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4 votes
0 answers
124 views

Calculate the integral of the Slater determinant

This is a Slater determinant: $$ s=\left|\begin{array}{ll} \psi_{1 s}\left(r_1\right) \alpha & \psi_{1 s}\left(r_1\right) \beta \\ \psi_{1 s}\left(r_2\right) \alpha & \psi_{1 s}\left(r_2\right)...
我心永恒's user avatar
  • 1,572
1 vote
0 answers
91 views

Gaussian Matrix Model - Large N Expansion Physics with Mathematica

Update: Attempted 2nd time by replica method I'm trying to implement basic large N expansion in Mathematica. I'm trying to understand what this means on the fly as well. The model I am trying to ...
cows's user avatar
  • 165
-4 votes
1 answer
117 views

Constructing NxN tridiagonal block diagonal matrix with N is a variable [closed]

Hi please can someone help me writing a program of generating a tridiagonal block matrix with dimension of NxN where N is a variable can be 50, 100, 200, 300...etc , Well I don't know how I'm a ...
Med Ch's user avatar
  • 117
5 votes
0 answers
110 views

Effectivelly using Compile for calculate a Unitary transformation

I am new to Mathematica, and this is my first post, so if my question is not clear enough, I would be glad to read the comments and edit my question to add more information. The problem I need to ...
LUCAS FREITAS's user avatar
0 votes
1 answer
151 views

Mathematica's Plot3D function gives me a scrambled plot

When I plot the band structure of the Lieb lattice, which has the Hamiltonian given in this code, I get a scrambled plot in the output. I've tried the exact same procedure with many different lattices ...
Abdallah's user avatar
15 votes
2 answers
1k views

Solving "Resistance between two nodes on a grid" problem in Mathematica

In the context of resistor networks and finding the (equivalent) resistance between two arbitrary nodes, I am trying to learn how to write a generic approach in Mathematica, generic as in an approach ...
user avatar
1 vote
0 answers
119 views

Defining commutations rules over arbitrary matrix

I'm working with spin connections with Dirac gamma matrix commutator (I know, mathematica has specific ways to work with it), and I need to define the following rules; $[\gamma_{0},\gamma_{i}]= 2 \...
Kamog's user avatar
  • 133
8 votes
1 answer
1k views

Solving the Schrödinger Equation by exact diagonalization

I am solving the Schrödinger equation via finite difference, via the substitution where we are assuming $V_1 = V_N = \infty$. I solved this using Mathematica for the case that $V(x) = 0$ and get the ...
Kai's user avatar
  • 2,099
1 vote
1 answer
283 views

Discrete Inertia Tensor

I want to write a code that calculates the eigenvectors of the Inertia Tensor and then shows me the object and the main axis for rotation. I only consider discrete mass distribution. This is my Code ...
M. K.'s user avatar
  • 11
6 votes
1 answer
1k views

Building Projection Operators Onto Subspaces

Intro In quantum mechanics one uses projection operators in many problems / derivations. At the problem at hand I need to build projection operators (matrices) onto a subspace of my Hilbert space. I ...
Yair M's user avatar
  • 601
4 votes
1 answer
2k views

eigenvalues of symbolic Hermitian 3X3 matrix

My question is similar to Get rid of imaginary parametric eigenvalues of a Hermitian matrix However I find it puzzling that the situations is so complicated, since in my case I discuss only a $3\...
Yair M's user avatar
  • 601
12 votes
1 answer
1k views

multiplication of vector spaces

Original Question Disclaimer: The question motivated by the product of Hilbert spaces which arises from separate degrees of freedom which a system might contain in quantum technical system. Examples ...
Yair M's user avatar
  • 601
2 votes
1 answer
445 views

Get rid of imaginary parametric eigenvalues of a Hermitian matrix

I have four matrices with below structures (mat1, mat2, mat3 and ...
Unbelievable's user avatar
  • 4,897
3 votes
1 answer
205 views

How to reduce an expression into user-defined variables?

In the following code, I define a set of matrices. Then, I define a function that calculates the commutation relation relation between these matrices ...
user avatar
0 votes
1 answer
296 views

Find all degenerate eigenvalues of a cubic equation

I have an equation that is cubic in w. The three solutions correspond to bands in a bandstructure, and are a function of wavevector ...
Tom's user avatar
  • 3,416

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