তাই পরিবর্তন যে অন্য পরিবর্তনশীল পরিমাণ বা পরিমাণে সেট দিয়ে আন্তরসম্পর্কের অপরিবর্তিত থাকবে

covariant's Usage Examples:

mathematics, the covariant derivative is a way of specifying a derivative along tangent vectors of a manifold.

Alternatively, the covariant derivative is.

as changes to scale of the reference axes and consequently are called covariant.

An equation is said to be Lorentz covariant if it can be written in terms of Lorentz covariant quantities (confusingly, some use the term invariant.

The covariant formulation of classical electromagnetism refers to ways of writing the laws of classical electromagnetism (in particular, Maxwell's equations.

A physical law expressed in a generally covariant fashion takes the same mathematical form in all coordinate systems, and.

called covariant functors in order to distinguish them from contravariant ones.

Note that one can also define a contravariant functor as a covariant functor.

are used to label a variable object as covariant (lower index), contravariant (upper index), or mixed covariant and contravariant (having both upper and.

In mathematics, the exterior covariant derivative is an analog of an exterior derivative that takes into account the presence of a connection.

is a subtype of "list of Animal" because the list type constructor is covariant.

no indices will be raised or lowered while retaining the base symbol, covariant indices are sometimes placed below contravariant indices for notational.

convention to compensate for the difficulty in describing contractions and covariant differentiation in modern abstract tensor notation, while preserving the.

defined as elements of the tangent space and covectors (sometimes termed covariant vectors, but more commonly dual vectors or one-forms) are elements of.

} This is called a covariant transformation law, because the covector components transforms by the.

More generally, any covariant tensor field – in particular any differential form – on N may be pulled.

neither strictly covariant nor strictly contravariant; at least one of the indices of a mixed tensor will be a subscript (covariant) and at least one.

The gauge covariant derivative is a variation of the covariant derivative used in general relativity.

Mathematically it is a four-vector, and is Lorentz covariant.

giving the covariance of a random field with itself at two locations A covariant (invariant theory) is a bihomogeneous polynomial in x, y, .

the construction of covariant string field theories (preserving manifest Lorentz invariance) was the construction of a covariant kinetic term.

covariant's Meaning':

changing so that interrelations with another variable quantity or set of quantities remain unchanged

Synonyms:

variable;

Antonyms:

invariable; constant;