Q U A N T U M
M E C H A N I C S

Download homework files for Exercise 4


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Download assignment files for Exercise 4


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This exercise is devoted to the illustration of the shape of the 3D orbitals.

In quantum mechanics, the orbital is a mathematical function that describes the location of a particle in a three-dimensional potential well with central symmetry (for example, an electron in an atom). In this case, the wave function is divided into radial and angular parts. The angular part is described by special mathematical functions called spherical harmonics. Each orbital is characterized by a unique set of values ​​of three quantum numbers \(n\), \(l\) and \(m\), which correspond to the particle energy, angular momentum, and the component of the angular momentum vector (magnetic quantum number), respectively. The last two numbers determine the shape of the spherical harmonics.


Please enter the number of points for spatial grid :\(N_x=\)
Enter the quantum number of orbital angular momentum:
\(l=\)
Please enter the number of points for spatial grid :





Exercise 3

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Exercise 5

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