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Atomic number ionization energy

Ionization energies. A plot of ionization energies (in kilojoules per mole) versus atomic number. Ionization energies generally increase across a period and decrease down a group. [Pg.233]

All the elements in a main group have in common a characteristic valence electron configuration. The electron configuration controls the valence of the element (the number of bonds that it can form) and affects its chemical and physical properties. Five atomic properties are principally responsible for the characteristic properties of each element atomic radius, ionization energy, electron affinity, electronegativity, and polarizability. All five properties are related to trends in the effective nuclear charge experienced by the valence electrons and their distance from the nucleus. [Pg.702]

The alkali metals share many common features, yet differences in size, atomic number, ionization potential, and solvation energy leads to each element maintaining individual chemical characteristics. Among K, Na, and Li compounds, potassium compounds are more ionic and more nucleophilic. Potassium ions form loose or solvent-separated ion pairs with counteranions in polar solvents. Large potassium cations tend to stabilize delocalized (soft) anions in transition states. In contrast, lithium compounds are more covalent, more soluble in nonpolar solvents, usually existing as aggregates (tetramers and hexamers) in the form of tight ion pairs. Small lithium cations stabilize localized (hard) counteranions (see Lithium and lithium compounds). Sodium chemistry is intermediate between that of potassium and lithium (see Sodium and sodium alloys). [Pg.516]

Consider the association between the atomic first ionization energy, IE, and the atomic number Z (a positive integer). It is convenient to use the... [Pg.40]

Elements 104 to 112 are transition elements (6d s to 6d s ). For the first half of these elements high oxidation states are predicted. Elements 112 and 114 are of special interest, because of the relativistic effects of the filled 7s level of 112 and the filled 7pyj sublevel of 114, which give these elements a noble character. The formation of the 7pi/2 sublevel is also expected to influence the oxidation states of elements 115 to 117. With increasing atomic number, the energy differenee between the pi/2 and P3/2 sublevels increases with the result that only the P3/2 eleetrons will be available as valenee electrons. Element 118 should be a noble gas but, due to its low ionization energy, compounds should easily be formed in which this element has the oxidation state IV or VI. Some chemical properties predieted for elements 104 to 121 are summarized in Table 14.7. [Pg.304]

Several physical and chemical properties of the elements depend on effective nuclear charge. To understand the trends in these properties, it is helpful to visualize the electrons of an atom in shells. Recall that the value of the principal quantum number (n) increases as the distance from the nucleus increases Section 6.7]. If we take this statement literally, and picture all the electrons in a shell at the same distance from the nucleus, the result is a sphere of uniformly distributed negative charge, with its distance from the nucleus depending on the value of n. With this as a starting point, we will examine the periodic trends in atomic radius, ionization energy, and electron affinity. [Pg.246]

The thermo-chemical or the initial (neutral, un-ionized specimen with n elec-trons)-final (radiation beam ionized specimen with n — 1 electrons) states relaxation dominates the CLS [6, 7]. The energy required for removing a core electron from a surface atom is different from the energy required for a bulk atom. The surface atom is assumed as a Z -F 1 impurity sitting on the substrate metal of Z atomic number. The energy states of atoms at a flat surface or at a curved surface are expected to increase/decrease while the initial states of atoms in the bulk decreases/increase when the particle size is reduced. This mostly adopted mechanism creates the positive, negative, or mixed surface shift in theoretical calculations. [Pg.317]

Note that we are interested in nj, the atomic quantum number of the level to which the electron jumps in a spectroscopic excitation. Use the results of this data treatment to obtain a value of the Rydberg constant R. Compare the value you obtain with an accepted value. Quote the source of the accepted value you use for comparison in your report. What are the units of R A conversion factor may be necessary to obtain unit consistency. Express your value for the ionization energy of H in units of hartrees (h), electron volts (eV), and kJ mol . We will need it later. [Pg.76]

For first- and seeond-row atoms, the Is or (2s, 2p) or (3s,3p, 3d) valenee-state ionization energies (aj s), the number of valenee eleetrons ( Elee.) as well as the orbital exponents (es, ep and ej) of Slater-type orbitals used to ealeulate the overlap matrix elements Sp y eorresponding are given below. [Pg.198]

Several portions of Section 4, Properties of Atoms, Radicals, and Bonds, have been significantly enlarged. For example, the entries under Ionization Energy of Molecular and Radical Species now number 740 and have an additional column with the enthalpy of formation of the ions. Likewise, the table on Electron Affinities of the Elements, Molecules, and Radicals now contains about 225 entries. The Table of Nuclides has material on additional radionuclides, their radiations, and the neutron capture cross sections. [Pg.1283]

Table 7.1 Ground configurations and ground states of atoms, listed in increasing order of atomic number Z, and their first ionization energies, E... Table 7.1 Ground configurations and ground states of atoms, listed in increasing order of atomic number Z, and their first ionization energies, E...
The He I ultraviolet photoelectron spectra of Kr and Xe appear similar to that of Ar but the ionization energy decreases and the spin-orbit coupling increases with increasing atomic number, as illustrated by the data in Table 8.1. [Pg.297]

All the elements have stable electronic configurations (Is or ns np ) and, under normal circumstances are colourless, odourless and tasteless monatomic gases. The non-polar, spherical nature of the atoms which this implies, leads to physical properties which vary regularly with atomic number. The only interatomic interactions are weak van der Waals forces. These increase in magnitude as the polarizabilities of the atoms increase and the ionization energies decrease, the effect of both factors therefore being to increase the interactions as the sizes of the atoms increase. This is shown most directly by the enthalpy of vaporization, which is a measure of the energy required to overcome the... [Pg.891]

Figure 30.3 Variation with atomic number of some properties of La and the lanthanides A, the third ionization energy (fa) B, the sum of the first three ionization energies ( /) C, the enthalpy of hydration of the gaseous trivalent ions (—A/Zhyd)- The irregular variations in I3 and /, which refer to redox processes, should be contrasted with the smooth variation in A/Zhyd, for which the 4f configuration of Ln is unaltered. Figure 30.3 Variation with atomic number of some properties of La and the lanthanides A, the third ionization energy (fa) B, the sum of the first three ionization energies ( /) C, the enthalpy of hydration of the gaseous trivalent ions (—A/Zhyd)- The irregular variations in I3 and /, which refer to redox processes, should be contrasted with the smooth variation in A/Zhyd, for which the 4f configuration of Ln is unaltered.
The orbitals and orbital energies produced by an atomic HF-Xa calculation differ in several ways from those produced by standard HF calculations. First of all, the Koopmans theorem is not valid and so the orbital energies do not give a direct estimate of the ionization energy. A key difference between standard HF and HF-Xa theories is the way we eoneeive the occupation number u. In standard HF theory, we deal with doubly oecupied, singly occupied and virtual orbitals for which v = 2, 1 and 0 respectively. In solid-state theory, it is eonventional to think about the oecupation number as a continuous variable that can take any value between 0 and 2. [Pg.215]


See other pages where Atomic number ionization energy is mentioned: [Pg.3]    [Pg.4]    [Pg.50]    [Pg.139]    [Pg.150]    [Pg.56]    [Pg.32]    [Pg.34]    [Pg.205]    [Pg.31]    [Pg.66]    [Pg.15]    [Pg.739]    [Pg.118]    [Pg.313]    [Pg.229]    [Pg.247]    [Pg.27]    [Pg.1145]    [Pg.91]    [Pg.200]    [Pg.144]    [Pg.151]    [Pg.361]    [Pg.59]    [Pg.59]    [Pg.194]    [Pg.178]    [Pg.227]    [Pg.550]    [Pg.801]    [Pg.805]    [Pg.39]    [Pg.268]   
See also in sourсe #XX -- [ Pg.156 ]




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Atomic numbering

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Effective atomic number from ionization energy

Ionization energy

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Ionizing energy

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