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Continuous Multi-agent Path Finding via Satisfiability Modulo Theories (SMT)

The result's identifiers

  • Result code in IS VaVaI

    <a href="https://www.isvavai.cz/riv?ss=detail&h=RIV%2F68407700%3A21240%2F21%3A00356869" target="_blank" >RIV/68407700:21240/21:00356869 - isvavai.cz</a>

  • Result on the web

    <a href="https://doi.org/10.1007/978-3-030-71158-0_19" target="_blank" >https://doi.org/10.1007/978-3-030-71158-0_19</a>

  • DOI - Digital Object Identifier

    <a href="http://dx.doi.org/10.1007/978-3-030-71158-0_19" target="_blank" >10.1007/978-3-030-71158-0_19</a>

Alternative languages

  • Result language

    angličtina

  • Original language name

    Continuous Multi-agent Path Finding via Satisfiability Modulo Theories (SMT)

  • Original language description

    We address multi-agent path finding (MAPF) with continuous movements and geometric agents, i.e. agents of various geometric shapes moving smoothly between predefined positions. We analyze a new solving approach based on satisfiability modulo theories (SMT) that is designed to obtain optimal solutions with respect to common cumulative objectives. The standard MAPF is a task of navigating agents in an undirected graph from given starting vertices to given goal vertices so that agents do not collide with each other in vertices or edges of the graph. In the continuous version (MAPF(R)), agents move in an n-dimensional Euclidean space along straight lines that interconnect predefined positions. Agents themselves are geometric objects of various shapes occupying certain volume of the space - circles, polygons, etc. We develop concepts for circular omni-directional agents having constant velocities in the 2D plane but a generalization for different shapes is possible. As agents can have different shapes/sizes and are moving smoothly along lines, a movement along certain lines done with small agents can be non-colliding while the same movement may result in a collision if performed with larger agents. Such a distinction rooted in the geometric reasoning is not present in the standard MAPF. The SMT-based approach for MAPF(R) called SMT-CBSR reformulates previous Conflict-based Search (CBS) algorithm in terms of SMT. Lazy generation of constraints is the key idea behind the previous algorithm SMT-CBS. Each time a new conflict is discovered, the underlying encoding is extended with new to eliminate the conflict. SMT-CBSR significantly extends this idea by generating also the decision variables lazily. Generating variables on demand is needed because in the continuous case the number of possible decision variables is potentially uncountable hence cannot be generated in advance as in the case of SMT-CBS. We compared SMT-CBSR and adaptations of CBS for the continuous variant of M

  • Czech name

  • Czech description

Classification

  • Type

    D - Article in proceedings

  • CEP classification

  • OECD FORD branch

    10201 - Computer sciences, information science, bioinformathics (hardware development to be 2.2, social aspect to be 5.8)

Result continuities

  • Project

    <a href="/en/project/GA19-17966S" target="_blank" >GA19-17966S: intALG-MAPFg: Intelligent Algorithms for Generalized Variants of Multi-Agent Path Finding</a><br>

  • Continuities

    P - Projekt vyzkumu a vyvoje financovany z verejnych zdroju (s odkazem do CEP)

Others

  • Publication year

    2021

  • Confidentiality

    S - Úplné a pravdivé údaje o projektu nepodléhají ochraně podle zvláštních právních předpisů

Data specific for result type

  • Article name in the collection

    Agents and Artificial Intelligence, 12th International Conference, ICAART 2020, Valletta, Malta, February 22-24, 2020, Revised Selected Papers

  • ISBN

    978-3-030-71157-3

  • ISSN

    0302-9743

  • e-ISSN

  • Number of pages

    22

  • Pages from-to

    399-420

  • Publisher name

    Springer

  • Place of publication

    Berlin

  • Event location

    Valletta

  • Event date

    Feb 22, 2020

  • Type of event by nationality

    WRD - Celosvětová akce

  • UT code for WoS article

    000722435000019