molecular orbital
Quick Summary
Molecular orbital (MO) theory is a quantum mechanical approach to understanding chemical bonding. It describes how atomic orbitals combine to form molecular orbitals, which are wave functions representing the probable location of electrons across all nuclei in a molecule. This theory provides a more detailed and quantitative understanding of molecular structures and properties than simpler models.123
In MO theory, molecular orbitals are constructed from atomic orbitals, often using the linear combination of atomic orbitals (LCAO) approximation. These molecular orbitals can be bonding (lower energy, increased electron density between nuclei) or antibonding (higher energy, reduced electron density between nuclei). The distribution of electrons into these orbitals, following principles like the Pauli exclusion principle, explains bond strengths, molecular stability, and properties like paramagnetism. MO theory is a principal model for computational chemistry and offers insights into delocalized electrons, which is particularly useful for understanding the properties of larger molecules.3245
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- spectroscopyElectronic energy states
…a diatomic molecule is the molecular orbital (MO) approach. In this description the electronic wave functions of the individual atoms constituting the molecule, called the atomic orbitals (AOs), are combined, subject to appropriate quantum mechanical and symmetry considerations, to form a set of molecular orbitals whose domain extends over the…
Read More…a diatomic molecule is the molecular orbital (MO) approach. In this description the electronic wave functions of the individual atoms constituting the molecule, called the atomic orbitals (AOs), are combined, subject to appropriate quantum mechanical and symmetry considerations, to form a set of molecular orbitals whose domain extends over the…
Read More - spectroscopyElectronic transitions
… being raised from a low-energy molecular orbital (MO) to one of higher energy, where the energy difference is given as ΔE = hν. For a collection of molecules that are in a particular MO or electronic state, there will be a distribution among the accessible vibrational and rotational states. Any…
Read More… being raised from a low-energy molecular orbital (MO) to one of higher energy, where the energy difference is given as ΔE = hν. For a collection of molecules that are in a particular MO or electronic state, there will be a distribution among the accessible vibrational and rotational states. Any…
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