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Proof To prove, we use the solutions of (7) and (8).
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In each step we use the solution of the previous problem to solve the next one.
Girgin et al. [6] proposed two ways to use the solution of this LP problem: 1.
Then we use the solution of FBSDE to construct the unique optimal control for the LQ SOC problem.
For this purpose, we have had to use the solution of the system to the initial conditions constructed at Step 7 to obtain nonnegativity outputs.
Therefore, in order to allow many-to-many assignments of proteins, we could use the solution of the convex relaxation.
This algorithm essentially divides a large problem (the full sequence) into a series of smaller problems (short sequence segments) and uses the solutions of the smaller problems to construct a solution to the large problem.
Using the solutions of Eqs.
Evolution: New population is created using the solutions of the previous population.
This relationship, as shown in the inset of Fig. 6, was measured using the solutions of known spore concentration.
Solving the set of algebraic equations and using the solutions of Eq. (6), w can be determined.
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