-
polynomial interpolation with
polynomials of high
degree over a set of
equispaced interpolation points. It was
discovered by Carl
David Tolmé
Runge (1901)...
- for 2 and 3 dimensions,
equispaced sampling is efficient. This is
exploited in com****tional
solid state physics where equispaced sampling over primitive...
- used as
nodes for
polynomial interpolation. They are the
projection of
equispaced points on the unit
circle onto the real
interval [ − 1 , 1 ] , {\displaystyle...
- for non-
equispaced data, as
reviewed in
Potts et al. (2001). Such
algorithms do not
strictly compute the DFT (which is only
defined for
equispaced data)...
-
states the need for
equal species tolerances,
equal species maxima, and
equispaced or
uniformly distributed species optima and site scores.
Canonical correlation...
- cryptography, and Reed–Solomon
error correction in
coding theory. For
equispaced nodes,
Lagrange interpolation is
susceptible to Runge's
phenomenon of...
- instantiated, for example:
gridded coverages: GridCoverage: a regular,
equispaced grid
which is not
spatially referenced (like a
raster image which has...
- phase-shift
keying of
using four
quadrate points on the
constellation diagram,
equispaced around a
circle In mathematics:
Quadrature (geometry),
drawing a square...
-
exactly the same.) QPSK uses four
points on the
constellation diagram,
equispaced around a circle. With four phases, QPSK can
encode two bits per symbol...
- f_{k}} . This
corresponds to
evaluating a
generalized Fourier series at
equispaced points. It is also
known as NDFT or
forward NDFT The
nonuniform discrete...
