Your English writing platform
Free sign upSuggestions(5)
Exact(6)
Let (P in{{mathrm{R}}^{n times n}}) be a symmetric matrix, ρ be a scalar.
Let be a symmetric matrix of any order, ; be the sum of all the negative entries of the th row of.
Let A be a symmetric matrix, (lambda_{min}(A)) and (lambda_{max}(A)) to denote the smallest eigenvalue and the largest eigenvalue of A, respectively.
Notation: In this paper, let X be a symmetric matrix, the notation (X>0 ) (<0) means that X is a positive-definite negative-definite) matrix.
Thus, expressing the voltages by an N × 1 column matrix U, we have (2) Utilising the reciprocity theorem, Z e can be shown to be a symmetric matrix.
Let A be a symmetric matrix of order n with eigenvalues (lambda _{1} geqlambda_{2} geqcdotsgeqlambda_{n}) and B be a principal submatrix of A of order m with eigenvalues (mu_{1} geqmu_{2} geqcdotsgeqmu_{m}).
Similar(54)
where is a symmetric matrix.
Note that is a symmetric matrix.
where C is a symmetric matrix.
Since Σ is a symmetric matrix, some derivatives are redundant.
Since is a symmetric matrix, we have (2.28).
More suggestions(15)
be a regular matrix
be a symmetric convex
be a useful matrix
be a random matrix
be a symmetric space
be a symmetric basis
be a normal matrix
be a rectangular matrix
be a symmetric finite
be a orthogonal matrix
be a symmetric function
be a symmetric pair
be a real matrix
be a continuous matrix
be a symmetric neighborhood
Write better and faster with AI suggestions while staying true to your unique style.
Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com