convex polytope造句
例句與造句
- There exist infinitely many H-descriptions of a convex polytope.
- is a ( possibly unbounded ) convex polytope.
- Geometrically, this solution will be a vertex of the convex polytope consisting of all feasible points.
- A convex polytope may be defined as an intersection of a finite number of half-spaces.
- For every stellation of some convex polytope, there exists a dual faceting of the dual polytope.
- It's difficult to find convex polytope in a sentence. 用convex polytope造句挺難的
- In mathematics, a "'quasitoric manifold "'is a topological analogue of the convex polytope.
- The rhombic triacontahedron is a convex polytope that has a very special property : all of its faces are golden rhombi.
- In fact, every convex polytope in \ mathbb { R } ^ n is the convex hull of its vertices.
- For example, a simplex is a closed cell, and more generally, a convex polytope is a closed cell.
- An intersection of affine inequalities ( half-spaces ) is either empty or a ( possibly infinite ) convex polytope.
- The terms " bounded / unbounded convex polytope " will be used below whenever the boundedness is critical to the discussed issue.
- A convex polytope may be defined in a number of ways, depending on what is more suitable for the problem at hand.
- Different representations of a convex polytope have different utility, therefore the construction of one representation given another one is an important problem.
- This alternative definition can be extended to the BCS of an arbitrary n-dimensional convex polytope into a number of n-simplices.
- For a compact convex polytope, the minimal V-description is unique and it is given by the set of the vertices of the polytope.
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