Noun:

স্কালে,

scalars শব্দের বাংলা অর্থ এর উদাহরণ:

(আরো সঠিকভাবে, এটা স্কালে দ্বিতীয়-অর্ডার মাত্রার মুহূর্ত টেন্সর যে ডাবল দম্পতি বল উপাদান বর্ণনা ।

scalars's Usage Examples:

may be added together and multiplied ("scaled") by numbers, called scalars.

A quantity described by multiple scalars, such as having both direction and magnitude, is called a vector.

reflections preserve scalars, while in relativistic theories, Lorentz transformations or space-time translations preserve scalars.

Since scalars mostly may be.

tensors are in general altered under Lorentz transformations, Lorentz scalars remain unchanged.

of the notion of vector space over a field, wherein the corresponding scalars are the elements of an arbitrary given ring (with identity) and a multiplication.

scalars) a and b of K: Right distributivity: (x + y) · z = x · z + y · z Left distributivity: z · (x + y) = z · x + z · y Compatibility with scalars:.

Restriction of scalars changes S-modules into R-modules.

In algebraic geometry, the term "restriction of scalars" is often used as a synonym.

the inclusion of scalars, sending 1 ∈ F to the identity matrix: "trace is dual to scalars".

In the language of bialgebras, scalars are the unit, while.

under the parity transformation, pseudoscalars flip their signs while scalars do not.

results in an S-scheme XF called the restriction of scalars by Frobenius.

The restriction of scalars is actually a functor, because an S-morphism X → Y.

generalizes the dot product to abstract vector spaces over a field of scalars, being either the field of real numbers R {\displaystyle \mathbb {R} }.

{\displaystyle S} such that a S ⊆ S {\displaystyle aS\subseteq S} for all scalars a {\displaystyle a} satisfying | a | ≤ 1.

and it contains no scalars.

However again its dimensional reduction on a d-torus to a maximal gravity multiplet does contain scalars.

Extension of scalars has numerous applications, as discussed in extension of scalars: applications.

languages) have been engineered specifically to generalize operations on scalars to apply transparently to vectors, matrices, and higher-dimensional arrays.

In mathematics, restriction of scalars (also known as "Weil restriction") is a functor which, for any finite extension of fields L/k and any algebraic.

In general relativity, the Carminati–McLenaghan invariants or CM scalars are a set of 16 scalar curvature invariants for the Riemann tensor.

The Weyl scalars, derived from the Weyl tensor, are often used.

In particular, it can be shown that one of these scalars— Ψ 4 {\displaystyle.

{\displaystyle X} (a fundamental concept of functional analysis) consists of all scalars λ {\displaystyle \lambda } such that the operator T − λ {\displaystyle.

Synonyms:

variable; variable quantity;

Antonyms:

invariable; consistent; constant;