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Maximum storage capacities

The issue of the theoretical maximum storage capacity has been the subject of much debate. Parkyns and Quinn [20] concluded that for active carbons the maximum uptake at 3.5 MPa and 298 K would be 237 V/V. This was estimated from a large number of experimental methane isotherms measured on different carbons, and the relationship of these isotherms to the micropore volume of the corresponding adsorbent. Based on Lennard-Jones parameters [21], Dignum [5] calculated the maximum methane density in a pore at 298 K to be 270 mg/ml. Thus an adsorbent with 0.50 ml of micropore per ml could potentially adsorb 135 mg methane per ml, equivalent to about 205 V/ V, while a microporc volume of 0.60 mEml might store 243 V/V. Using sophisticated parallel slit... [Pg.281]

Isotherm measurements of methane at 298 K can be made either by a gravimetric method using a high pressure microbalance [31], or by using a volumetric method [32]. Both of these methods require correction for the nonideality of methane, but both methods result in the same isotherm for any specific adsorbent [20]. The volumetric method can also be used for measurement of total storage. Here it is not necessary to differentiate between the adsorbed phase and that remaining in the gas phase in void space and macropore volume, but simply to evaluate the total amount of methane in the adsorbent filled vessel. To obtain the maximum storage capacity for the adsorbent, it would be necessary to optimally pack the vessel. [Pg.285]

Each wastewater storage vessel has a maximum storage capacity of 3000 kg and with the wastewater having a maximum residence time of 6 h in each storage vessel. Storing water for longer than 6 h could compromise the integrity of the wastewater and therefore pose a possible risk to the product. [Pg.191]

A cavity s maximum storage capacity is almost proportional to its Maximum Allowable Operating Pressure (MAOP). MAOP is fixed by tightness considerations, which in theory at least, are based on the impermeability (and plasticity limit) of the salt rock to hydrocarbons when pressure remains lower than stresses equal to the weight of the overburden (approximately 0.023 MPa per meter depth). [Pg.180]

However these strong binding sites already saturate at low hydrogen concentrations [76], and no influence of the cationic centers on the maximum storage capacity is observed at high pressures. Under these conditions the number of adsorption sites is mainly determined by the surface area. [Pg.51]

The first investigations on these materials showed exceptionally high storage capacities corresponding to lwt% at RT and 20 bar and 4.5 wt% at 77 K and 0.8 bar [84]. Later, these high uptake values were attributed to the adsorption of some impurity gases [85]. Nevertheless, maximum storage capacities of 4.5-5.2 wt%... [Pg.51]

Storage Facilities (NPFS, PFS, FRS, PPFS and PCJS) posses a maximum storage capacity and an associated cost related to the energy required to refrigerate the fruit. There exist significant transportation within the system. Fruit is transported by trucks between the different nodes of the chain. Transportation costs depend on the distances between the facilities and the type of transportation refrigerated or not. [Pg.189]

Several theoretical studies of natural gas storage on activated carbons have been undertaken. A molecular simulation of CH4 adsorption predicts that the maximum storage capacity by a palletized and a monolith activated carbon will be 146 and 209m /m, respectively [43]. Nonisothermal fiU-discharge and dynamics of CFI4 ad(de)sorption in ANG systems have also been evaluated [44]. [Pg.588]

The amount of hydrogen that can be stored on these tubes has been debated. One report shows that maximum storage capacity for a single-walled carbon nanotube (SWCNT) [7] and multiwalled carbon nanotubes [8] is approximately 8% by weight [9], Multiwalled carbon nanotubes are a collection of concentric single-walled nanotubes [10] versus the one-dimensional single-walled tubes [11], SWCNTs have very high surface-to-volume ratios as well as uniform pores, which allow for capillary action and thus the ability to be filled by condensation. [Pg.161]

The data concerning hydrogen adsorption in carbon materials at room temperature are scattered over a wide range. The reasons for these discrepancies can be attributed to the difficulty in measuring the hydrogen uptake and to the big differences in the sample quality. Unfortunately it seems obvious that all the reproducible results concern maximum storage capacities of approximately 1 wt% at 298 K far less than required for technical applications. [Pg.181]

Ferey et al. measured hydrogen adsorption in nanoporous metal-benzenedi-carboxylates, where the metal is trivalent chromium or aluminum. Also in this case the material has a framework structure with high specific surface area (llOOm g ). The authors report for these samples type I adsorption isotherms with hysteresis. The maximum storage capacity obtained for the chromium compound is 3.1 and 3.8 wt% for the aluminum compound at 1.6 MPa and 77 K [54]. [Pg.187]

Filtration occurs in depth and the retained particles are deposited in the inter-grain voids which represent around 55% of the bulk volume of the filtering mass. Practically 100 to 110 liters per cubic meter is available for storing retained matter (SS and oils). This useful volume therefore defines the maximum storage capacity. It should never be reached in downflow filtration because the pressure drop would be too great or more importantly, because the quality of the filtrate would decline dramatically. When this capacity is saturated, the filtering mass must be washed in runs by clean water return and blown with blowered air. [Pg.89]

Before use for storage, the hydride elements must undego an activation procedure to ensure maximum storage capacity is reached. This process involves removal of impurities and particle decrepitation to maximize the surface area for the reaction, which is a key factor in storage potential. [Pg.435]


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See also in sourсe #XX -- [ Pg.216 ]




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