Puzzle‐based storage systems
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[1] J. Schwartz,et al. On the Complexity of Motion Planning for Multiple Independent Objects; PSPACE- Hardness of the "Warehouseman's Problem" , 1984 .
[2] Patric R. J. Östergård,et al. On sliding block puzzles , 2000 .
[3] Jerry Slocum,et al. The 15 Puzzle , 2006 .
[4] John Tromp,et al. Limits of Rush Hour Logic Complexity , 2005, ArXiv.
[5] Tait. 2. Note on the Theory of the “15 Puzzle”. , 1880 .
[6] Alexander Reinefeld,et al. Complete Solution of the Eight-Puzzle and the Benefit of Node Ordering in IDA , 1993, IJCAI.
[7] Manfred K. Warmuth,et al. NxN Puzzle and Related Relocation Problem , 1990, J. Symb. Comput..
[8] Kevin R. Gue,et al. Very high density storage systems , 2006 .
[9] Erik D. Demaine,et al. PSPACE-completeness of sliding-block puzzles and other problems through the nondeterministic constraint logic model of computation , 2002, Theor. Comput. Sci..
[10] David S. Johnson,et al. Computers and Intractability: A Guide to the Theory of NP-Completeness , 1978 .
[11] Gary William Flake,et al. Rush Hour is PSPACE-complete, or "Why you should generously tip parking lot attendants" , 2002, Theoretical Computer Science.
[12] Samuel Loyd,et al. Mathematical Puzzles of Sam Loyd , 1959 .
[13] Ralph Udo Gasser,et al. Harnessing computational resources for efficient exhaustive search , 1995 .
[14] Ian Parberry. A Real-Time Algorithm for the (n²-1)-Puzzle , 1995, Inf. Process. Lett..
[15] W. W. Johnson,et al. Notes on the "15" Puzzle , 1879 .
[16] Manfred K. Warmuth,et al. Finding a Shortest Solution for the N × N Extension of the 15-PUZZLE Is Intractable , 1986, AAAI.