generalized eigenvector造句
例句与造句
- Clearly, a generalized eigenvector of rank 1 is an ordinary eigenvector.
- Thus is an eigenvalue of with generalized eigenvector.
- as a generalized eigenvector of rank 3 corresponding to \ lambda _ 1 = 5.
- Each vector in the union is either an eigenvector or a generalized eigenvector of " A ".
- More generally, if is any invertible matrix, and is an eigenvalue of with generalized eigenvector, then.
- It's difficult to find generalized eigenvector in a sentence. 用generalized eigenvector造句挺难的
- Since any eigenvector is also a generalized eigenvector, the geometric multiplicity is less than or equal to the algebraic multiplicity.
- Any eigenvalue of has ordinary eigenvectors associated to it, for if is the smallest integer such that for a generalized eigenvector, then is an ordinary eigenvector.
- Once we have determined the number of generalized eigenvectors of each rank that a canonical basis has, we can obtain the vectors explicitly ( see generalized eigenvector ).
- The vector \ bold x _ j, given by ( ), is a generalized eigenvector of rank " j " corresponding to the eigenvalue \ lambda.
- A vector \ bold x _ m is a "'generalized eigenvector of rank " m " "'of the matrix A and corresponding to the eigenvalue \ lambda if
- That is, it is the space of generalized eigenvectors ( 1st sense ), where a generalized eigenvector is any vector which eventually becomes 0 if ?I " A is applied to it enough times successively"
- Since \ lambda _ 1 corresponds to a single chain of three linearly independent generalized eigenvectors, we know that there is a generalized eigenvector \ bold x _ 3 of rank 3 corresponding to \ lambda _ 1 such that
- In linear algebra, a "'generalized eigenvector "'of an " n " ?" n " vector which satisfies certain criteria which are more relaxed than those for an ( ordinary ) eigenvector.
- A generalized eigenvector x _ i corresponding to \ lambda _ i, together with the matrix ( A-\ lambda _ i I ) generate a Jordan chain of linearly independent generalized eigenvectors which form a basis for an invariant subspace of V.
- The variable \ rho _ k designates the number of linearly independent generalized eigenvectors of rank " k " ( generalized eigenvector rank; see generalized eigenvector ) corresponding to the eigenvalue \ lambda _ i that will appear in a canonical basis for A.
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