Max Bound States in Quantum Wells Using Infinite Well Approx

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SUMMARY

The discussion centers on determining the maximum number of bound states in quantum wells using the infinite square well approximation. It is established that an infinite number of allowed states exist within this model. Participants confirm that the infinite well approximation is applicable, leading to the conclusion that the theoretical framework supports limitless bound states.

PREREQUISITES
  • Understanding of quantum mechanics principles
  • Familiarity with quantum well structures
  • Knowledge of infinite square well approximation
  • Basic grasp of bound state concepts in quantum systems
NEXT STEPS
  • Research the mathematical derivation of bound states in infinite square wells
  • Explore the implications of finite potential wells on bound states
  • Study the differences between infinite and finite well approximations
  • Investigate applications of quantum wells in semiconductor physics
USEFUL FOR

Students and researchers in quantum mechanics, physicists working with semiconductor materials, and anyone interested in the theoretical aspects of quantum wells and bound states.

Ana.B
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if i have a quantum well structure... and i am using infinite well approximations,

how do i get the maximum number of bound states supported inside each well

thnks
 
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This is an infinite square well, right? Well there is an infinite number of allowed states.
 

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