integer lattice造句

例句与造句

1. :: Something I'm not clear on : is this confined to the integer lattice?
2. Most quantizers are based on the one-dimensional integer lattice, but using multi-dimensional lattices reduces the RMS error.
3. For contact process on the integer lattice, a major breakthrough came in 1990 when Bezuidenhout and Grimmett showed that the contact process also dies out at the critical value.
4. The best studied example is of random walk on the " d "-dimensional integer lattice ( sometimes called the hypercubic lattice ) \ mathbb Z ^ d.
5. The kernel of it is a discrete group ( since the dimension is zero ) called the integer lattice of " G " and is denoted by \ Gamma.
6. It's difficult to find integer lattice in a sentence. 用integer lattice造句挺难的
7. It provides the largest constant-width shape avoiding the points of an integer lattice, and is closely related to the shape of the quadrilateral maximizing the ratio of perimeter to diameter.
8. It arises as the diffusive space-time scaling limit of a collection of coalescing random walks, with one walk starting from each point of the integer lattice Z at each time.
9. Conversely, it turns out that, in every median graph, one may label the vertices by points in an integer lattice in such a way that medians can be calculated coordinatewise in this way.
10. For random walks in n-dimensional integer lattices, George P髄ya published in 1919 and 1921 work, where he studied the probability of a symmetric random walk returning to a previous position in the lattice.
11. This property is also true in 1, 2 and 8 dimensions, with 2, 6 and 240 unit balls, respectively, based on the integer lattice, hexagonal tiling and E8 lattice, respectively.
12. The " d "-dimensional integer lattice ( with unit length edges ) is the maximal abelian covering graph of a graph with one vertex and " d " self-loops.
13. Even in four dimensions, the set of possible ?-vectors of convex polytopes does not form a convex subset of the four-dimensional integer lattice, and much remains unknown about the possible values of these vectors.
14. The two-dimensional integer lattice, consisting of the points in the plane with integer Cartesian coordinates, forms a free abelian group under vector addition with the basis { ( 0, 1 ), ( 1, 0 ) }.
15. Every hypercube and therefore every partial cube may be embedded isometrically into an integer lattice, and the "'lattice dimension "'of the partial cube is the minimum dimension of an integer lattice for which this is possible.
16. Every hypercube and therefore every partial cube may be embedded isometrically into an integer lattice, and the "'lattice dimension "'of the partial cube is the minimum dimension of an integer lattice for which this is possible.
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