symmetric matrix वाक्य
उदाहरण वाक्य
मोबाइल
- Let be a symmetric matrix of random variables that is positive definite.
- Non-uniform scaling is accomplished by multiplication with any symmetric matrix.
- Where A ( x ) is a positive symmetric matrix.
- With these, we can define a real symmetric matrix
- This means that " A " is a symmetric matrix such that
- R given by the above skew-symmetric matrix is
- An algorithm to compute such an equivalent symmetric matrix was developed ( Intern.
- The entries of a symmetric matrix are symmetric with respect to the main diagonal.
- A symmetric matrix is necessarily a normal matrix.
- So that the corresponding symmetric matrix is nondegenerate " bilinear " form.
- If a symmetric matrix is rotated by 90? it becomes a persymmetric matrix.
- A standard result for a symmetric matrix such as "'X "'
- Where is a real, symmetric matrix.
- Thus the determinant of a real skew-symmetric matrix is always non-negative.
- A similar situation holds for applying a Cayley transform to the skew-symmetric matrix.
- T is a skew-symmetric matrix.
- Suppose we have a large symmetric matrix which can be partitioned into smaller blocks matricies.
- The boost matrix is a symmetric matrix.
- But no non-zero symmetric matrix can be nilpotent, since it is diagonalisable.
- A symmetric matrix is positive-definite if and only if all its eigenvalues are positive.
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