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R, L, c v, j I are positive constants.
for all t ≥ t0, where c i are positive constants, i = 4, 5.
So we have (4.24) holds, namely all r i are positive.
Since β, Z, and exp ( - β I are positive, the path γ that minimizes I gives the maximum p.
More specifically, let h i = T i /N ′ i > 0, where N ′ i are positive integers, and i = 1,2.
The weights w i are positive real numbers that represent the i-th index term in the vector.
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