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The parameterized complexity of ricochet robots - Hesterberg - 7 個引述 Ricochet Robots—a case study for human complex … - Butko - 12 個引述 | |
The Parameterized Complexity of Ricochet Robots
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由 A Hesterberg 著作2017被引用 7 次 — Abstract: Sliding maze puzzles like Ricochet Robots and Atomix are puzzles in which solvers must maneuver agents around a grid board subject to the ...
The Parameterized Complexity of Ricochet Robots
Semantic Scholar
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This paper shows that sliding maze puzzles like Ricochet Robots and Atomix are W[SAT]-hard with respect to the number of robots in the puzzle instance (and ...
The Parameterized Complexity of Ricochet Robots | Request PDF
ResearchGate
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Sliding maze puzzles like Ricochet Robots and Atomix are puzzles in which solvers must maneuver agents around a grid board subject to the constraint that ...
Ricochet Robots game: complexity analysis Technical Report
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由 S Masseport 著作被引用 1 次 — This paper investigates the Ricochet Robots game problem from a complexity standpoint. The problem consists in moving robots in a grid game board in horizontal ...
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A Simple Proof that Ricochet Robots is PSPACE-complete
arXiv
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arXiv
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由 J Balanza-Martinez 著作2024 — In this paper we study the complexity of relocation within the puzzle-game Ricochet Robots [10], which is equivalent to the game Lunar Lockout ...
(PDF) Ricochet Robots Reloaded: A Case-study in Multi- ...
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2024年12月10日 — In this paper, we provide a hands-on introduction to multi-shot solving with clingo 4 by modeling the popular board game of Ricochet Robots.
Ricochet Robots game: complexity analysis Technical Report
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2019年7月23日 — This paper investigates the Ricochet Robots game problem from a complexity standpoint, and shows that the optimization problem corresponding ...
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105-142, 1999. A. Hesterberg and J. Kopinsky, The parameterized complexity of ricochet robots, Journal of Information Processing, vol.25, pp.716-723, 2017 ...
Justin Kopinsky
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The parameterized complexity of ricochet robots. A Hesterberg, J Kopinsky. Journal of Information Processing 25, 716-723, 2017. 7, 2017. Infinite all-layers ...
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