Ana gezinime geç Aramaya geç Ana içeriğe geç

Vector Cost Behavioral Planning for Autonomous Robotic Systems with Contemporary Validation Strategies

  • Benjamin R. Toaz*
  • , Quentin Goss
  • , John Thompson
  • , Seta Boğosyan
  • , Shaunak D. Bopardikar
  • , Mustafa İlhan Akbaş
  • , Metin Gökaşan
  • *Bu çalışma için yazışmadan sorumlu yazar
  • Michigan State University
  • Embry-Riddle Aeronautical University
  • City University of New York
  • MEF University

Araştırma çıktısı: Dergi yayınıMakaleHakemli

Özet

The vector cost bimatrix game is a method for multi-objective decision making that enables autonomous robotic systems to optimize for multiple goals at once while avoiding worst-case scenarios in neglected objectives. We expand this approach to arbitrary numbers of objectives and compare its performance to scalar weighted sum methods during competitive motion planning. Explainable Artificial Intelligence (XAI) software is used to aid in the analysis of high dimensional decision-making data. State-space Exploration of Multidimensional Boundaries using Adherence Strategies (SEMBAS) is applied to explore performance modes in the parameter space as a sensitivity study for the baseline and proposed frameworks. While some works have explored aspects of game theoretic planning and intelligent systems validation separately, we combine each of these into a novel and comprehensive simulation pipeline. This integration demonstrates a dramatic improvement of the vector cost method over scalarization and offers an interpretable and generalizable framework for robotic behavioral planning. Code available at https://github.com/toazbenj/race_simulation.

Orijinal dilİngilizce
Makale numarası76
DergiJournal of Intelligent and Robotic Systems: Theory and Applications
Hacim112
Basın numarası3
DOI'lar
Yayın durumuYayınlandı - Eyl 2026

Bibliyografik not

Publisher Copyright:
© The Author(s) 2026.

Parmak izi

Vector Cost Behavioral Planning for Autonomous Robotic Systems with Contemporary Validation Strategies' araştırma başlıklarına git. Birlikte benzersiz bir parmak izi oluştururlar.

Alıntı Yap