I am a beginner in digital communications and I have a question on the pulse shaping filter.

For example, I have an orthogonal family $ \{s_1,...,s_N \}$. Can we preserve the orthogonality with a pulse shaping filter $g$ as a raised cosine filter, that is to say the family $ \{ g(n) \ast s_1(n),...,g(n) \ast s_N(n) \}$ is orthogonal?

  • $\begingroup$ What is your definition off an orthogonal family? Please do not reply with a flippant answer such as "$s_i$ and $s_j$ are orthogonal for $I\neq j$" but incorporate real details into your question explaining how exactly they are orthogonal with details of the inner product ($\langle s_i, s_j\rangle = 0$ is not enough). $\endgroup$ – Dilip Sarwate Mar 25 at 13:52

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