it was shown that Hamiltonian for a dipole-dipole interaction leaded to the form: Hz 2 p....
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it was shown that Hamiltonian for a dipole-dipole interaction leaded to the form: Hz 2 p. 1 P² 1 += kx₁² + - + = kx²₁₂2²³ 2m 2 2m 2 2e² - ХүX2. R³ A where R: R6 Show that the energy gain caused by the last term is AU the distance between two dipoles, A: a constant. (Hint: take two new coordinates, symmetric and anti-symmetric ones, that diagonalize the Hamiltonian.) = it was shown that Hamiltonian for a dipole-dipole interaction leaded to the form: Hz 2 p. 1 P² 1 += kx₁² + - + = kx²₁₂2²³ 2m 2 2m 2 2e² - ХүX2. R³ A where R: R6 Show that the energy gain caused by the last term is AU the distance between two dipoles, A: a constant. (Hint: take two new coordinates, symmetric and anti-symmetric ones, that diagonalize the Hamiltonian.) =
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Related Book For
Financial Algebra advanced algebra with financial applications
ISBN: 978-0538449670
1st edition
Authors: Robert K. Gerver
Posted Date:
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