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- ...d! Some vector fields however might have the difference behind them: the ''projection'' $p$ of a vector field $V$ on a partition is a function defined at the sec where $C$ is the secondary node of the edge $E$. When the projection of $V$ is the difference of some function, we call $V$ ''gradient''.91 KB (16,253 words) - 04:52, 9 January 2019
- *[[bundle projection|bundle projection]] *[[projection|projection]]16 KB (1,773 words) - 00:41, 17 February 2016
- [[Image:stereographic projection dim1.png|center]] ...s a 2D version of the ''stereographic projection''<!--\index{stereographic projection}-->:13 KB (2,168 words) - 13:09, 7 August 2014
- '''Example (stereographic projection).''' Another way to justify this conclusion is given by the following const <!--200-->[[Image:stereographic projection dim1.png|center]]42 KB (7,138 words) - 19:08, 28 November 2015
- ...an appropriate choice of stereographic projection<!--\index{stereographic projection}-->: <!--150-->[[image:Stereographic projection.png|center]]25 KB (4,214 words) - 16:08, 28 November 2015
- ...appropriate choice of [[stereographic projection]]<!--\index{stereographic projection}-->: [[image:Stereographic projection.png|center]]11 KB (1,876 words) - 19:23, 10 February 2015
- be the [[projection]], where [[Image:continuity of projection.jpg|center]]1 KB (175 words) - 15:35, 9 November 2012
- [[image:linear function dim 2 eigens -- projection on x-axis.png| center]] [[image:linear function dim 2 eigens -- projection.png| center]]46 KB (7,625 words) - 13:08, 26 February 2018
- [[image:projection of velocity on normal.png| center]] It is its projection on the direction perpendicular to the front vector:12 KB (2,194 words) - 14:37, 5 December 2017
- '''Projection $P$ on the $x$-axis:''' '''Radial stretch''' $2X$:13 KB (2,187 words) - 22:17, 9 September 2011
- More generally, $F^*$ matters when calculating the work, $F^*$ being the projection of $F$ on $V$. Thus, [[Image:radial force is conservative.jpg| center]]32 KB (5,426 words) - 21:57, 5 August 2016