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It is shown that a lower bound of the maximum LEDA and a controller candidate can be efficiently obtained through a GEVP.
The optimal power allocation between pilot and data that maximizes a lower bound of the maximum mutual information criterion has been provided.
A necessary and sufficient condition for the tightness of the lower bound of the LEDA for a given controller is presented, which turns out to be a necessary condition for the tightness of the lower bound of the maximum LEDA.
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We thus see that achievability of our upper bound on the maximum diversity of MIMO-OFDM system in Theorem 1 is independent of the fading channel correlation.
We now give two STF code examples: one STF code and another quasi-SF code that meet the conditions of our Propositions 1 and 2, respectively, to prove the achievability of our upper bound on the maximum diversity of block-fading MIMO-OFDM system with arbitrary correlations.
We note that this procedure provides a lower bound of the actual maximum distance between genotypes in V(n).
Our method aims at finding the minimum number of landmarks for which a bound on the maximum deviation of the robot from its desired trajectory can be guaranteed with high confidence.
This is an improvement over the previous lower bound on the maximum cardinality of such an incompatible set of quartets of n−2 given in [ 3].
Now we use an upper bound on the maximum of the trace.
Indeed, an upper bound on the maximum cardinality of a minimal set of incompatible r-state characters remains a central open question.
For quartets, our discussion in Section Incompatible quartets gives an upper bound on the maximum cardinality of a minimal set of incompatible quartets.
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