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seto6
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dimensions of the one-dimensional wave function?
is it [si]=L-1/2?
is it [si]=L-1/2?
The dimensions of a wave function depend on the physical quantity it represents. For example, the dimension of a position wave function is length, while the dimension of a momentum wave function is mass times velocity.
The dimensions of a wave function provide information about the physical quantity it represents. This allows us to understand the behavior of the system and make predictions based on the wave function.
The dimensions of a wave function must be consistent with the dimensions of the corresponding physical quantity. This means that the units of the wave function must match the units of the physical quantity it represents.
Yes, the dimensions of a wave function can change depending on the physical quantity it represents. For example, a position wave function can be transformed into a momentum wave function through mathematical operations.
The dimensions of a wave function do not affect its normalization. The normalization of a wave function is determined by its square integral, which is independent of its dimensions.