- In geometry, a half-space is
either of the two
parts into
which a
plane divides the three-dimensional
Euclidean space. If the
space is two-dimensional...
-
number and
defines the shift. The pair (a, b)
defines a
point in the
right halfplane R+ × R. The
projection of a
function x onto the
subspace of
scale a then...
- {1-x^{2}-y^{2}}{x^{2}+(1-y)^{2}}}\right)\,} in the
halfplane model. A
point (x,y) in the
halfplane model maps to ( 2 x x 2 + ( 1 + y ) 2 , x 2 + y...
- plane, with a
single pole of
order 1 at z = 1. Its
zeros in the left
halfplane are all the
negative even integers, and the
Riemann hypothesis is the...
-
distinct halfplane, with all
halfplanes having that line as
their common boundary. An
embedding like this in
which the
edges are
drawn on
halfplanes is called...
-
series converges absolutely and
uniformly on
compact sets (in the
upper halfplane), and is a
modular form of
weight 2k for Γ. Note that, when Γ is the full...
- The
convex layers of a
point set and
their intersection with a
halfplane...
- {\displaystyle r_{e}} represents: when the
circle is
completely inside the
halfplane a
hyperbolic circle with
center ⟨ x e , y e 2 − r e 2 ⟩ {\displaystyle...
- of the
weights of the two
unidentified halfplanes of that
neighborhood is the
weight of the
identified halfplane.
Branched covering Branched manifold Li...
- pair of
holomorphic functions one each on the
upper and
lower complex halfplane modulo entire holomorphic functions. More
generally one can
define B (...
