Solving the Schrodinger Eq: Time Dependency & System Dynamics

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SUMMARY

The discussion centers on the time-independent Schrödinger equation in quantum mechanics and its implications for system dynamics. Participants question how this equation can represent the evolution of a system when dynamics inherently involve time dependency. The conversation highlights the distinction between the wave equation, which provides the probability density function of an electron's position, and the actual dynamics of electron movement. This discrepancy raises important questions about the interpretation of quantum mechanics.

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  • Understanding of quantum mechanics principles
  • Familiarity with the Schrödinger equation
  • Knowledge of wave functions and probability density functions
  • Basic concepts of system dynamics in physics
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  • Research the implications of the time-independent Schrödinger equation in quantum mechanics
  • Explore the differences between wave functions and particle dynamics
  • Study the role of time dependency in quantum system evolution
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Students and professionals in physics, particularly those specializing in quantum mechanics, as well as researchers interested in the foundational aspects of quantum theory and system dynamics.

saravanan13
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In quantum mechanics, time independent Schrödinger equation gives dynamics of system.
How do one claim that this equation is evolution of a system? Since dynamics need time dependency. How do one explain this discrepancy?
Thanks in well advance...
 
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I believe the wave equation gives the probability density function of the electron's position in it's orbit and not the dynamics (movement) of the electron. We have a quantum mechanics forum here. Why don't you ask about the wave equation there.
 

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