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Even relationship

Exercise in counting to show you that odd and even relationships really are different. [Pg.251]

An exercise in counting to reinforce the way that odd and even relationships affect the choice of a synthetic route. [Pg.303]

Even now the operator should be able to change the instrument sensitivity, e.g. to evaluate an echo which exceeds the upper limit of the screen, or which is too small, or simply to follow the mles of the test specification requiring a so-called search sensitivity. Even after changing the gain, any echo evaluation will be correct, since the registration curve will be adjusted automatically to always maintain the correct relationship between the defect echo and the registration curve. [Pg.817]

This is the domain of establishing Structure-Property or Structure-Activity Relationships (SPR or SAR), or even of finding such relationships in a quantitative manner (QSPR or QSAR). [Pg.3]

Let us illustrate this with the example of the bromination of monosubstituted benzene derivatives. Observations on the product distributions and relative reaction rates compared with unsubstituted benzene led chemists to conceive the notion of inductive and resonance effects that made it possible to explain" the experimental observations. On an even more quantitative basis, linear free energy relationships of the form of the Hammett equation allowed the estimation of relative rates. It has to be emphasized that inductive and resonance effects were conceived, not from theoretical calculations, but as constructs to order observations. The explanation" is built on analogy, not on any theoretical method. [Pg.170]

It can be readily confirmed thaf by decreases as the number of bonds N increases and/or llieir length (r ) decreases. This relationship between the bond strength and the number of neighbours provides a useful way to rationalise the structure of solids. Thus the high coordination of metals suggests that it is more effective for them to form more bonds, even though each individual bond is weakened as a consequence. Materials such as silicon achieve the balance for an infermediate number of neighbours and molecular solids have the smallest atomic coordination numbers. [Pg.263]

Likewise, quantum mechanical calculation succeeds in giving a theoretical explanation of some facts that the resonance theory could not explain, for example, why bis(pyridine-2)monomethine cyanine and bis(pyridine-4)monomethine cyanine possess the same lowest energy transition contrary to the 2,2 - and 2,4 -quinoline monomethine dyes, together with a molecular coefficient extinction lower than that of the 4,4 -quinoline dye (11). Calculation shows also that there is no theoretical reason for observing a relationship between and pK in a large series of dyes with different nuclei as it has been postulated, even if limited observations and calculations in short homogeneous series could lead to this conclusion (105). [Pg.73]

A very important characteristic of spin-spin splitting is that protons that have the same chemical shift do not split each other s signal Ethane for example shows only a single sharp peak m its NMR spectrum Even though there is a vicinal relationship between the protons of one methyl group and those of the other they do not split each other s signal because they are equivalent... [Pg.537]

Citing amine basicity according to the of the conjugate acid permits acid-base reac tions involving amines to be analyzed according to the usual Brpnsted relationships For example we see that amines are converted to ammonium ions by acids even as weak as acetic acid... [Pg.919]

Basically, Newtonian mechanics worked well for problems involving terrestrial and even celestial bodies, providing rational and quantifiable relationships between mass, velocity, acceleration, and force. However, in the realm of optics and electricity, numerous observations seemed to defy Newtonian laws. Phenomena such as diffraction and interference could only be explained if light had both particle and wave properties. Indeed, particles such as electrons and x-rays appeared to have both discrete energy states and momentum, properties similar to those of light. None of the classical, or Newtonian, laws could account for such behavior, and such inadequacies led scientists to search for new concepts in the consideration of the nature of reahty. [Pg.161]

Until recently most industrial scale, and even bench scale, bioreactors of this type were agitated by a set of Rushton turbines having about one-thind the diameter of the bioreactor (43) (Fig. 3). In this system, the air enters into the lower agitator and is dispersed from the back of the impeller blades by gas-fiUed or ventilated cavities (44). The presence of these cavities causes the power drawn by the agitator, ie, the power requited to drive it through the broth, to fall and this has important consequences for the performance of the bioreactor with respect to aeration (35). k a has been related to the power per unit volume, P/ U, in W/m and to the superficial air velocity, in m/s (20), where is the air flow rate per cross-sectional area of bioreactor. This relationship in water is... [Pg.334]


See other pages where Even relationship is mentioned: [Pg.465]    [Pg.56]    [Pg.465]    [Pg.56]    [Pg.230]    [Pg.59]    [Pg.202]    [Pg.1407]    [Pg.310]    [Pg.1047]    [Pg.5]    [Pg.18]    [Pg.18]    [Pg.87]    [Pg.232]    [Pg.1165]    [Pg.1167]    [Pg.180]    [Pg.442]    [Pg.224]    [Pg.55]    [Pg.173]    [Pg.365]    [Pg.1]    [Pg.62]    [Pg.159]    [Pg.192]    [Pg.530]    [Pg.552]    [Pg.205]    [Pg.216]    [Pg.106]    [Pg.411]    [Pg.136]    [Pg.189]    [Pg.219]    [Pg.110]    [Pg.311]    [Pg.508]    [Pg.444]    [Pg.180]   
See also in sourсe #XX -- [ Pg.121 , Pg.122 ]




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Odd-Even Relationships

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