Noun:

ପ୍ରକୃତ ମ୍ୟାଟ୍ରିକ୍ସ |,

real matrix's Usage Examples:

PropertiesB_n(f,g) is symmetric (as a matrix);B_n(f,g) -B_n(g,f);B_n(f,f) 0;(f, g) \mapsto B_n(f,g) is a bilinear function;B_n(f,g) is a real matrix if f and g have real coefficients;B_n(f,g) is nonsingular with n\max(\deg(f),\deg(g)) if and only if f and g have no common roots.

operation is given by matrix multiplication (an orthogonal matrix is a real matrix whose inverse equals its transpose).

decomposition (aka KAN from its expression) of a semisimple Lie group generalises the way a square real matrix can be written as a product of an orthogonal.

its expression) of a semisimple Lie group generalises the way a square real matrix can be written as a product of an orthogonal matrix and an upper triangular.

is a bilinear function; B n ( f , g ) {\displaystyle B_{n}(f,g)} is a real matrix if f and g have real coefficients; B n ( f , g ) {\displaystyle B_{n}(f.

More explicitly: For every symmetric real matrix A {\displaystyle A} there exists a real orthogonal matrix Q {\displaystyle.

Therefore, any real matrix with odd order has at least one real eigenvalue, whereas a real matrix with even order may not have any real.

transformation is the Cayley transform, which was originally defined on the 3 x 3 real matrix ring.

"three real matrix multiplications and five real matrix additions instead of the conventional four real matrix multiplications and two real matrix additions".

An n × n {\displaystyle n\times n} symmetric real matrix M {\displaystyle M} is said to be positive-definite if x T M x > 0 {\displaystyle.

So for real matrices similar by some real matrix S {\displaystyle S} , consimilarity is the same as matrix similarity.

of this decomposition is A R C {\displaystyle ARC} , where R is a real matrix and C is a circular matrix.

Each element of PGL(2, R) can be defined by a nonsingular 2×2 real matrix, and two matrices define the same element of PGL(2, R) if one is the.

Synonyms:

matrix,

Antonyms:

fail, detach, artifact, bad person, achromatic,