View example sentences, synonyms and word forms for Curvilinear.

Curvilinear

Curvilinear meaning

Having bends; curved; curvilineal. | Formed by curved lines.

Synonyms of Curvilinear

Example sentences (17)

The system’s ability to rapidly and accurately control seed metering and liquid nutrient rate on each row unit, during planting of both straight and curvilinear paths, can greatly benefit seed spacing, plant growth and population uniformity.

Along with the pitted terrain, curvilinear gullies are found in Marcia and Cornelia craters.

Curvilinear coordinates proved a very powerful tool in Lamé's hands.

Forms may be linear, curvilinear, or scatter.

In the Southside, the grid breaks down, as more curvilinear roads make up the predominantly residential areas along the hills.

It is characterized by elegant, stylized curvilinear animal and vegetal forms, allied with the Hallstatt traditions of geometric patterning.

Its curvilinear design marked a return to the sculptural treatment of concrete begun by Pereira.

It was built on an older curvilinear building dating perhaps from the 10th century B.C, on which a peristyle was added.

Now the Rossby number can be derived directly from the dimensionless form of the momentum equation in curvilinear coordinates.

See below about expression of the Euclidean structure in curvilinear coordinates.

Such a branch is called a parabolic branch, even when it does not have any parabola that is a curvilinear asymptote.

Their curvilinear shape is often accentuated by low albedo regions that wind between the bright swirls.

The patterns are curvilinear with hatchings.

The site was originally enclosed by a curvilinear bank and ditch, which is still visible in the south west corner.

The temple was curvilinear hecatombedon (a hundred feet).

Where the latter equals to zero, the metric structure is locally Euclidean (it means that at least some open set in the coordinate space is isometric to a piece of Euclidean space), no matter whether coordinates are affine or curvilinear.

Working with the current two-form and the exterior derivative is usually easier than working with the vector field and divergence, because unlike the divergence, the exterior derivative commutes with a change of (curvilinear) coordinate system.