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   <subfield code="a">Isomorphic coupled-task scheduling problem with compatibility constraints on a single processor</subfield>
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   <subfield code="a">The problem presented in this paper is a generalization of the usual coupled-tasks scheduling problem in presence of compatibility constraints. The reason behind this study is the data acquisition problem for a submarine torpedo. We investigate a particular configuration for coupled tasks (any task is divided into two sub-tasks separated by an idle time), in which the idle time of a coupled task is equal to the sum of durations of its two sub-tasks. We prove $\mathcal{NP}$-completeness of the minimization of the schedule length, we show that finding a solution to our problem amounts to solving a graph problem, which in itself is close to the minimum-disjoint-path cover (min-DCP) problem. We design a $(\frac{3a+2b}{2a+2b})$-approximation, where a and b (the processing time of the two sub-tasks) are two input data such as a&gt;b&gt;0, and that leads to a ratio between$\frac {3}{2}$ and$\frac{5}{4}$. Using a polynomial-time algorithm developed for some class of graph of min-DCP, we show that the ratio decreases to$\frac{1+\sqrt{3}}{2}\approx 1.37$.</subfield>
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