-
1
-
-
0037028456
-
Rush Hour is PSPACE-complete, or Why you should generously tip parking lot attendants
-
Comput Sci
-
G.W. Flake and E.B. Baum, Rush Hour is PSPACE-complete, or "Why you should generously tip parking lot attendants," Theor Comput Sci 270 (2002), 895-911.
-
(2002)
Theor
, vol.270
, pp. 895-911
-
-
Flake, G.W.1
Baum, E.B.2
-
5
-
-
28944433065
-
Very high density storage systems
-
K.R. Gue, Very high density storage systems, HE Trans, 38 (2006), 93-104.
-
(2006)
HE Trans
, vol.38
, pp. 93-104
-
-
Gue, K.R.1
-
6
-
-
34547718408
-
-
R. Hayes, The Sam Loyd puzzle and assorted problems: An investigation of updateable arrays in functional programming, Master's thesis, University of Dublin, 2000.
-
R. Hayes, The Sam Loyd puzzle and assorted problems: An investigation of updateable arrays in functional programming, Master's thesis, University of Dublin, 2000.
-
-
-
-
7
-
-
25444523204
-
PSPACE-completeness of sliding-block puzzles and other problems through the non-deterministic constraint logic model of computation
-
R.A. Hearn and E.D. Demaine, PSPACE-completeness of sliding-block puzzles and other problems through the non-deterministic constraint logic model of computation, Theor Comput Sci, 343 (2005), 72-96.
-
(2005)
Theor Comput Sci
, vol.343
, pp. 72-96
-
-
Hearn, R.A.1
Demaine, E.D.2
-
8
-
-
0021589170
-
On the complexity of motion planning for multiple independent objects: PSPACE-hardness of the 'warehouseman's problem
-
J.E. Hopcroft, J.T. Schwartz, and M. Sharir, On the complexity of motion planning for multiple independent objects: PSPACE-hardness of the 'warehouseman's problem', Int J Robotics Res, 4 (1984), 76-88.
-
(1984)
Int J Robotics Res
, vol.4
, pp. 76-88
-
-
Hopcroft, J.E.1
Schwartz, J.T.2
Sharir, M.3
-
9
-
-
34547706754
-
-
W.W. Johnson and W.E. Story, Notes on the 15 puzzle, Am J Math, 2 (1879), 397-404. Publication of this issue was delayed until April, 1880.
-
W.W. Johnson and W.E. Story, Notes on the "15" puzzle, Am J Math, 2 (1879), 397-404. Publication of this issue was delayed until April, 1880.
-
-
-
-
12
-
-
0013056045
-
Finding a shortest solution for the (n × n)-extension of the 15-puzzle is intractable
-
D. Ratner and M. Warmuth, Finding a shortest solution for the (n × n)-extension of the 15-puzzle is intractable, J Symbolic Comput, 10 (1990), 111-137.
-
(1990)
J Symbolic Comput
, vol.10
, pp. 111-137
-
-
Ratner, D.1
Warmuth, M.2
-
13
-
-
0001569055
-
Complete solution of the eight-puzzle and the benefit of node ordering in IDA
-
Available at
-
A. Reinefeld, Complete solution of the eight-puzzle and the benefit of node ordering in IDA, IJCAI, 1993, pp. 248-253. Available at citeseer.ist.psu.edu/reinefeld93complete.html.
-
(1993)
IJCAI
, pp. 248-253
-
-
Reinefeld, A.1
-
14
-
-
34547719996
-
-
The Slocum Puzzle Foundation, 257 South Palm Drive, Beverly Hills, CA
-
J. Slocum and D. Sonneveld, The 15 puzzle. The Slocum Puzzle Foundation, 257 South Palm Drive, Beverly Hills, CA, 2006.
-
(2006)
The 15 puzzle
-
-
Slocum, J.1
Sonneveld, D.2
-
15
-
-
84858090344
-
Note on the theory of the "15 puzzle", Proc R Soc Edinb
-
10 1880
-
P.G. Tait, Note on the theory of the "15 puzzle", Proc R Soc Edinb, 10 (1880), 664-665.
-
-
-
Tait, P.G.1
|