- In mathematics,
homogeneous coordinates or
projective coordinates,
introduced by
August Ferdinand Möbius in his 1827 work Der
barycentrische Calcul, are...
- In mathematics, a
homogeneous function is a
function of
several variables such that the
following holds: If each of the function's
arguments is multiplied...
-
differential equation can be
homogeneous in
either of two respects. A
first order differential equation is said to be
homogeneous if it may be
written f (...
- In mathematics, a
homogeneous space is, very informally, a
space that
looks the same everywhere, as you move
through it, with
movement given by the action...
- for
homogeneous mixture and "non-uniform mixture" is
another term for
heterogeneous mixture.
These terms are
derived from the idea that a
homogeneous mixture...
-
concepts relating to the
uniformity of a substance,
process or image. A
homogeneous feature is
uniform in
composition or
character (i.e., color, shape, size...
- In
classical physics and
general chemistry,
matter is any
substance that has m**** and
takes up
space by
having volume. All
everyday objects that can be...
- In mathematics, a
homogeneous polynomial,
sometimes called quantic in
older texts, is a
polynomial whose nonzero terms all have the same degree. For example...
-
coefficients Homogeneous coordinates, used in
projective spaces Homogeneous differential equation Homogeneous distribution Homogeneous element and
homogeneous ideal...
- In mathematics, a
homogeneous distribution is a
distribution S on
Euclidean space Rn or Rn \ {0} that is
homogeneous in the
sense that,
roughly speaking...
