Momentum and Energy Operators

From above de Broglie wave-function packet one can identify at f = 0 the functions 

However, note the very intriguing fact that, while the wave function in momentum representation takes the form associable with a (generalized) Junctional scalar product 

Quantum Nanochemistry-Volume I Quantum Theory and Observability 

Such striking situation is solved (explained) by the fact the function Mp(r) is not assimilated with ordinary wave-function because not obeys the nor-maUzation condition through providing a divergent square integral  

Such functions are called distributions, so being more general than the ordinary wave functions since the chain spaces inclusion  

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