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called hartrees: 1 hartree 2721 eV 62751 kcal/mol 26255 kJ/mol The Hamiltonian is converted to the quantum mechanical operator equivalent, the Hamiltonian operator, which is actually the only known part of the SE The electronic SE is solved by use of a succession of simpli cations and mathematical approximations which permit a minimization of the electronic energy Many of these approximations can subsequently be removed to obtain more accurate solutions It is assumed that the electron mass is a constant (the nonrelativistic approximation) This is very nearly true for the lighter elements, up to the end of the third row of the periodic table (K Ar, including the rstrow transition metals) It is also assumed that the nuclear positions are xed [the Born Oppenheimer (BO) approximation] at a position chosen beforehand.

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The range can be easily extended by at least another order of magnitude with thermoelectric or cryogenic cooling This is not usually needed except in cases where light levels are very low or the pixel integration time, by requirement, is very short..

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The BO approximation is also excellent in that electrons are much lighter than nuclei and so can respond almost instantaneously to nuclear motions With the nuclei xed in space, the nuclear nuclear repulsion potential is a constant and the nuclear kinetic energy is, of course, zero The total energy of the molecule is the sum of the constant nuclear nuclear repulsion energy and the electronic energy determined by solution of the electronic SE If the chosen nuclear positions (ie, the molecular structure) do not correspond to the lowest possible energy, a new structure may be chosen and the process repeated until the lowest energy point is reached This procedure of geometry optimization is carried out automatically by modern quantum chemistry programs The zero-point vibrational energy of the nuclei can be reintroduced by techniques described in Appendix A.

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The electrons cannot be represented as point charges, as can be done done with the nuclei Instead, a mathematical function in three dimensions is assigned to each electron This is its wave function The wave function of a single electron is called an orbital Whether it is an atomic orbital (AO) or a molecular orbital (MO) depends on whether one or more nuclei are present The square of the value of the orbital at any point in space yields the probability distribution of the electron in the space of the xed nuclei and any other electrons which may be present The probability integrated over a small unit of volume surrounding a point in space is the density due to that electron at that point The simple sum of the density contributions of all of the electrons is the total electron density at a given point.

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Because the SE of the hydrogen atom can be solved exactly, the forms of AOs of not just hydrogen atoms but all of the other light atoms are accurately known The form of the MO is more complicated Clearly, the electrons can wander anywhere within the potential eld of the nuclei but will tend to be concentrated near the nuclei One can argue that when an electron is close to one nucleus and far from the others, its MO in the region near that nucleus should resemble an AO of that nucleus It is reasonable that the MO can therefore be expressed as a simple linear combination of the AOs of the atoms that are present in the molecule.

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