例句與造句

1. In convex geometry, such lines are called supporting lines.
2. Gr黱baum has enjoyed a long and very distinguished career in convex geometry and allied subjects.
3. He did research on convex geometry and wrote a book on this subject with his student Werner Fenchel.
4. In general equilibrium theory, mathematical economists used general topology, convex geometry, and optimization theory more than differential calculus.
5. It is not difficult to see that NE ( X ) is indeed a convex cone in the sense of convex geometry.
6. It's difficult to find convex geometry in a sentence. 用convex geometry造句挺難的
7. In convex geometry, a "'spectrahedron "'is a shape that can be represented as a linear matrix inequality.
8. S . Bobkov " is well known internationally for his research in mathematics on the border of probability theory, analysis, convex geometry and information theory.
9. Talking to the Caltech faculty, Hawking defended the concept, even though current findings indicate an " open " universe with a concave rather than convex geometry.
10. Euclidean geometry has become closely connected with computational geometry, computer graphics, convex geometry, incidence geometry, finite geometry, discrete geometry, and some areas of combinatorics.
11. The undirected graphs in which the convex sets ( subsets of vertices that contain all shortest paths between vertices in the subset ) form a convex geometry are exactly the Ptolemaic graphs.
12. The mean width is usually mentioned in any good reference on convex geometry, for instance, " Selected topics in convex geometry " by Maria MoszyD
    ska ( Birkh鋟ser, Boston 2006 ).
13. The mean width is usually mentioned in any good reference on convex geometry, for instance, " Selected topics in convex geometry " by Maria MoszyD
    ska ( Birkh鋟ser, Boston 2006 ).
14. In particular, general equilibrium theorists used general topology, convex geometry, and optimization theory more than differential calculus, because the approach of differential calculus had failed to establish the existence of an equilibrium.
15. Discrete geometry has large overlap with convex geometry and computational geometry, and is closely related to subjects such as finite geometry, combinatorial optimization, digital geometry, discrete differential geometry, geometric graph theory, toric geometry, and combinatorial topology.
16. Concepts related to Radon's theorem have also been considered for convex geometries, families of finite sets with the properties that the intersection of any two sets in the family remains in the family, and that the empty set and the union of all the sets belongs to the family.
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