back tangent - определение. Что такое back tangent
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Что (кто) такое back tangent - определение

VECTOR SPACE ASSOCIATED TO A POINT IN A SMOOTH MANIFOLD, CONSISTING OF VECTORS TANGENT TO IT (IN SOME EMBEDDING INTO EUCLIDEAN SPACE)
Tangent spaces; Tangent Space; Planar tangent
Найдено результатов: 2108
tangency         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
n.
Contact, touching.
tangential         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
adj. (formal)
incidental
tangential to
tangent         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
a.
Touching.
tangent         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
(tangents)
1.
A tangent is a line that touches the edge of a curve or circle at one point, but does not cross it.
N-COUNT
2.
If someone goes off at a tangent, they start saying or doing something that is not directly connected with what they were saying or doing before.
The conversation went off at a tangent.
PHRASE: V and N inflect
Tangency         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
·noun The quality or state of being tangent; a contact or touching.
Tangential         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
·adj Of or pertaining to a tangent; in the direction of a tangent.
Tangentially         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
·adv In the direction of a tangent.
Tangent         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
·adj Touching; touching at a single point.
II. Tangent ·adj meeting a curve or surface at a point and having at that point the same direction as the curve or surface;
- said of a straight line, curve, or surface; as, a line tangent to a curve; a curve tangent to a surface; tangent surfaces.
III. Tangent ·vt A tangent line curve, or surface; specifically, that portion of the straight line tangent to a curve that is between the point of tangency and a given line, the given line being, for example, the axis of abscissas, or a radius of a circle produced. ·see Trigonometrical function, under Function.
tangent         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
['tan(d)?(?)nt]
¦ noun
1. a straight line or plane that touches a curve or curved surface at a point, but if extended does not cross it at that point.
2. Mathematics the trigonometric function that is equal to the ratio of the sides (other than the hypotenuse) opposite and adjacent to an angle in a right-angled triangle.
3. a completely different line of thought or action: my mind went off at a tangent.
¦ adjective (of a line or plane) touching, but not intersecting, a curve or curved surface.
Derivatives
tangency noun
Origin
C16: from L. tangent-, tangere 'touch'.
tangential         
  • Two pairs of tangent circles. Above internally and below externally tangent
TERM IN MATHEMATICS; STRAIGHT LINE TOUCHING A POINT IN A CURVE
Tangent line; Tangent plane; Point of tangency; Tangential; Tangent (geometry); Tangent line problem; Tangent problem; Tangent point; Tangentially; Tangency; Tangent Line; Tangents; Surface tangent; Tangent plane (geometry)
[tan'd??n?(?)l]
¦ adjective
1. relating to or along a tangent.
2. having only a slight connection or relevance; peripheral.
3. diverging from a course.
Derivatives
tangentially adverb

Википедия

Tangent space

In mathematics, the tangent space of a manifold generalizes to higher dimensions the notion of tangent planes to surfaces in three dimensions and tangent lines to curves in two dimensions. In the context of physics the tangent space to a manifold at a point can be viewed as the space of possible velocities for a particle moving on the manifold.