On 09-Jun-15 19:23, Ethan Duni wrote:
Could you give a little bit more of a clarification here? So the
finite-order polynomials are not bandlimited, except the DC? Any hints
to what their spectra look like? How a bandlimited polynomial would look
like?
Any hints how the spectrum of an
On 09-Jun-15 22:08, robert bristow-johnson wrote:
a Nth order polynomial, f(x), driven by an x(t) that is bandlimited to B
will be bandlimited to N*B. if you oversample by a ratio of at least
(N+1)/2, none of the folded images (which we call aliases) will reach
the original passband and can be
robert bristow-johnson wrote:
On 6/9/15 4:32 AM, Vadim Zavalishin wrote:
Creating a new thread, to avoid completely hijacking Theo's thread.
it's a good idea.
I agree that there was the possibility of an unstable offense
resolution, but I wasn't aware people were being afraid of that
If we're talking about unilateral Laplace transform,
No, the full-blown (bilateral) Laplace and Z transforms.
With bilateral Laplace transform it's also complicated, because the
damping doesn't work there, except possibly at one specific damping
setting (for an exponent, where for polynomials it
