2022
DOI: 10.3390/electronics11091477
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Run-Time Reconfiguration Strategy and Implementation of Time-Triggered Networks

Abstract: Time-triggered networks are deployed in avionics and astronautics because they provide deterministic and low-latency communications. Remapping of partitions and the applications that reside in them that are executing on the failed core and the resulting re-routing and re-scheduling are conducted when a permanent end-system core failure occurs and local resources are insufficient. We present a network-wide reconfiguration strategy as well as an implementation scheme, and propose an Integer Linear Programming ba… Show more

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Cited by 7 publications
(7 citation statements)
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“…This approach increases the likelihood of successfully scheduling the TT flows within each subset. Moreover, since the planning order of TT flows within the same subset is adjacent, selecting the same directed links as part of their routing is easier, which contributes to the scheduling success rate (as verified in our previous work [14]).…”
Section: Jttps-ttsupporting
confidence: 61%
See 4 more Smart Citations
“…This approach increases the likelihood of successfully scheduling the TT flows within each subset. Moreover, since the planning order of TT flows within the same subset is adjacent, selecting the same directed links as part of their routing is easier, which contributes to the scheduling success rate (as verified in our previous work [14]).…”
Section: Jttps-ttsupporting
confidence: 61%
“…This approach increases the likelihood of successfully scheduling the TT flows within each subset. Moreover, since the planning order of TT flows within the same subset is adjacent, selecting the same directed links as part of their routing is easier, which contributes to the scheduling success rate (as verified in our previous work [14]). fi,fjFTT:SC()fi,fjbadbreak=()1li+lj1gcdgoodbreak×lcm,$$\begin{align} \def\eqcellsep{&}\begin{array}{c}\forall {f_i},{f_j} \in {F_{TT}}:\\[6pt] SC{\left({{f_i},{f_j}} \right)} = {\left({1 - \frac{{{l_i} + {l_j} - 1}}{{gcd}}} \right)} \times lcm, \end{array} \end{align}$$where gcd$gcd$ and lcm$lcm$ denote the greatest common divisor and least common multiple, respectively, of the periods of all TT flows.…”
Section: Proposed Joint Topology and Traffic Planning Synthesis(jttps...supporting
confidence: 52%
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