| 1. | Inner product relations and linear transformation in euclid space
欧氏空间的内积关系与线性变换 |
| 2. | Matri representation of the orthogonal complement in euclidan space
欧氏空间中正交问题的矩阵描述 |
| 3. | Research on distance from point in to hyperplane in euclidean space
欧氏空间中点到超平面的距离研究 |
| 4. | Several spherial theorems on immersed hypersurface in euclidean space
欧氏空间浸入超曲面的几个球性定理 |
| 5. | Given the name “ fractals ” by their discoverer , benoit mandelbrot , the new forms looked nothing like traditional euclidean shapes
这种图像与传统欧氏空间中的形体有天壤之别，它们的发现者曼德布洛称之为碎形。 |
| 6. | In this paper , the author discusses the orthogonal transformation , pointing out that there is difference in essence between the two condition of equivalence
摘要对欧氏空间正交变换作了讨论，指明了两个等价条件的不同之处。 |
| 7. | The specular reflection is a very important linear transformation in euclidean space , and it has a special geometrical explanation in geometrical space
摘要镜面反射是欧氏空间中一类很重要的线性变换，在几何空间中有着极其形象的解释。 |
| 8. | For recover the real structure of scene we should estimate the interior parameters of camera in further , and transform the structure of scene from projective space to euclidean space , this process named camera calibrating
为了恢复场景或物体在欧氏空间的形状，需要估计摄像机的内部参数，完成从射影空间到欧氏空间的转变，这个过程称为摄像机定标。 |
| 9. | In this paper , the orthomorphisms on the archimedean riesz space r " with the usual coordinatewise ordering are characterized . also , the direct sum decomposition of an order bounded operator with respect to the orthomorphisms is obtained
本文首先刻画了n维欧氏空间r ~ n按通常的偏序做成的阿基米德riesz空间上正交射的特征，以此可对r ~ n上序有界算子作关于正交射的直和分解。 |
