例句與造句

1. The circle defining the pentagon has unit radius.
2. which is directly proportional to the complex polarizability of a macroscopic sphere of unit radius.
3. The magnitude of the unit quaternion will be unity, corresponding to a hypersphere of unit radius.
4. On a sphere of unit radius, the sides of the triangle are arcs of great circles.
5. The pupil function of an ideal optical system with a circular aperture is a disk of unit radius.
6. It's difficult to find unit radius in a sentence. 用unit radius造句挺難的
7. The Reeb vector field at the Sasakian manifold at unit radius is a unit vector field and tangential to the embedding.
8. The-sphere of unit radius centered at the origin is denoted and is often referred to as " the "-sphere.
9. Any probability density function ( pdf ) p ( \ phi ) on the line can be " wrapped " around the circumference of a circle of unit radius.
10. Let K \ subset \ mathbb { R } ^ n be a convex body and let B = B _ n \ subset \ mathbb { R } ^ n be the Euclidean ball of unit radius.
11. Time reversal transformation for fermions in quantum field theories can be represented by an 8-component spinor in which the above-mentioned "'T-parity "'can be a complex number with unit radius.
12. Given a sphere of unit radius, place its center at the origin of the complex plane, oriented so that the equator on the sphere coincides with the unit circle in the plane, and the north pole is " above " the plane.
13. Incidentally, if we just want to discuss the original direction and some other direction an angle ? from it, it is an interesting property that the differential area of a sphere of unit radius is sin?d? times 2? ( see Fig . 32 1 ).
14. In the problem of circle packing in a square ( where " n " circles of unit radius are packed into the smallest possible square ), what is the asymptotic amount of wasted space ? talk ) 06 : 47, 20 November 2012 ( UTC)
15. We have attempted, in this monograph, to present some of these characters of only three famous irrational numbers, viz ., ( the area of the circle of unit radius ), ( the exponential function with argument 1 ), and ( the golden ratio ).
16. Another way of expressing is that you want to know, given " n ", the largest radius " r " such that " n " spherical caps of radius " r " can be packed on a sphere of unit radius; the configuration of the centres of such a packing is the answer.