square matrix उदाहरण वाक्य

उदाहरण वाक्य

1. The most immediate case is to apply polynomial functions to a square matrix, extending what has just been discussed.
2. Here they are overlaid and each generally has complex entries extending to all four corners of the square matrix.
3. A square matrix has an inverse if and only if its determinant has an inverse in the coefficient ring.
4. Often these are the square matrix rings, but under certain conditions " infinite matrix rings " are also possible.
5. For a square matrix, the trace is the sum of the diagonal elements, hence the sum over a common index.
6. Does anyone know a proof that if A is a square matrix then there's a matrix B s . t.
7. Moreover, any square matrix with zero trace is unitarily equivalent to a square matrix with diagonal consisting of all zeros.
8. If, the Macaulay matrix is the Sylvester matrix, and is a square matrix, but this is no longer true for.
9. Moreover, any square matrix with zero trace is unitarily equivalent to a square matrix with diagonal consisting of all zeros.
10. There are several techniques for lifting a real function to a square matrix function such that interesting properties are maintained.