VOOZH
about
URL: https://oeis.org/A381979
⇱ A381979 - OEIS
login
A381979
Decimal expansion of the expected number of steps to termination by self-trapping of a self-avoiding random walk on the square lattice.
0
7, 0, 7, 5, 9
(
list
;
constant
;
graph
;
refs
;
listen
;
history
;
text
;
internal format
)
OFFSET
2,1
COMMENTS
The average walk length determined by 1.2*10^12 simulations is 70.75915 +- 0.00010
REFERENCES
See under
A001411
.
LINKS
Table of n, a(n) for n=2..6.
Hugo Pfoertner,
Results for the 2-dimensional Self-Trapping Random Walk
.
EXAMPLE
70.759...
CROSSREFS
Cf.
A378903
(The expected walk length on the cubic lattice).
Cf.
A077483
(Probability of the occurrence of each walk length).
Cf.
A322831
.
Sequence in context:
A010503
A392558
A335727
*
A158857
A387132
A255727
Adjacent sequences:
A381976
A381977
A381978
*
A381980
A381981
A381982
KEYWORD
nonn
,
cons
,
hard
,
more
AUTHOR
Yi Yang
, Mar 11 2025
STATUS
approved