differential

differential

[dif-uh-ren-shuhl]
differential, in the automobile, a set of gears used on the driving (usually rear) axle. The two wheels on the driving axle must be interconnected in order to receive their energy from the same source, the driving shaft; at the same time they must be free to revolve at different speeds when necessary (e.g., when rounding a curve, the outer wheel travels farther and thus must revolve faster than the inner wheel in order to prevent skidding). These two requirements are met by the differential gearing. Furthermore, through it the rotating motion of the driving shaft is transmitted to the axle and the wheels. The axle is in two halves; to each half is attached a wheel at one end and, at the inner end, a gear (see gear). The end of the driving shaft is also equipped with a gear. By an ingenious arrangement of these and other gears, together constituting the differential, a difference in speed of the two wheels is compensated for without a loss of tractive force. A disadvantage of the conventional differential is that when one wheel is on a dry and the other on a slippery surface, the differential causes the wheel on the slippery surface to revolve at double speed while the other wheel remains stationary. This hazard can be avoided by use of a limited slip differential, which feeds power to one wheel when the other wheel starts to slip and thus keeps the automobile moving.

See R. T. Hinkle, Kinematics of Machines (2d ed. 1960).

Differential may refer to:

Medicine

Mathematics

  • Differential calculus comprises multiple related meanings of the word, both in calculus and differential geometry, such as an infinitesimal change in the value of a function

* In traditional approaches to calculus, the differential of a function represents an extremely small change in its value and employs the dx, dy, dt symbols.
* In differential geometry, differentials represent the exterior derivatives of the coordinate functions on a differentiable manifold.

''See also derivative, differential calculus.

Natural sciences and engineering

Social sciences

Other uses

The word differential is also used in many fields as an adjective to refer to differences, particularly those of a variable or continuous nature. Examples include differential hardening in metallurgy, differential rotation in astronomy, differential centrifugation in cell biology, differential scanning calorimetry in materials science, differential signalling in communications, differential algebra in mathematics, differential execution in computer science, and differential GPS technology.

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