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These conditions posit that the value of excess demand is always non positive.
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Maximal non-positive (positive, negative, etc).
However, this model showed a non-positive defined matrix.
Assume that k, j, m are non-positive integers.
Finally, we compute their values at non-positive integers.
It allows an inverse whose elements are all non-positive.
end{aligned}The second term on the right hand side is non-positive since the integrand is non-positive.
For these networks, the eigenvalues of the outer coupling matrix are all non-positive.
This paper proposes a technique for treating non-positive variables with integer powers in GGP problems.
Observe that the first limit is nonnegative and also the second limit is non-positive.
end{aligned} (11) The first two terms in Eq. (11) are quadratic and non-positive.
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