Examples of using Vector field in English and their translations into French
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may be constructed as the integral curve of either the right- or left-invariant vector field associated with X{\displaystyle X.
modifies Einstein's gravity with the addition of a vector field, while also promoting the constants of the theory to scalar fields. .
will be used to calibrate the vector field data provided by the coupling of the VFM instruments with the STR star-tracker cameras.
especially magnetic vector field measurements.
An alternative way of representing the switching field solution is to divide the vector field h into a component h|| h cos θ that
There is no geometric figure that has as full symmetry group the circle group, but for a vector field it may apply(see the three-dimensional case below). the orthogonal group O(2)
In this situation there is a canonical affine connection d on M: any vector field Y is given by a smooth function V from M to Rn; then dXY is the vector field corresponding to the smooth function dV(X)∂XY from M to Rn.
it is a vector field of subatomic particle whose size is quantified(taken in a finite set of values)
the magnetic field is measured by a combination of three instruments: a Vector Field Magnetometer(VFM), to measure the components of the magnetic field along three axes perpendicular to each other;
Some examples of vector fields include the electromagnetic field
Vector fields, which associate a vector to every point in space.
Vector fields are contravariant rank one tensor fields. .
I never said that the vector fields were rational functions.
the covariant derivative makes a choice for taking directional derivatives of vector fields along curves.
The choice of an affine connection is equivalent to prescribing a way of differentiating vector fields which satisfies several reasonable properties linearity
He also studied the indices of zeros of vector fields on hypersurfaces, and connected their sum to curvature.
Unlike the 2-sphere, the 3-sphere admits nonvanishing vector fields sections of its tangent bundle.
the space of vector fields is a Banach space.
Notions of parallel transport can then be defined similarly as for the case of vector fields.
All necessary user interactions are directly performed on the measurement images and results are instantly displayed, such as vector fields and full-field displacement and strain.
