Write three postulates of quantum mechanical model with diagram
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Quantum Mechanics is an axiomatic theory because it is well-grounded on few principles (from the Latin principium), or axioms (from the Greek, axios), or postulates (from the Latin postulatum), all of these words meaning the same thing: a truth which doesn’t need any further proof, because it is obvious by itself.
♦ The first postulate of Quantum Mechanics :
To every state of a physical system there is a function Ψ ascribed to and defining the state.
♦ The second postulate of Quantum Mechanics :
If is the Hilbert space associated with the physical system , and is the Hilbert space corresponding to the other physical system , then the composite system + will be associated with the tensor product of the two Hilbert vector spaces ⊗
♦ The third postulate of Quantum Mechanics :
To every observable of a physical system is associated a self-adjoint (or Hermitian) operator allowing a complete set of riven functions.
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Hope it helps!
Quantum Mechanics is an axiomatic theory because it is well-grounded on few principles (from the Latin principium), or axioms (from the Greek, axios), or postulates (from the Latin postulatum), all of these words meaning the same thing: a truth which doesn’t need any further proof, because it is obvious by itself.
♦ The first postulate of Quantum Mechanics :
To every state of a physical system there is a function Ψ ascribed to and defining the state.
♦ The second postulate of Quantum Mechanics :
If is the Hilbert space associated with the physical system , and is the Hilbert space corresponding to the other physical system , then the composite system + will be associated with the tensor product of the two Hilbert vector spaces ⊗
♦ The third postulate of Quantum Mechanics :
To every observable of a physical system is associated a self-adjoint (or Hermitian) operator allowing a complete set of riven functions.
[ Thank you! for asking the Question. ]
Hope it helps!
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