Warped Geometry
In
physics
,
warped geometry
is a special type of
metric
in
general relativity
that can be written in the form
ds^2 = g_{ab} dy^a dy^b + f(y) g_{ij} dx^i dx^j
Note that the geometry almost decomposes into a
Cartesian product
of the "y" geometry and the "x" geometry - except that the "x"-part is warped, i.e. it is rescaled by a scalar function of the other coordinates "y". Warped geometries are the key building block of
Randall-Sundrum
models in
particle physics
. The really nice thing about warped geometries is that we can perform a
separation of variables
when solving
partial differential equations
over it.
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