Ideas of Quantum Chemistry P69 potx
... A(r j )]givenby N j=1 1 2m ( ˆ p j + e c A j ) 2 ,wehavethe Coulomb potential ˆ V of the interaction of all the charged particles. Next, we have: – The interaction of the spin magnetic moments of the electrons ( ˆ H SH )and of the nuclei ( ˆ H IH )withthefieldH. These ... (H. Hameka, “Advanced Quantum Chemistry , Addison-Wesley Publishing Co., Reading, Massachusetts (1965), p. 4...
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... of the application of the theory. R.P. Feynman, “QED – The Strange Theory of Light and Matter”, Princeton University Press, Princeton, 1988. Excellent book written by one of the celebrities of ... rest mass of the particle. • Paul Dirac factorized the left hand side of this equation by treating it as the difference of squares. This gave two continua of energy separated by a...
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... atom orbitals will easily recognize the resemblance of the above figures to some of them (cf. pp. 180–185), because of the rule mentioned above. the length of the molecule (averaging the potential energy ... prob- ability) of going left or right. 19 The second derivative is discontinuous, because of the form of the potential function V(x) intro- duced. 4.3 Tunnelling effect 155 T...
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Ideas of Quantum Chemistry P38 potx
... and double orbital occupancy. The first of these is of fundamental importance, the second is of a technical nature. 25 We often assume the double occupancy of orbitals within what is called the closed ... a 1s 2 shell of impressive “closure”, because the HOMO–LUMO energy difference cal- culated in a good quality basis set (6-31G ∗∗ , see p. 364) of atomic orbitals is of the order...
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Ideas of Quantum Chemistry P53 potx
... result is virtually independent of the choice of unit cell motif. This arbitrariness of choice of subsystems looks analogous to the arbitrariness of the choice of coordinate system. The final results do ... the formation of the basis vectors of the inverse lattice. • Linear combinations of them (with integer coefficients) determine the inverse lattice. • The Wigner–Seitz unit...
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Ideas of Quantum Chemistry P72 potx
... composed of a hydrogen molecule interacting with two OH radicals: etc. Choice of subsystems is of no importance from the point of view of mathematics, but is of crucial importance from the point of ... (1837–1923), Dutch physicist, professor at the University of Amsterdam. His research topic was the influ- ence of intermolecular forces on the properties of gases (equation...
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Ideas of Quantum Chemistry P85 potx
... Motion of Electrons and Nuclei: Chemical Reactions Kenichi Fukui (1918–1998), Japanese chemist, profes- sor at the Kyoto University. One of the first scholars who stressed the importance of the ... Motion of Electrons and Nuclei: Chemical Reactions Fig. 14.15. The complete set of the six singlet wave functions (“structures”), that arise from occupation of the donor orbital n and o...
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Ideas of Quantum Chemistry P91 potx
... machinery of tomorrow. 15.14 THE MEASURE OF INFORMATION The TV News service presents a series of information items each evening. What kind of selection criteria are used by the TV managers? One of possible ... mathematician, from 1910 professor at the Jan Casimir University in Lwów, and from 1918 at the Univer- sity of Warsaw. One of the founders of the famous Pol- ish school...
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Ideas of Quantum Chemistry P96 potx
... The number of irreducible rep- resentations is equal to the number of classes (three in our case), i.e. the table of characters is square. On the left-hand side we have the symbol of the representa- tion ... operations of the same class. Note that to find a(α) it is sufficient to know the characters of the representations, the representations themselves are not necessary. Tables of...
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Ideas of Quantum Chemistry P98 potx
... contains the square of Q i ,i.e.thesignofthe deviations of the equivalent atoms is irrelevant. The squares of the deviations, and therefore function ψ i0 itself, transform independently of i. Let us ... the absolute values of the deviations of the equivalent atoms are the same. This means that the squares of deviations transform according to the fully symmetric representation...
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