Differentiating with respect to those parameters and solving the resulting linear system, the maximum spacing estimates will be : \hat{a} = \frac{nx_{(1)} - x_{(n)}}{n-1},\ \ \hat{b} = \frac{nx_{(n)}-x_{(1)}}{n-1}.
It is worthy noting here that the method of [22] gives the maximum absolute error but by solving a linear system of order 64 instead of order 14 in our case.
We show that the matrix is nearly symmetric so that the ratio of its minimum and maximum eigenvalues is an important factor in solving the linear system.
In addition, it has been confirmed that the ARR core conforms to the set design requirements; the void reactivity, the maximum linear heat rate, and the shutdown margin of reactivity control system.
For linear systems it is shown that the critical excitations producing either a maximum displacement response or maximum energy input are harmonic and derivable from the harmonically excited response functions for the same linear system.
Researchers in this field have used a linear system correction factor β = 1/ K max to account for a maximum achievable speckle contrast K max less than 1 [ 3, 4].
I think it's quite possible to institute reforms without moving straight to a linear system.
The linear system (2.8) is approximately controllable.
