I want to find the absolute max of this function $T$:
$$ T:R^{N+M} \rightarrow R$$
$$T(s_{A1},...,s_{AM}, s_{B1},..., s_{BN})=Min[\sum_{i=1}^M{q_{Ai}s_{Ai};\sum_{i=1}^N{q_{Bi}s_{Bi}}}]-\sum_{i=1}^M{s_{Ai}}-\sum_{i=1}^N{s_{Bi}}$$
Where $\ q_{Ai}\ge1;\ q_{Bi}\ge1;\ s_{Ai}\ge0;\ s_{Bi}\ge0; \ \forall{i}$.
Anyone can help me?
Thx
2026-03-25 09:14:16.1774430056
Absolute maximum of a particular real function
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