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Let (A=[a_{ij}]) be an (ntimes n) matrix with all diagonal entries being nonzero throughout.
where denotes the matrix with all zero entries except the entry which is equal to.
The symbol is used for the matrix with all entries equal to one.
I is the identity matrix and 1 is a matrix with all ones.
Table 2 provides the correlation matrix with all 8 variables described above.
Let X≜(x(1),…,x(T)) be the N×T matrix with all samples of the observations and S≜(s(1),…,s(T)) be the N×T matrix with all sources samples.
The pH of dug well samples exhibits weak negative correlation matrix with all other parameters except Na and HCO3.
We prove that a positive matrix with all permutation products equal is diagonally equivalent to J, the all-1s matrix.
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They are initialized as null matrices, with all of their entries being zero.
0 n×m and 1 n×m represent the n×m matrices with all elements equal to 0 and 1, respectively.
For given n, (r< n), the (ntimes n) matrix (L^) with rank-r was generated by (R_{1}R_{2}^{T}), where (R_{1}) and (R_{2}) are both random matrices with all components distributed in ([0,1]) uniformly.
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CEO of Professional Science Editing for Scientists @ prosciediting.com