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real matrix वाक्य

"real matrix" हिंदी मेंreal matrix in a sentence
उदाहरण वाक्यमोबाइल
  • Every matrix is consimilar to a real matrix and to a Hermitian matrix.
  • The existence of real matrix logarithms of real 2 x 2 matrices is considered in a later section.
  • So for real matrices similar by some real matrix S, consimilarity is the same as matrix similarity.
  • If is a real matrix, this is equivalent to ( that is, is a symmetric matrix ).
  • For a real matrix the nonreal eigenvectors and generalized eigenvectors can always be chosen to form complex conjugate pairs.
  • Indeed, with this definition, a real matrix is positive definite if and only if " z"
  • For example, the Cayley transform is a linear fractional transformation originally defined on the 3 x 3 real matrix ring.
  • It follows that the irreducible representations have real matrix representatives if and only if " n " } }.
  • If an invertible real matrix does not satisfy the condition with the Jordan blocks, then it has only non-real logarithms.
  • A similar issue arises if the complex numbers are interpreted as 2 ?2 real matrix representation of complex numbers ), because then both
  • At the end the participant is asked to indicate on a real matrix where the little man that he or she visualized, finished.
  • Another application involves using split-complex numbers, dual numbers, and ordinary complex numbers, to interpret a real matrix as a complex number.
  • Using the above matrix representation of the affine group on the plane, the matrix " M " is a 2 ?2 real matrix.
  • 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 eigenvalues.
  • 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 eigenvalues.
  • A real matrix has a real logarithm if and only if it is invertible and each Jordan block belonging to a negative eigenvalue occurs an even number of times.
  • More explicitly : For every symmetric real matrix " A " there exists a real orthogonal matrix " Q " such that is a diagonal matrix.
  • In contrast, the rank of real matrices will never decrease under a field extension to \ mathbb { C } : real matrix rank and complex matrix rank coincide for real matrices.
  • Since singular values of a real matrix are the square roots of the eigenvalues of the symmetric matrix S = A ^ T A it can also be used for the calculation of these values.
  • The Birkhoff von Neumann theorem says that every doubly stochastic real matrix is a convex combination of permutation matrices of the same order and the permutation matrices are precisely the extreme points of the set of doubly stochastic matrices.
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