Name		Name	Last commit message	Last commit date
animations		animations
.gitignore		.gitignore
Hermite Tests.ipynb		Hermite Tests.ipynb
LICENSE		LICENSE
Laguerre Tests.ipynb		Laguerre Tests.ipynb
Legendre Tests.ipynb		Legendre Tests.ipynb
QHO 1D - Case 1.ipynb		QHO 1D - Case 1.ipynb
QHO 1D - Case 2.ipynb		QHO 1D - Case 2.ipynb
QHO 1D - Case 3.ipynb		QHO 1D - Case 3.ipynb
QHO 1D - Case 4.ipynb		QHO 1D - Case 4.ipynb
QHO 2D - Case 1.ipynb		QHO 2D - Case 1.ipynb
QHO 2D - Case 2.1.ipynb		QHO 2D - Case 2.1.ipynb
QHO 2D - Case 2.2.ipynb		QHO 2D - Case 2.2.ipynb
QHO 2D - Case 2.3.ipynb		QHO 2D - Case 2.3.ipynb
QHO 2D - Case 2.4.ipynb		QHO 2D - Case 2.4.ipynb
QHO 3D - Case 3.2.ipynb		QHO 3D - Case 3.2.ipynb
QHO 3D - Case 3.3.ipynb		QHO 3D - Case 3.3.ipynb
README.md		README.md
Untitled.ipynb		Untitled.ipynb
WaveFunction.py		WaveFunction.py
math_tools.py		math_tools.py
qho_eigen.py		qho_eigen.py
test.py		test.py

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Quantum Harmonic Oscillator - 1D, 2D & 3D Dynamic Simulation

$$ V(\mathbf{r}) = \frac{1}{2} M \omega^2 r^2 $$

Acknowledgements

Many thanks to Prof. Julio César Gutiérrez-Vega for his guidance in this project.

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Dynamic simulation of diverse wavefunctions in the 1D, 2D and 3D quantum harmonic oscillator potential.

dynamical-systems numerical-methods quantum-harmonic-oscillator

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