Angular equation (schrodinger)

In summary, the Angular Equation (Schrodinger) is a key part of the Schrodinger equation, used to describe the behavior of quantum particles in terms of their angular momentum. It is important in predicting the behavior of atoms and molecules, and has applications in various fields. It tells us about the probability of finding particles in certain angular momentum states and describes their energy levels. The equation is derived from the principles of quantum mechanics and has some limitations, such as not accurately describing high-energy phenomena or taking into account relativity. Despite these limitations, it remains a fundamental equation in quantum mechanics and has successfully predicted the behavior of many systems.
  • #1
JasonGodbout
29
0
[SOLVED] angular equation (schrodinger)

Hi,
I don't now how to pass from the form1 to Associated legendre fuction (form2) in the attache file .doc

Someone can help me?

Thanks :)
 

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  • Schrodinger Angular Equation.doc
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  • #2
Let
[tex]\Theta(\theta)=P(cos(\theta))[/tex]
and
[tex]x=\cos(\theta)[/tex]
 
  • #3
THX. Its working.
 

What is the Angular Equation (Schrodinger)?

The Angular Equation (Schrodinger) is a mathematical equation that describes the behavior of quantum particles in terms of their angular momentum. It is a part of the Schrodinger equation, which is a key equation in quantum mechanics.

Why is the Angular Equation (Schrodinger) important?

The Angular Equation (Schrodinger) is important because it allows us to predict the behavior of quantum particles in terms of their angular momentum. This is crucial in understanding the behavior of atoms and molecules, and has applications in many fields such as chemistry, physics, and materials science.

What does the Angular Equation (Schrodinger) tell us about quantum particles?

The Angular Equation (Schrodinger) tells us about the probability of finding a quantum particle in a particular angular momentum state. It also describes the energy levels of the particle and how they change over time.

How is the Angular Equation (Schrodinger) derived?

The Angular Equation (Schrodinger) is derived from the Schrodinger equation, which is based on the principles of quantum mechanics. It involves using mathematical operators to describe the angular momentum of particles and their interactions with other particles.

What are the limitations of the Angular Equation (Schrodinger)?

The Angular Equation (Schrodinger) has limitations in that it cannot accurately describe certain quantum phenomena, such as the behavior of particles at very high energies. It also does not take into account the effects of relativity, which are important at high speeds. However, it is still a fundamental equation in quantum mechanics and has been successful in predicting the behavior of many systems.

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