Examples of 'spherically symmetric' in a sentence
Meaning of "spherically symmetric"
In science or mathematics, 'spherically symmetric' describes a shape, field, or distribution that is uniform and consistent in all directions around a central point or axis, resembling a sphere
How to use "spherically symmetric" in a sentence
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spherically symmetric
The orbital is not spherically symmetric.
The spherically symmetric blue halo illustrates the dark matter distribution.
Gravity makes stars spherically symmetric.
Suppose we have a spherically symmetric star of fixed mass which is experiencing spherical pulsations.
Most real astronomical objects are not absolutely spherically symmetric.
The bodies are spherically symmetric and can be treated as point masses.
We can assume that a supernova expands in a spherically symmetric manner.
Which consists of spherically symmetric particles interacting through a continuous potential of attenuated hard core.
It was found that the detector could be treated as being spherically symmetric.
Electric field outside any spherically symmetric charge distribution is the same.
There are only radial modes and the shape is spherically symmetric.
The charge distribution is spherically symmetric with the charge density given by.
The system is considered to be in a homogeneous potential or in a spherically symmetric harmonic trap.
Consider a self-gravitating, spherically symmetric fluid in hydrostatic equilibrium.
An example of which is solving the radial equation for a spherically symmetric potential.
See also
Within a spherically symmetric mass distribution, it is possible to solve Poisson 's equation in spherical coordinates.
For a motion of a particle of mass μ in a spherically symmetric potential show that.
In a spherically symmetric Earth, gravity would point directly towards the sphere 's centre.
They contrast with the loop orbits that are observed in spherically symmetric or axisymmetric systems.
It states that any spherically symmetric solution of the source-free Maxwell equations is necessarily static.
Hartree assumed that the nucleus together with the electrons formed a spherically symmetric field.
Apart from these considerations a spherically symmetric body can be approximated by a point mass.
Equivalently, a force field is central if and only if it is spherically symmetric.
In the theory of Lorentzian manifolds, spherically symmetric spacetimes admit a family of nested round spheres.
The scattering is assumed to be s-wave scattering, and therefore spherically symmetric.
Because underground explosions are spherically symmetric disturbances, they radiate seismic P waves efficiently.
This is allowed, if the electron distribution of the ion is spherically symmetric.
For spherically symmetric spacetimes, every point in the diagram corresponds to a 2-sphere.
A symmetric and isotropic universe would have begun with a spherically symmetric explosion shaped like a basketball.
About a fifth are roughly spherical, but the majority are not spherically symmetric.
Hence, the metric for a static, spherically symmetric vacuum solution is now of the form,.
About one-fifth are roughly spherical, but the majority are not spherically symmetric.
The charges must have a spherically symmetric distribution ( e.g. point charges, or a charged metal sphere ).
According to Birkhoff 's theorem, it is the only vacuum solution that is spherically symmetric.
Here, the system is not spherically symmetric.
A non-zero quadrupole moment Q indicates that the charge distribution is not spherically symmetric.
See also = = * Rotational symmetry * Particle in a spherically symmetric potential * Gauss 's theorem.
We also comment on Coleman 's conjecture and the importance of the spherically symmetric Ansatz.
During the time in Leiden Nordström solved Einstein 's field equations outside a spherically symmetric charged body.
Measuring a supernova 's photosphere = = = = We can assume that a supernova expands in a spherically symmetric manner.
Forming around one-sixth of its mass, M87 's stars have a nearly spherically symmetric distribution.
In particular, the Schwarzschild solution ( 1916 ) describes the gravitational field around a spherically symmetric massive object.
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Examples of using Symmetric
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You have very symmetric zygomatic arches
A symmetric inputoutput table for domestic output
Typical examples are the symmetric stable distributions
