Sentence examples for whose axis from inspiring English sources

field whose axis coincides with the Earth's rotational axis.

It had also been mostly controlled by Spain, whose axis had tilted from left to right, from Andrés Iniesta and Nolito to Fàbregas and Silva.

The control is accomplished through a controlling torque, developed by a motor whose axis coincides with the axis of the hinge in the mechanism.

In a crossflow turbine, the nozzle increases the velocity of the flow and directs it at a suitable angle to the runner whose axis is tangential to the flow.

Iron dominated magnets, however, typically provide a good field region with a non-circular aspect ratio (i.e. an ellipse whose axis a is significantly larger than the axis b); a boundary not ideal for circular multipoles.

By the early 19th century, patents for screw wrenches began to proliferate; in these, the sliding jaw was positioned and held by means of a screw whose axis was parallel to the handle.

The stress state around a borehole wall can be described with equations (2) to (4) using a cylindrical coordinate system whose central axis corresponds to the borehole axis (Zoback 2007).

To present color stimuli under various Samp conditions, the stimulus color in a particular Samp condition was in fact modulated along the circumference of an ellipsoid, whose minor axis was determined by scaling the S-axis component while keeping the L − M-axis component (major axis) unchanged.

The spirals are embedded in a weakly scattering cylinder, whose symmetry axis is aligned along z-axis.

More specifically, Archambeau proposes that one can describe post–World War II American poetry via a kind of Cartesian graph ("the poetry field") whose vertical axis runs from traditional to innovative and whose horizontal axis runs from self to community (56).

On the (left( frac{1}{r}, frac{1}{s}right) ) plane, the exponents in the theorem constitute the line segments connecting a point whose horizontal axis is (frac{n+1}{2n}) with its dual, the point whose vertical axis is (frac{n-1}{2n}); see Fig. 1 below.