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Exact(3)
Any solution can be denoted by a pair of numbers (x1, x2); for example, if x1 = 3 and x2 = 6, the solution is (3, 6).
Above all, the solution can be denoted as follows.
Therefore, the result in the single cell MIMO systems [14] can be directly applied there, and then the optimal solution can be denoted as P t, i opt = max P t, i *, P t, i +, i = 1,..., M. (28).
Similar(57)
Hence solutions of problem (4.37) can be denoted by,, where (4.38).
The optimal solution to (35) with matrix inversion can be denoted by w l = R ^ l - 1 Vec S t l Vec H S t l R ^ l - 1 Vec S t l. (37).
can be denoted as (12).
The first can be denoted as the Lyapunov-based controller for the nominal system.
They can be denoted as follows.
The condition ensuring the existence of a unique solution can be refered to Section 2. We denote the solution with the initial condition (3.2) by.
A solution can be represented as a binary vector which denote the variables present in the dataset, with the length of the vector equals to n, where n is the number of variables.
This solution can be stored indefinitely.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com