Noun:

নাল স্থান,

null space's Usage Examples:

In mathematics, the kernel of a linear map, also known as the null space or nullspace, is the linear subspace of the domain of the map which is mapped.

linear parametric equations, the span of a collection of vectors, and the null space, column space, and row space of a matrix.

left null space (the null space of AT) is the orthogonal complement to the column space of A.

For a matrix A, the column space, row space, null space, and.

are defined by their null space and the basis vectors used to characterize their range (which is the complement of the null space).

vector, is said to be a member of the kernel or null space of the operator.

Any member νj of the null space of aij will serve to balance a chemical equation.

pseudoinverse, matrix approximation, and determining the rank, range, and null space of a matrix.

The kernel of a matrix, also called the null space, is the kernel of the linear map defined by the matrix.

A null space of a mapping is the part of the domain that is mapped into the null element.

of M, which represents the image of f; n – r is the dimension of the null space of M, which represents the kernel of f; m – r is the dimension of the.

the same set of solutions, or equivalently the matrices have the same null space.

E-Space and the normal universe (N-Space), become trapped in a white null space between the universes.

a cell bordering the null space that moves one step straight forward, will end its move on the opposite side of the null space on the same-coloured cell.

null space of J {\displaystyle J} ( Φ T η = 0 ) {\displaystyle (\Phi ^{T}\,\eta =0)} .

In the first equation, which is parametrized by the null space.

the null space of its oriented incidence matrix, viewed as a matrix over the integers or real or complex numbers.

The binary cycle space is the null space.

(algebra), a general concept that includes: Kernel (linear algebra) or null space, a set of vectors mapped to the zero vector Kernel (category theory),.

a matrix, then the orthogonal complement of the row space of M is the null space of M: ( row ⁡ M ) ⊥ = ker ⁡ M .

Synonyms:

mathematical space; topological space;

Antonyms:

dirty; fullness; validate; existence; valid;