The discussion centers on calculating the infinite sum of Heaviside functions, specifically the function defined as f(t) = ∑[n=-∞ to ∞] (-1)^n [u(t) - u(t-T)]. The ambiguity in notation is clarified, distinguishing between two interpretations of the summation. The function g(t) = u(t) - u(t-T) is identified as being equal to 1 for the interval 0 ≤ t < T and 0 otherwise, providing a basis for further analysis of the infinite series.
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erezb84 said:Homework Statement
how can i find the infinite sum of heviside functions?...
i have this func:
f(t) = sum[n=-infinity to infinity] (-1)^n*[u(t)-(u(t-T))]
where T is a period time..