The discussion focuses on proving the periodicity of the state of a simple harmonic function represented by the equation Y(x)=exp(iwt/2 sum(Cn Un (x) exp(-iwnt)). Participants emphasize the importance of using the periodicity condition f(x+t)=f(x) to establish the periodic nature of the function. The conversation highlights the need for a clear understanding of complex exponentials and their properties in relation to harmonic functions.
PREREQUISITESThis discussion is beneficial for physics students, mathematicians, and anyone studying wave mechanics or harmonic analysis, particularly those interested in the mathematical proofs of periodic functions.
Asal said:Hi
How can I prove peroidic of state of simple harmonic
Y(x)=exp(iwt/2 sum(Cn Un (x) exp(-iwnt) )