Derive Energy Values of Rigid Rotator & SHO Without Schrodinger Eq.

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SUMMARY

This discussion centers on the derivation of energy values for rigid rotators and simple harmonic oscillators (SHO) without employing the Schrödinger equation. Participants assert that classical mechanics can be utilized to derive these energy values for macroscopic objects, emphasizing the applicability of classical principles in specific contexts. The conversation highlights the distinction between quantum mechanics and classical mechanics in energy calculations.

PREREQUISITES
  • Understanding of classical mechanics principles
  • Familiarity with rigid rotator models
  • Knowledge of simple harmonic oscillator (SHO) concepts
  • Basic grasp of quantum mechanics vs. classical mechanics
NEXT STEPS
  • Research classical mechanics applications in energy derivation
  • Study rigid rotator energy calculations
  • Explore simple harmonic oscillator energy derivation techniques
  • Investigate the limitations of classical mechanics in quantum scenarios
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Students and professionals in physics, particularly those interested in classical mechanics, energy calculations, and the relationship between classical and quantum theories.

sharma_satdev
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is it possible to derive exact values of energies of rigid rotator and SHO without using Schrödinger equation ?Is it possible to derive energy values by using classical mechanics ?
 
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For macroscopic objects you don't use Schrödinger equation. You use classical mechanics.
 

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