a smooth surface
101Developable surface — In mathematics, a developable surface is a surface with zero Gaussian curvature. That is, it is a surface that can be flattened onto a plane without distortion (i.e. stretching or compressing ). Conversely, it is a surface which can be made by… …
102Costal surface of lung — Front view of heart and lungs. Latin facies costalis pulmonis Gray s …
103Nasal surface of the body of the maxilla — Bone: Nasal surface of the body of the maxilla Left maxilla. Nasal surface. Latin facies nasalis corporis maxillae Gray s …
104Diaphragmatic surface of spleen — The celiac artery and its branches. (Diaphragmatic surface of spleen visible at center right.) Latin facies diaphragmatica splenica Gray s …
105Doo–Sabin subdivision surface — Simple Doo Sabin sudivision surface. The figure shows the limit surface, as well as the control point wireframe mesh. In computer graphics, Doo–Sabin subdivision surface is a type of subdivision surface based on a generalization of bi quadratic… …
106Level surface — Level Lev el (l[e^]v [e^]l), a. 1. Even; flat; having no part higher than another; having, or conforming to, the curvature which belongs to the undisturbed liquid parts of the earth s surface; as, a level field; level ground; the level surface of …
107Catmull–Clark subdivision surface — In computer graphics, the Catmull–Clark algorithm is used in subdivision surface modeling to create smooth surfaces. It was devised by Edwin Catmull (of Pixar) and Jim Clark in 1978 as a generalization of bi cubic uniform B spline surfaces to… …
108Coble surface — In algebraic geometry, a Coble surface was defined by Dolgachev Zhang (2001) to be a smooth rational projective surface with empty anti canonical linear system |−K| and non empty anti bicanonical linear system |−2K|. An example of a Coble surface …
109Dolgachev surface — In mathematics, Dolgachev surfaces are certain simply connected elliptic surfaces, introduced by Dolgachev (1981). They can be used to give examples of an infinite family of homeomorphic simply connected compact 4 manifolds no two of which are… …
110Loop subdivision surface — In computer graphics, Loop subdivision surface is a subdivision scheme developed by Charles Loop in 1987 for triangular meshes. External links * Charles Loop: Smooth Subdivision Surfaces Based on Triangles , M.S. Mathematics thesis , University… …
