ఏదైనా ఇతర వేరియబుల్ పరిమాణం లేదా పరిమాణ సెట్తో మారదు,

covariant's Usage Examples:

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.

of vectors in tangent spaces with vectors in M itself, this is mostly ignored, and vectors with lower indices are referred to as covariant vectors.

the graphical representation of the invariants and covariants of binary quantics, – with three appendices," American Journal of Mathematics, Pure and Applied.

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

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

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

} In keeping with the formalism"s practice of using distinct unindexed symbols for each component of an object, the covariant derivative operator.

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.

Let P be the power set construction on the category of sets, considered as a covariant functor.

In general relativity, a manifestly covariant equation is one in which all expressions are tensors.

The covariant form is given by index lowering,F_{\mu\nu} \eta_{\alpha\nu}F^{\beta\alpha}\eta_{\mu\beta} \begin{bmatrix}0 " E_x/c " E_y/c " E_z/c \\-E_x/c " 0 " -B_z " B_y \\-E_y/c " B_z " 0 " -B_x \\-E_z/c " -B_y " B_x " 0\end{bmatrix}.

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

the graphical representation of the invariants and covariants of binary quantics, — with three appendices," American Journal of Mathematics, Pure and Applied.

Synonyms:

variable,

Antonyms:

invariable, constant,