-
3
-
-
21144476495
-
-
The authors of this book combined values of the number of self-avoiding walks from many sources for self-avoiding walks on the square lattice up to 34 steps, and on the cubic lattice up to 21 steps. Longer walks on the square lattice, up to 39 steps were calculated by
-
The authors of this book combined values of the number of self-avoiding walks from many sources for self-avoiding walks on the square lattice up to 34 steps, and on the cubic lattice up to 21 steps. Longer walks on the square lattice, up to 39 steps were calculated by A. R. Conway, I. G. Enting, and A. J. Guttmann, J. Phys. A 26, 1519 (1993).
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Conway A., R.1
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4
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0001127784
-
-
The newest enumerations of self-avoiding walks on the square lattice from 39 to 51 steps long are reported by those authors in Those terabyte-scale calculations required hours of mass parallel supercomputer time and 10 GB of memory
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The newest enumerations of self-avoiding walks on the square lattice from 39 to 51 steps long are reported by those authors in A. R. Conway and A. J. Guttmann, Phys. Rev. Lett. 77, 5284 (1996). Those terabyte-scale calculations required hours of mass parallel supercomputer time and 10 GB of memory.
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Phys. Rev. Lett.
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Conway A., R.1
Guttmann A., J.2
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14
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0000630681
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E. I. Shakhnovich, G. Farztdinov, A. M. Gutin, and M. Karplus, Phys. Rev. Lett. 67, 1665 (1991).
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Shakhnovich E., I.1
Farztdinov, G.2
Gutin A., M.3
Karplus, M.4
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17
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21544469673
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R. L. Jernigan and D. G. Covell, in Proteins: Structure, Dynamics and Design, edited by V. Renugoplakrishnan (ESCOM, Leiden, 1991), pp. 346-351.
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R. L. Jernigan and K.-L. Ting, in Statistical Mechanics, Protein Structure, and Protein Substrate Interactions, edited by S. Doniach (Plenum, New York, 1994), pp. 317-326.
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