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Molecules homonuclear

Alternatively a reaction between a species with a pair of electrons and a species with a vacant orbital to form a covalent bond, heteronuclear molecule See homonuclear molecule. [Pg.202]

For homonuclear molecules (e.g., O2, N2, etc.) the inversion operator i (where inversion of all electrons now takes place through the center of mass of the nuclei rather than through an individual nucleus as in the atomic case) is also a valid symmetry, so wavefunctions F may also be labeled as even or odd. The former functions are referred to as gerade (g) and the latter as ungerade (u) (derived from the German words for even and odd). The g or u character of a term symbol is straightforward to determine. Again one... [Pg.262]

Figure 7.28 Rotational fine structure of a 77 — electronic or vibronic transition in a diatomic molecule for which > r". The g and u subscripts and s and a labels apply only to a homonuclear molecule... Figure 7.28 Rotational fine structure of a 77 — electronic or vibronic transition in a diatomic molecule for which > r". The g and u subscripts and s and a labels apply only to a homonuclear molecule...
In a recent paper [11] this approach has been generalized to deal with reactions at surfaces, notably dissociation of molecules. A lattice gas model is employed for homonuclear molecules with both atoms and molecules present on the surface, also accounting for lateral interactions between all species. In a series of model calculations equilibrium properties, such as heats of adsorption, are discussed, and the role of dissociation disequilibrium on the time evolution of an adsorbate during temperature-programmed desorption is examined. This approach is adaptable to more complicated systems, provided the individual species remain in local equilibrium, allowing of course for dissociation and reaction disequilibria. [Pg.443]

Kotani, M., Mizuno, Y., Kayama, K., and Ishiguro, E., J. Phys. Soc. Japan 12, 707, Electronic structure of simple diatomic homonuclear molecules. I. Oxygen molecule. ... [Pg.354]

For homonuclear molecules s = / — j takes only even values whereas j is even for para modification and odd for ortho modification of the molecules. With a proper choice of fitting parameters any fitting law reproduces experimental line width rather well. Hence the good fit to their -dependence may not be considered as a criterion of quality of a fitting law. To discriminate between models it is necessary to gain agreement with experimental data on te or xE, which are much more... [Pg.190]

Figure 6.8. Summary of molecular orbital theory for homonuclear molecules. Note how the stability of a chemical bond depends both on the interaction strength and the filling of the orbitals. Figure 6.8. Summary of molecular orbital theory for homonuclear molecules. Note how the stability of a chemical bond depends both on the interaction strength and the filling of the orbitals.
Clearly the explanation of the chemical bond given by Kossel cannot apply to homonuclear molecules such as CI2. Almost simultaneously with the publication of Kossel s theory, Lewis published a theory that could account for such molecules. Like Kossel, Lewis was impressed with the lack of reactivity of the noble gases. But he was also impressed by the observation that the vast majority of molecules have an even number of electrons, which led him to suggest that in molecules, electrons are usually present in pairs. In particular, he proposed that in a molecule such as CI2 the two atoms are held together by sharing a pair of electrons because in this way each atom can obtain a noble gas electron arrangement, as in the following examples ... [Pg.10]

Pure rotational spectra only appear for molecules with permanent dipole moments and vibrational spectra require a change of dipole during the motion. However, electronic spectra are observed for all molecules, and changes in the electron distribution in a molecule are always accompanied by dipole changes. As a result even homonuclear molecules (H2 or N2) which have no rotation or vibration spectra, do give electronic spectra with vibrational and rotational structure from which rotational constants and bond vibration frequencies may be derived. [Pg.286]

All of these substances are homonuclear molecules, composed of the same type of atoms. Thus, boiling point should increase with increasing molar mass ... [Pg.273]

A homonuclear molecule comprises atoms from only one element homo is Greek for same. Most molecules are heteronuclear and comprise atoms from several elements het-ero is Greek for other or different. ... [Pg.47]

Molecules made of only one element are called homonuclear, since homo is Greek for same. Examples of homonuclear molecules are H2, N2, Ss and ful-lerene C60. [Pg.67]

A molecule must have a permanent dipole moment to be micro-wave active. As it rotates, the changing dipole moment interacts with the oscillating electric field of the electromagnetic radiation, resulting in absorption or emission of energy. This requirement means that homonuclear molecules such as H2 are microwave inactive, but heteronuclear molecules such as SO3, S02, NO and, of course, H20 are active. [Pg.470]

The vibrational-rotational spectra are not exhibited by homonuclear molecules because they have no permanent dipoles. [Pg.228]

The orbitals in Fig. 1 are those of the F2 molecule. 34> However, different homonuclear molecules differ in the overall scale only, the shapes of the canonical orbitals are virtually identical for all of them. [Pg.48]

The conclusions reached here apply equally well to general multi-electron homonuclear molecules. In this case the value of in the dissociation limit becomes equal to the sum of the contributions of the atomic fragments. The A-integrated exchange-correlation hole for a reference electron on one of the atomic fragments will then be equal to the A-integrated hole of the atom itself. The properties of the exchange-correlation in heteronuclear molecules are discussed in the next section. [Pg.141]

Fig. 3.3 The electron density of the homonuclear molecule (upper panel) can be regarded as the sum of the non-interacting or frozen free-atom electron densities (lower panel) and the quantum mechanically induced bond density (middle panel). The dashed curve represents the first-order approximation, eqn (3.26), for the bond density, the deviation from the exact result (full curve) being due to the sizeable value of the overlap integral namely S = 0.59 at / = 2au. Fig. 3.3 The electron density of the homonuclear molecule (upper panel) can be regarded as the sum of the non-interacting or frozen free-atom electron densities (lower panel) and the quantum mechanically induced bond density (middle panel). The dashed curve represents the first-order approximation, eqn (3.26), for the bond density, the deviation from the exact result (full curve) being due to the sizeable value of the overlap integral namely S = 0.59 at / = 2au.
Organic and inorganic molecular species (except homonuclear molecules) absorb in the IR region. IR spectroscopy has the potential to determine the identity of an unusually large number of substances. Moreover, the uniqueness of a MIR spectrum confers a degree of specificity which is matched or exceeded by relatively few other analytical methods. This specificity has found particular applications for the development of quantitative IR absorption methods. However, these differ from quantitative UV/Vis techniques in their greater spectral complexity, narrower absorption bands, and the technical limitations of IR instruments. Quantitative determinations obtained from IR spectra are usually inferior in quality and robustness to those obtained with UV/Vis and NIR spectroscopy. In addition, univariate or linear cali-... [Pg.374]

Homonuclear molecules have a center of inversion symmetry. Molecular charge distributions of such symmetry are inconsistent with a permanent... [Pg.7]

L. Woste In relation to Prof. Tannor s comment, let me remark that the pseudorotating B state of Na3 is bound and there are no indications for fragmentation processes. In U3, however, there are predissociated pseudorotating states. We have observed and identified them. Lis has the advantage to be a homonuclear molecule, which however can have different isotopes. This induces an asymmetry, which can be exploited for pump and control. Later we intend to apply this to heteronuclear trimers like Na2K, where we hope to split off selectively either an Na or a K atom as a function of the initial conditions. [Pg.140]

It has been observed that the quenching cross section for the diatomic homonuclear molecules N2, H2, and D2, clearly depends on the laser polarization, although to a lesser extent than the electron-scattering intensities.116 Although, in principle, the same discussion may be applied as in electron scattering and the theory of the measurement102 may be applied adequately, heavy-particle collisions, especially with molecules, bring a number of complications that have to be taken into consideration ... [Pg.385]

The Permanent Dipole Moment. In a pure, single covalent bond between two atoms, the bonding electrons are shared equally between the atoms they belong equally to both nuclei. This equal sharing of the electron pair in the bonding molecular orbital is present in homonuclear molecules such as H2 and 02. However,... [Pg.10]


See other pages where Molecules homonuclear is mentioned: [Pg.206]    [Pg.206]    [Pg.405]    [Pg.191]    [Pg.255]    [Pg.148]    [Pg.941]    [Pg.98]    [Pg.220]    [Pg.49]    [Pg.177]    [Pg.81]    [Pg.73]    [Pg.136]    [Pg.281]    [Pg.67]    [Pg.75]    [Pg.182]    [Pg.10]    [Pg.173]    [Pg.118]    [Pg.152]    [Pg.377]    [Pg.372]    [Pg.372]    [Pg.1024]   
See also in sourсe #XX -- [ Pg.47 ]




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Application of QMOT Rules to Homonuclear Diatomic Molecules

Atomic orbitals homonuclear diatomic molecules

Aufbau principle homonuclear diatomic molecules

Bonding in homonuclear diatomic molecule

Correlation diagram for homonuclear diatomic molecules

Correlation homonuclear diatomic molecules

Diatomic molecules, correlation diagrams homonuclear

Electron Affinities and Periodic Trends of Homonuclear Diatomic Molecules

Electronic wave functions of homonuclear diatomic molecules

Homonuclear

Homonuclear Diatomic Molecules of First-row Elements

Homonuclear Diatomic Molecules of the Period 2 Elements

Homonuclear Diatomic Molecules of the Second Short Period Elements

Homonuclear diatomic molecule

Homonuclear diatomic molecule first-period atoms

Homonuclear diatomic molecule molecular orbital diagram

Homonuclear diatomic molecule second-period atoms

Homonuclear diatomic molecules atomic / -orbital combinations

Homonuclear diatomic molecules bond dissociation energies

Homonuclear diatomic molecules bond lengths

Homonuclear diatomic molecules bond stretch

Homonuclear diatomic molecules defined

Homonuclear diatomic molecules electron configurations

Homonuclear diatomic molecules electronic states

Homonuclear diatomic molecules electronic wave functions

Homonuclear diatomic molecules excited states

Homonuclear diatomic molecules ground state electronic configurations

Homonuclear diatomic molecules hydrogen molecule

Homonuclear diatomic molecules meaning of term

Homonuclear diatomic molecules molecular orbital (MO) theory

Homonuclear diatomic molecules molecular orbital calculations

Homonuclear diatomic molecules of later rows

Homonuclear diatomic molecules properties

Homonuclear diatomic molecules symmetry orbitals

Homonuclear diatomic molecules valence bond (VB) theory

Homonuclear diatomic molecules valence bond theory

Homonuclear diatomic molecules, electron

Homonuclear diatomic molecules, electron dissociation energy

Homonuclear diatomic molecules, electron distribution

Homonuclear diatomic molecules, molecular

Homonuclear molecules, permutational

Homonuclear molecules, permutational electronic wave function

Homonuclear molecules, permutational symmetry

In homonuclear diatomic molecules

MO Configurations of Homonuclear Diatomic Molecules

MO and VB Wave Functions for Homonuclear Diatomic Molecules

Molecular Orbital Diagram of Certain Homonuclear Diatomic Molecules

Molecular Orbitals for Homonuclear Diatomic Molecules

Molecular Orbitals of Homonuclear Diatomic Molecules

Molecular orbital of homonuclear diatomic molecules

Molecular orbital theory homonuclear diatomic molecules

Molecular orbitals homonuclear diatomic molecules

Molecules homonuclear diatomics

Orbital homonuclear diatomic molecules

Schematic orbital correlation diagram for homonuclear diatomic molecules

Second-Row Homonuclear Diatomic Molecules

Second-period elements, homonuclear diatomic molecules

Symmetry coordinates of a homonuclear diatomic molecule

Symmetry homonuclear diatomic molecule

The MOs of a Homonuclear Diatomic Molecule

The nuclear permutation operator for a homonuclear diatomic molecule

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