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Что (кто) такое non-uniform quantising logarithmic compression - определение

OBJECT MOVEMENT ALONG A CIRCULAR PATH

Uniform circular motion; Uniform Circular Motion; Non-uniform circular motion; Non-Uniform Circular Motion; Uniform circular Motion; Angular motion; Radial motion; Turning motion

$Figure 4: Polar coordinates for circular trajectory. On the left is a unit circle showing the changes <math>\mathbf{d\hat\mathbf{u}_R} </math> and <math>\mathbf{d\hat\mathbf{u}_\theta}</math> in the unit vectors <math>\mathbf{\hat\mathbf{u}_R} </math> and <math>\mathbf{\hat\mathbf{u}_\theta}</math> for a small increment <math>d \theta</math> in angle <math>\theta</math>.$

non-uniform quantising logarithmic compression

The kind of compression often applied to a sound waveform. Logarithmic compression is a good match for the human ear's sensitivity but cannot handle zero amplitude (for which the logarithm is negative infinity). There are two standard compression functions which give a smooth transition between the logarithmic function and a linear segment passing through the origin: mu-law (North America) and A-law (ITU-T). (1995-02-21)

Sheaf of logarithmic differential forms

MEROMORPHIC DIFFERENTIAL FORM WITH POLES OF A CERTAIN KIND

Logarithmic Kähler differentials; Sheaf of logarithmic differential forms; Logarithmic differential form; Logarithmic Kähler differential

In algebraic geometry, the sheaf of logarithmic differential p-forms \Omega^p_X(\log D) on a smooth projective variety X along a smooth divisor D = \sum D_j is defined and fits into the exact sequence of locally free sheaves:

https://en.wikipedia.org/wiki/Sheaf_of_logarithmic_differential_forms

Logarithmic form

MEROMORPHIC DIFFERENTIAL FORM WITH POLES OF A CERTAIN KIND

Logarithmic Kähler differentials; Sheaf of logarithmic differential forms; Logarithmic differential form; Logarithmic Kähler differential

In contexts including complex manifolds and algebraic geometry, a logarithmic differential form is a meromorphic differential form with poles of a certain kind. The concept was introduced by Deligne.

https://en.wikipedia.org/wiki/Logarithmic_form

Википедия

Circular motion

In physics, circular motion is a movement of an object along the circumference of a circle or rotation along a circular path. It can be uniform, with constant angular rate of rotation and constant speed, or non-uniform with a changing rate of rotation. The rotation around a fixed axis of a three-dimensional body involves circular motion of its parts. The equations of motion describe the movement of the center of mass of a body. In circular motion, the distance between the body and a fixed point on the surface remains the same.

Examples of circular motion include: an artificial satellite orbiting the Earth at a constant height, a ceiling fan's blades rotating around a hub, a stone which is tied to a rope and is being swung in circles, a car turning through a curve in a race track, an electron moving perpendicular to a uniform magnetic field, and a gear turning inside a mechanism.

Since the object's velocity vector is constantly changing direction, the moving object is undergoing acceleration by a centripetal force in the direction of the center of rotation. Without this acceleration, the object would move in a straight line, according to Newton's laws of motion.

https://en.wikipedia.org/wiki/Circular motion