Recent content by AA1983

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    Anderson Hamiltonian (product of number operators) in 1st quantization?

    Is it V=-2U\delta(x_{j}-x_{k})\delta_{\eta_{1}\Uparrow}\delta_{\eta_{2}\Downarrow}\delta_{\eta_{3}\Uparrow}\delta_{\eta_{4}\Downarrow} ?
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    Anderson Hamiltonian (product of number operators) in 1st quantization?

    In the Anderson model, it cost an energy Un_{\Uparrow}n_{\Downarrow} for a quantum dot level to be occupied by two electrons. Here n_{\Uparrow} is the second quantized number operator, counting the number of particles with spin \Uparrow. I need the term Un_{\Uparrow}n_{\Downarrow} in first...
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    Recognizing a product of two 3d rotations (matrices)

    Fredrik, thanks for your reply. I am trying to put it in the form (As)^T(BS) where A and B are matrices describing rotations. Taking B=identity, A will not be a rotation matrix (as far as I can see) since detA\neq0. I have (Zs)^T S where Z does not describe a rotation. This I want to put...
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    Recognizing a product of two 3d rotations (matrices)

    Hi, I have a problem identifying some 3d rotation matrices. Actually I don't know if the result can be brought on the desired form, however it would make sense from a physics point of view. My two questions are given at the bottom. \mathbf{s}=\left( \begin{array}{c} s_{x} \\ s_{y} \\ s_{z}...
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    Recognizing a product of two 3d rotations (matrices)

    Hi, I have a problem identifying some 3d rotation matrices. Actually I don't know if the result can be brought on the desired form, however it would make sense from a physics point of view. My two questions are given at the bottom. \mathbf{s}=\left( \begin{array}{c} s_{x} \\ s_{y} \\ s_{z}...
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