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Resilience in Platoons of Cooperative Heterogeneous Vehicles: Self-organization Strategies and Provably-correct Design

Di Liu, Sebastian Mair, Kang Yang, Simone Baldi, Paolo Frasca, Matthias Althoff

TL;DR

Improved performance through self-organization and the provably-correct safety layer is confirmed and stability and string stability of the self-organization mechanism are studied analytically, and correctness with respect to traffic actions is realized through a provably-correct safety layer.

Abstract

This work proposes provably-correct self-organizing strategies for platoons of heterogeneous vehicles. We refer to self-organization as the capability of a platoon to autonomously homogenize to a common group behavior. We show that self-organization promotes resilience to acceleration limits and communication failures, i.e., homogenizing to a common group behavior makes the platoon recover from these causes of impairments. In the presence of acceleration limits, resilience is achieved by self-organizing to a common constrained group behavior that prevents the vehicles from hitting their acceleration limits. In the presence of communication failures, resilience is achieved by self-organizing to a common group observer to estimate the missing information. Stability of the self-organization mechanism is studied analytically, and correctness with respect to traffic actions (e.g. emergency braking, cut-in, merging) is realized through a provably-correct safety layer. Numerical validations via the platooning toolbox OpenCDA in CARLA and via the CommonRoad platform confirm improved performance through self-organization and the provably-correct safety layer.

Resilience in Platoons of Cooperative Heterogeneous Vehicles: Self-organization Strategies and Provably-correct Design

TL;DR

Improved performance through self-organization and the provably-correct safety layer is confirmed and stability and string stability of the self-organization mechanism are studied analytically, and correctness with respect to traffic actions is realized through a provably-correct safety layer.

Abstract

This work proposes provably-correct self-organizing strategies for platoons of heterogeneous vehicles. We refer to self-organization as the capability of a platoon to autonomously homogenize to a common group behavior. We show that self-organization promotes resilience to acceleration limits and communication failures, i.e., homogenizing to a common group behavior makes the platoon recover from these causes of impairments. In the presence of acceleration limits, resilience is achieved by self-organizing to a common constrained group behavior that prevents the vehicles from hitting their acceleration limits. In the presence of communication failures, resilience is achieved by self-organizing to a common group observer to estimate the missing information. Stability of the self-organization mechanism is studied analytically, and correctness with respect to traffic actions (e.g. emergency braking, cut-in, merging) is realized through a provably-correct safety layer. Numerical validations via the platooning toolbox OpenCDA in CARLA and via the CommonRoad platform confirm improved performance through self-organization and the provably-correct safety layer.
Paper Structure (21 sections, 5 theorems, 38 equations, 12 figures, 3 tables, 2 algorithms)

This paper contains 21 sections, 5 theorems, 38 equations, 12 figures, 3 tables, 2 algorithms.

Key Result

Proposition 1

The auxiliary inputs $u_{hm_i}$ in LTI_platoon and $\xi_{hm_i}$ in conthomogenizing any vehicle $i$ to dynamics LTI_platoon_hom and cont_hom are

Figures (12)

  • Figure 1: CACC-equipped platoon: on-board sensing of spacing error and relative velocity are supplemented by the wireless communication of additional variables (e.g. acceleration).
  • Figure 2: Concept of the provably-correct architecture.
  • Figure 3: Acceleration limits, without resilient strategy.
  • Figure 4: Acceleration limits, proposed resilient strategy.
  • Figure 5: Communication failures, without resilient strategy.
  • ...and 7 more figures

Theorems & Definitions (11)

  • Proposition 1
  • proof
  • Remark 1: A-priori knowledge
  • Proposition 2: Average consensus frasca_book
  • Theorem 1
  • proof
  • Remark 2: Stability and string stability
  • Proposition 3: Max-min consensus CORTES2008726
  • Remark 3: No a-priori knowledge of the group model
  • Proposition 4: Unknown input observer KALSI2010347
  • ...and 1 more