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Temperature state

The column (or line entry) headed a gives the volume of gas (in milliliters) measured at standard conditions (0°C and 760 mm or 101.325 kN dissolved in 1 mL of water at the temperature stated (in degrees Celsius) and when the pressure of the gas without that of the water vapor is 760 mm. The line entry A indicates the same quantity except that the gas itself is at the uniform pressure of 760 mm when in equilibrium with water. [Pg.362]

Solubilities are expressed as the number of grams of substance of stated molecular formula which when dissolved in 100 g of water make a saturated solution at the temperature stated (°C). [Pg.368]

The rate of an electrochemical reaction depends, not only on given system parameters (composition of the catalyst and electrolyte, temperature, state of the catalytic electrode surface) but also on electrode potential. The latter parameter has no analog in heterogeneous catalytic gas-phase reactions. Thus, in a given system, the potential can be varied by a few tenths of a volt, while as a result, the reaction rate will change by several orders of magnitude. [Pg.522]

Figure 8.1 STM images of a Cu(l 10) surface (a) after exposure (25 L) to nitric oxide at 295 K (b), (c) and (d) after heating (a) to 330, 410 and 430 K, respectively, with the images recorded at the temperatures stated. Note the biphasic structure with nitrogen and oxygen states running at right-angles to each other. (Reproduced from Ref. 10). Figure 8.1 STM images of a Cu(l 10) surface (a) after exposure (25 L) to nitric oxide at 295 K (b), (c) and (d) after heating (a) to 330, 410 and 430 K, respectively, with the images recorded at the temperatures stated. Note the biphasic structure with nitrogen and oxygen states running at right-angles to each other. (Reproduced from Ref. 10).
Ce2(S04), is unusual because it is a solid that dissolves in water better at lower temperatures than at higher temperatures. State how you might attempt to make a supersaturated solution of this compound in water at 50 °C. [Pg.247]

We follow the analysis of Frank-Kamenetskii [3] of a slab of half-thickness, rG, heated by convection with a constant convective heat transfer coefficient, h, from an ambient of Too. The initial temperature is 7j < 7 ,XJ however, we consider no solution over time. We only examine the steady state solution, and look for conditions where it is not valid. If we return to the analysis for autoignition, under a uniform temperature state (see the Semenov model in Section 4.3) we saw that a critical state exists that was just on the fringe of valid steady solutions. Physically, this means that as the self-heating proceeds, there is a state of relatively low temperature where a steady condition is sustained. This is like the warm bag of mulch where the interior is a slightly higher temperature than the ambient. The exothermiscity is exactly balanced by the heat conducted away from the interior. However, under some critical condition of size (rG) or ambient heating (h and Too), we might leave the content world of steady state and a dynamic condition will... [Pg.119]

The history of the observation of anomalous voltammetry is reviewed and an experimental consensus on the relation between the anomalous behavior and the conditions of measurement (e.g., surface preparation, electrolyte composition) is presented. The behavior is anomalous in the sense that features appear in the voltammetry of well-ordered Pt(lll) surfaces that had never before been observed on any other type of Ft surface, and these features are not easily understood in terms of current theory of electrode processes. A number of possible interpretations for the anomalous features are discussed. A new model for the processes is presented which is based on the observation of long-period icelike structures in the low temperature states of water on metals, including Pt(lll). It is shown that this model can account for the extreme structure sensitivity of the anomalous behavior, and shows that the most probable explanation of the anomalous behavior is based on capacitive processes involving ordered phases in the double-layer, i.e., no new chemistry is required. [Pg.37]

Materials With Limited Service. The desirability of specifying some degree of production impact testing, in addition to the weld procedure qualification tests, when using materials with limited low-temperature service experience below the minimum temperature stated in Table IX-2. [Pg.38]

The sample is placed in a controlled environment to define the temperature state of the sample with a cooling cell (Bartunik and Schubert, 1982, Helliwell, 1985), or the state of the mother liquor with a flow cell (Hajdu et al., 1985). Pressure cells... [Pg.35]

Expressed as the amount of heat (measured in watts) that passes, per second, through one cubic meter of the material when the temperature at opposite sides of the cube is kept at a difference of one degree centigrade, at the temperature stated. [Pg.424]

Figure 3.6 Shape-memory alloys transform from (a) a partially ordered, high-temperature austenitic phase to (b) a mixed austenite-martensite low-temperature state to (c) an ordered mixed-phase state under deformation. Figure 3.6 Shape-memory alloys transform from (a) a partially ordered, high-temperature austenitic phase to (b) a mixed austenite-martensite low-temperature state to (c) an ordered mixed-phase state under deformation.
In order to investigate the effects of local density fluctuations on solvation properties, we decided to study two supercritical thermodynamic state points of the same density (5.7 at/nm3) but at different temperatures (295 and 153 K). The low temperature state point, close to the Ar critical point (Tc= 150.8 K, pc= 8.1 at/nm3), is expected to involve significant local density enhancements [5]. [Pg.254]

Figure 3 Normalized time dependent Stokes shift (TDSS) and NO ground and excited states transition energy correlation functions (ECF) for the low and room temperature state points. Figure 3 Normalized time dependent Stokes shift (TDSS) and NO ground and excited states transition energy correlation functions (ECF) for the low and room temperature state points.

See other pages where Temperature state is mentioned: [Pg.1959]    [Pg.224]    [Pg.359]    [Pg.144]    [Pg.300]    [Pg.1110]    [Pg.1156]    [Pg.170]    [Pg.172]    [Pg.239]    [Pg.449]    [Pg.18]    [Pg.258]    [Pg.493]    [Pg.191]    [Pg.373]    [Pg.261]    [Pg.268]    [Pg.292]    [Pg.353]    [Pg.5]    [Pg.102]    [Pg.229]    [Pg.19]    [Pg.360]    [Pg.255]    [Pg.256]    [Pg.162]    [Pg.49]    [Pg.239]    [Pg.239]    [Pg.461]    [Pg.461]    [Pg.275]    [Pg.145]   
See also in sourсe #XX -- [ Pg.312 ]

See also in sourсe #XX -- [ Pg.20 ]

See also in sourсe #XX -- [ Pg.468 , Pg.469 , Pg.470 , Pg.471 ]




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