| 1. | :: Square lattice calls it a " diagonal square lattice ".
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| 2. | :: Square lattice calls it a " diagonal square lattice ".
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| 3. | By reflection symmetry on a square lattice, only even powers of gradients contribute.
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| 4. | The vertices of all squares together with their centers form an upright square lattice.
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| 5. | The underlying lattice is a square lattice while the surface reconstruction has a 2x1 periodicity.
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| 6. | For two-dimensional models, the lattice is taken to be the square lattice.
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| 7. | The valid configurations for the ( two-dimensional ) square lattice are the following:
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| 8. | A square lattice of side n is made up of n ^ 2 square tiles.
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| 9. | Consider a configuration of spins \ { \ sigma \ } on the square lattice \ Lambda.
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| 10. | Toom's rule is a cellular automata that acts on a 2-dimensional square lattice.
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