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First ionisation potentials

Figure 20 displays plots of T against the first ionisation potential /b of the Lewis base B for each of the three series B- -Cl2, B- -BrCl [55] and B- -ICl [ 178]. Each set of points can be fitted reasonably well by a function 5i = A exp(- a Ib)- This function is shown by a continuous line in each case. The points for the series B- -Br2 lie very close to those for the B- -BrCl series and are omitted for clarity. [Pg.62]

Photoelectron and X-ray Spectroscopy. - The photoelectron spectrum of the n2 phosphaalkene (50) was similar to that of the corresponding imine. Its first ionisation potential was at 9.69... [Pg.407]

According to Mulliken (1934, 1935), electronegativity is the algebraic mean of the first ionisation potential and of electron affinity. [Pg.32]

There are a number of practical difficulties, however, in setting up a Mulliken scale of electronegativity. The quantity IA in the above analysis is not always the same as the readily-obtained /, the first ionisation potential. Consider as an example the HC1 molecule, where we might consider the resonance structures ... [Pg.134]

The energy required to remove a second electron from a unipositive ion is the second ionisation potential. For Gp.II A metals it is about twice the first ionisation potential. [Pg.75]

The Gp. IA metals have the lowest first ionisation potentials ( 5 eV) and the inert gases the highest (15 to 25 eV). The halogens have high values too (I 10, F 17 eV). Though there is a general increase along a short period from Gp. I to the inert gas, there is a drop between Gp. II and Gp. III. [Pg.76]

The first ionisation potentials decrease considerably from beryllium to calcium. Despite the second ionisation potentials often being large, the fev compounds with unipositive ions such as CaCl, CaF and Cal (Wohler and Rodewald, 1904) revert easily to dihalides. [Pg.255]

Though the first ionisation potential of boron and aluminium is fairly low, the second is high, the p electron being removed much more easily than one of... [Pg.266]

The first ionisation potentials of Sn and Pb may be contrasted with those of Cd (8.99) and Hg (10.43), atoms with comparable radii ( 1.48) but with... [Pg.307]

The first ionisation potential of oxygen is high. The electron affinity O + 2e -> 0 , A = 7.28 eV, has a surprisingly large negative value in... [Pg.352]

The first three lanthanides, La, Ce and Pr, are dimorphous metals, with h.c.p. and Lc.c. structures differing little in density. The others are h.c.p. except Eu (b.c.c.) and Yb (f.c.c.) in which two the interatomic distances are greater and the densities lower (Table 95). The physical constants of the lanthanides are known only approximately the first ionisation potentials are about 6 cV and the second about 12 eV, comparable with those of calcium. The standard electrode potentials, Ln +/Ln, are all about —2.1 V. [Pg.424]

The first ionisation potentials are all fairly low and those for ionisation up to arc known. As usual, the small 4+ ion which is invoked in compounds does not exist as such, but takes a considerable share of the electron density of the ligands. Nor does the ion exist in aqueous solution the most stable cation is the complex ion MO + and the redox potentials above refer to the MO2+/M couples. The metals are evidently strongly reducing but they are so easily rendered passive that they are not very reactive at room temperature and have a remarkable resistance to corrosion. [Pg.448]

The first ionisation potentials lie in the usual range for transition metals (6—8 eV). The standard electrode potentials are, however, not accurately known because the metals are so easily rendered passive that the preparation of reversible electrodes is difficult. Although the approximate values show them to be strongly reducing, the metals are unreactive towards cold acids,... [Pg.457]

The first ionisation potentials arc not abnormally high for transition metals, but the metals are relatively inert since they easily become passive. Judged potentiometrically, chromium is a strong reducing agent, and molybdenum a moderate one but again, as for the Gp VA metals, reactivity is inhibited by the formation of an adherent oxide film. [Pg.465]

Although the first ionisation potentials are not much greater than those ... [Pg.501]

Photoelectron Spectroscopy. - Photoelectron spectroscopy has been used successfully to characterise, for the first time, the gas phase structures of two very reactive silylidenephosphines, Me2Si = PBu and Me2Si = PPh." The first ionisation potentials at weaker energy are associated with ejection of an electron from the 7t Si = P bond. The ionisations of the phosphorus lone-pair were observed at higher energy. [Pg.317]

The utility of indium as a free radical initiator in aqueous media can be directly linked with the first ionisation potential (5.8 eV) and is as low as that of lithium and sodium. Therefore, it is well accepted that indium has the potential to induce radical reactions as a radical initiator via a single electron transfer process (Scheme 7.8).11... [Pg.74]

In 1991, Li and Chan reported the use of indium to mediate Barbier-Grignard-type reactions in water.12 The work was designed on the basis of the first ionisation potentials of different elements, in which indium has the lowest first ionisation potential relative to the other metallic elements near it in the periodic table. On the other hand, indium metal is not sensitive to boiling water or alkali and does not form oxides readily in air. Such special properties of indium indicate that it is perhaps a promising metal for aqueous Barbier-Grignard-type reactions. Indeed, it appears that indium is the most reactive and... [Pg.74]

The amount of energy required to remove the most loosely bound electron from a gaseous neutral atom is called the first ionisation potential... [Pg.34]

Table 3.2 77ie variation of the first ionisation potential of the elements of the first two short periods of the Periodic Table IkJ mol ... [Pg.36]

Figure 3.5 First ionisation potential (kJ moP versus atomic number, Z... Figure 3.5 First ionisation potential (kJ moP versus atomic number, Z...
The core ionisation energies are obtained from the XPES data [48] and are used to locate the orbitals drawn from the uranium 6p shell and oxygen 2s shell. They have been corrected to be consistent with the estimate of the first ionisation potential in the solid state. We shall see that these orbitals are strongly mixed. Apart from the chemical sensitivity of the 6p3/2 splitting there is no experimental means of identifying the core orbital symmetries, so their labelling relies on the results of the SCF calculations to be discussed in subsequent sections. [Pg.249]

Some workers have calculated the effective charge on the uranium atom and, where available, their values, ranging from + 2.0 to + 3.2, are included in Table 3. In Sect. 4.1 we will examine some experimental evidence for the magnitude of this charge. Some calculations evaluate orbital ionisation potentials as well as eigenvalues. Where they are reported the first ionisation potentials are included in Table 3 in Sect. 3.4 an attempt will be made to compare them with measured values. [Pg.259]

In the present chapter, we consider line strengths of transitions between bound states, i.e. of lines whose only form of natural broadening is radiative, and which lie below the first ionisation potential. The simplest situation is encountered in the photoabsorption or photoexcitation of an atom, initially in its ground state >, in which case one transition is observed to each excited final state / >. The price one pays for this simplicity is that all excited states cannot be reached in this way because of selection rules. [Pg.97]

Many-electron atoms differ from H in an essential respect when they are excited up to and above the first ionisation potential, they exhibit structure which is not simply due to the excitation of one valence electron. The clearest manifestation of this behaviour occurs in the ionisation continuum. For H, the continuum is clean, i.e. exempt from quasidiscrete features. In any many-electron atom, there will be autoionising resonances of the type discussed in chapter 6. Autoionisation is therefore a clear manifestation of the many-electron character of nonhydrogenic atoms. [Pg.218]

Even within the independent electrom approximation, it is obvious that there must exist inner-shell excitation spectra, and that their energy must extend well above the first ionisation potential. This arises from the simple fact that one can choose which electron is excited it does not necessarily have to be the valence electron, and the inner electrons, being more strongly bound, require photons of higher energy to excite them. Since the valence electron extends furthest out from the atomic core, one is tempted to think that it is always the easiest electron to excite, both because it can more readily interact with an external field (higher transi-... [Pg.218]

Fig. 7.7. Partial energy level diagram for Ca, showing the relative positions of the singly-excited high Rydberg states and the double excitations near the first ionisation potential (after H.E. White [26]). Fig. 7.7. Partial energy level diagram for Ca, showing the relative positions of the singly-excited high Rydberg states and the double excitations near the first ionisation potential (after H.E. White [26]).
The opposite case to a giant resonance, which exhausts the oscillator strength within its width, is an antiresonance, or a Fano resonance with q = 0. In principle, nothing prevents such a resonance from acting as the intruder. Double excitations appear above the first ionisation potentials of many-electron atoms, and are frequently observed as window resonances. An example where an antiresonance acts as the intruder [418] occurs in the spectrum Ar shown in of fig. 8.12. [Pg.283]

In previous sections, we have, for simplicity, confined our attention to situations involving one open channel. For isolated Fano profiles, this leads to an exact zero in the cross section at the transmission window, and to a series of exact zeros in the cross section associated with each resonance for a complete Rydberg series. Obviously, if one wishes to study profile shapes in detail and the connection between the bound states and autoionising resonances implied by Seaton s theorem (see previous section) it is desirable to work just above the first ionisation potential, where the number of open continuum channels is at a minimum. In general, this is not possible, and the number of open channels increases rapidly with increasing energy. [Pg.300]


See other pages where First ionisation potentials is mentioned: [Pg.52]    [Pg.385]    [Pg.779]    [Pg.22]    [Pg.174]    [Pg.28]    [Pg.59]    [Pg.323]    [Pg.75]    [Pg.241]    [Pg.524]    [Pg.30]    [Pg.308]    [Pg.355]    [Pg.109]    [Pg.36]    [Pg.9]    [Pg.249]    [Pg.40]    [Pg.65]    [Pg.68]   
See also in sourсe #XX -- [ Pg.74 ]




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