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Concept · 1 paper · updated 2026-10-18

Vehicle platooning

Followers drive in a convoy at a fixed desired time gap behind a leader, tracking their predecessor's path. Vehicles join or leave the convoy through a platoon manager. The main variant choice is the join rule and the step size used in the following law. The only evidence so far is one simulation-only freeway study.

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AI-compiled overview, updated 2026-10-18, not yet reviewed by a human. Every claim cites its source; check it when a detail matters.

Overview

A platoon is a convoy of automated vehicles that drive one behind another. The leader keeps its own speed. Each follower tracks the vehicle in front at a fixed desired time gap 2107.06260 §IV.A. A platoon manager groups the vehicles of one convoy and handles requests from vehicles that want to join 2107.06260 §III.D 2107.06260 §IV.A.

This page covers the platoon's own control: the following law, the convoy tests, and the join step. The test bench and the join rule are described on Cooperative driving automation.

All evidence here comes from one card, OpenCDA. It is a simulation-only study on one freeway layout with one platoon, and its author-reported numbers have not been checked on real vehicles 2107.06260 §V.

Variants

Fixed time-gap following on the predecessor's track

Each follower's next position blends the predecessor's rear position with its own previous position, weighted by the desired gap. Its speed comes from the displacement over one step 2107.06260 §IV.A 2107.06260 eq. 5 2107.06260 eq. 6. The paper describes this one following law and gives no alternative. Its reported target is a 0.6 s time gap 2107.06260 tab. 1. In the single-lane run, followers held average gaps of 0.602 to 0.603 s with zero hazard events 2107.06260 tab. 1 (a) 2107.06260 §V.A.

Convoy with a leader speed profile

The stability test uses a five-vehicle convoy: the leader and four followers 2107.06260 §IV.B.1. The leader follows a speed profile of 25 m/s, then 30 m/s, each held for 20 s 2107.06260 §IV.B.1. A second run adds a human-driven vehicle in front of the convoy and reports followers at 0.605 to 0.614 s 2107.06260 tab. 1 (b) 2107.06260 §V.A. Card: OpenCDA.

Joining a moving platoon

A single vehicle that finds a platoon willing to take it chooses where to join. The paper compares a nearest-member rule with a Genetic Fuzzy System (GFS) that also uses platoon members' speeds and nearby human-driven vehicles 2107.06260 §IV.B.2. In the on-ramp merge, the GFS rule kept the new car's gap above 0.6 s and finished in 9.9 s. The nearest-member rule finished in 13.1 s in the text and 13.5 s in the table 2107.06260 §V.B 2107.06260 tab. 1 (c) (d). The join rule's design and its contradictions are on Cooperative driving automation.

When to use which

SituationUseWhy
Platoon should hold a fixed headway near 0.6 s on a freewayFixed time-gap followingFollowers held near 0.6 s with zero hazard events in the authors' single-platoon run 2107.06260 tab. 1 (a). Simulation only.
Gap should vary with speed or trafficNot covered by this sourceThe paper describes only the fixed-gap law 2107.06260 §IV.A.
A new car joins a platoon with human-driven traffic nearbyGFS rule, from the paper's descriptionThe authors report a larger gap and a faster join 2107.06260 §V.B. The GFS code is not in the repository 2107.06260 §IV.B.2 (card).
Results must be reproduced from codeNearest-member rule, and the repository's step sizeIt is the only join rule in the repository. The paper's own time gap and step differ from the code's 2107.06260 §IV.B.2 (card).
Simulator step is much finer than the planner's trajectory stepKeep one step for the following lawThe following weight is gap / Δt, so 0.6 s gives 12 at 0.05 s and 3 at 0.2 s 2107.06260 eq. 5 (card).

Real-time cost and hardware needs are not stated. The paper does not give hardware, CARLA or SUMO versions, or run counts 2107.06260 §V. Latency and compute needs cannot be compared from it.

Implementation sketch

The platoon update runs once per step. It goes from the leader backwards, so each follower reads its predecessor's position for the current step. The sketch follows the paper's equations, not the repository's code.

Pseudocode
# Platoon update, leader first, then each follower  [§IV.A] [eq. 5-6]
# Input:  vehicles ordered leader..tail; each has pos (m), length (m),
#         speed (m/s); gap (desired time gap, s); dt (step, s)
# Output: updated pos and speed for every follower

def platoon_step(vehicles, gap, dt):
    # The leader is not updated here; it keeps its own speed profile
    for j in range(1, len(vehicles)):
        pred = vehicles[j - 1]    # already updated for this step
        me = vehicles[j]
        old_pos = me.pos
        # Weight on own previous position: desired gap over step  [eq. 5]
        w = gap / dt
        # Predecessor's rear position, blended with own last position
        # The paper subtracts the predecessor's length  [eq. 5]
        me.pos = (pred.pos - pred.length + w * old_pos) / (1 + w)
        # Speed from the displacement over one step  [eq. 6]
        me.speed = abs(me.pos - old_pos) / dt

Notes for implementers:

  • The paper's eq. 5 subtracts the predecessor's length. The repository's following law does not, and it uses a different step for its trajectories (card). Choose one reading and test it.
  • The paper's join and state logic is described in words only. It names a finite state machine with a maintaining mode for followers 2107.06260 §IV.A. The states, transitions and their conditions are not stated, so this page gives no state diagram.

Contradictions

Papers

Source and license

Compiled from the papers listed on this page, all published under CC BY, CC BY-SA or CC0, with citations. See each paper's page for its authors and license.