The phrase "absolutely homogeneous" is correct and usable in written English.
It can be used in contexts where you want to describe something that is completely uniform or identical in composition or character.
Example: "The solution was absolutely homogeneous, ensuring that every sample taken would yield the same results."
Alternatives: "completely uniform" or "entirely consistent."
In the following theorem similar to the Riemmanian case, we show that Lie groups with bi-invariant absolutely homogeneous Finsler metrics are symmetric Finsler space.
Then, we prove that every compact connected Lie group is a symmetric Finsler space with respect to the bi-invariant absolutely homogeneous Finsler metric.
If G is a Lie group endowed with an absolutely homogeneous bi-invariant Finsler metric, then, the geodesics through the identity of G are exactly one-parameter subgroups.
Every compact connected Lie group G is a symmetric Finsler space with respect to the bi-invariant absolutely homogeneous Finsler metric.
Second, regarding age, our old animal population was not absolutely homogeneous.
The studies we used were conducted for various purposes and, as a result, they are not absolutely homogeneous in terms of phenotype.
Shale is absolutely not homogeneous at all, and the local geologic properties determine productivity and longevity of the play.
So, we cannot obtain the Muskat problem of the liquid motion in the pore space of an absolutely rigid body as a homogenization of the corresponding initial boundary value problem for a Stokes system with a non-homogeneous liquid.
The warp and weft yarns on all the surfaces of square box are absolutely under control and the final 3D ply has a homogeneous fibre volume fraction.
Neither method yields absolutely pure PSC populations, although the nycodenz method yields a more homogeneous population of PSC at the point of isolation than the outgrowth method, which is inherently prone to possible contamination by other cells.
This representation is the sum of a first term involving the absolutely continuous component of the measure and of a second one which is a positively homogeneous function of the singular part.
