magnopy.examples.full_ham#
- magnopy.examples.full_ham(M=4)[source]#
Prepares a Hamiltonian with
Matoms on a cubic lattice and all possible types of interaction parameters populated.- Parameters:
- Mint, default 4
Number of magnetic atoms in the unit cell. Must be greater than or equal to 4.
- Returns:
- spinham
SpinHamiltonian Spin Hamiltonian with
Matoms and all possible types of interaction parameters populated.
- spinham
Notes
This Hamiltonian is not meant to represent any physical system. Its purpose is to be used in the examples of the code, when the creation of the Hamiltonian is not the main point of the example.
Examples
To get an instance of the Hamiltonian use
>>> import magnopy >>> spinham = magnopy.examples.full_ham()
>>> spinham.cell array([[1., 0., 0.], [0., 1., 0.], [0., 0., 1.]]) >>> spinham.atoms.names ['Fe1', 'Fe2', 'Fe3', 'Fe4'] >>> spinham.convention magnopy.Convention( multiple_counting = True, spin_normalized = False, c1 = 1.0, c21 = 1.0, c22 = 1.0, c31 = 1.0, c32 = 1.0, c33 = 1.0, c41 = 1.0, c42 = 1.0, c43 = 1.0, c44 = 1.0, c45 = 1.0, name = "full_ham(m=4)" )
>>> len(spinham.parameters()) 1660 >>> len(spinham.p1) 4 >>> len(spinham.p21) 4 >>> len(spinham.p22) 20 >>> len(spinham.p31) 4 >>> len(spinham.p32) 84 >>> len(spinham.p33) 24 >>> len(spinham.p41) 4 >>> len(spinham.p42) 64 >>> len(spinham.p43) 60 >>> len(spinham.p44) 624 >>> len(spinham.p45) 768
Note how the amount of parameters changes when we change convention to non-multiple counting:
>>> spinham.convention = spinham.convention.get_modified( ... multiple_counting=False ... ) >>> len(spinham.parameters()) 168 >>> len(spinham.p1) 4 >>> len(spinham.p21) 4 >>> len(spinham.p22) 10 >>> len(spinham.p31) 4 >>> len(spinham.p32) 28 >>> len(spinham.p33) 4 >>> len(spinham.p41) 4 >>> len(spinham.p42) 16 >>> len(spinham.p43) 10 >>> len(spinham.p44) 52 >>> len(spinham.p45) 32