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We have obtained a posteriori upper bound of the spectral method for the fractional control problem.
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We present an a posteriori computable upper bound for the H2-norm of the error system defined as the system whose transfer function corresponds to the difference between the transfer function of the original system and the transfer function of the reduced system.
In Section 3, we derive both (L^{2} -(H^{1}) a posteriori upper error bounds for the error estimates of the control, the state, and the co-state.
Secondly, it provides a minimized upper bound on the output.
Therefore, we use the current FAA regulation as a conservative upper bound for safety.
A new upper bound for the Damköhler number associated with diffusion controlled reaction rates is suggested.
We now discuss a useful upper bound.
we get a sharpen upper bound.
From this, we can obtain a throughput upper bound.
Then becomes a true upper bound if the problem (19).
4, and which will lead to a tighter upper bound.
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