply pipe is shut, the momentum of the water is converted to compression energy. That is, the air in the riser tube is slightly compressed, as indicated by the pressure gauge I installed at the top of the riser tube. [Pg.304]

Figure 9. MM2 steric compression energy versus double bond center to center distance for single and dual motion photodimerization pathways. Figure 9. MM2 steric compression energy versus double bond center to center distance for single and dual motion photodimerization pathways.
By adding the function u(x) to the phase factor in (4) one can describe departures from the planar (lamellar, one-dimensional) layer arrangement, which is characteristic for the 2D structures. The first term in (3) is the smectic layer compressibility energy. It is zero when layers are of the equilibrium thickness. If cx(T) > 0, the second term in (3) requires the director to be along the smectic layer normal (the smectic-A phase). If c (T) < 0, this term would prefer the director to lie in the smectic plane. So the last term in (3) is needed to stabilize a finite tilt of the director with respect to the smectic layer normal. In addition this term gives the energy penalty for the spatial variation of the smectic layer normal. [Pg.294]


See other pages where Energy compression is mentioned: [Pg.102]    [Pg.104]    [Pg.106]    [Pg.117]    [Pg.275]    [Pg.245]    [Pg.1547]    [Pg.2279]    [Pg.2282]    [Pg.2282]    [Pg.136]    [Pg.29]    [Pg.7]    [Pg.290]    [Pg.60]    [Pg.25]    [Pg.67]    [Pg.68]    [Pg.68]    [Pg.323]    [Pg.97]    [Pg.268]    [Pg.287]    [Pg.239]    [Pg.267]    [Pg.480]    [Pg.9]    [Pg.250]    [Pg.253]    [Pg.243]    [Pg.248]    [Pg.250]    [Pg.252]   
See also in sourсe #XX -- [ Pg.29 ]

See also in sourсe #XX -- [ Pg.256 ]

See also in sourсe #XX -- [ Pg.34 ]

See also in sourсe #XX -- [ Pg.29 ]

See also in sourсe #XX -- [ Pg.44 ]




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