Difference between revisions of "Vector graphics"
Karl Jones (Talk | contribs) |
Karl Jones (Talk | contribs) |
||
| (2 intermediate revisions by the same user not shown) | |||
| Line 1: | Line 1: | ||
| − | '''Vector graphics''' is the use of [[geometrical primitives]] such as [[points]], [[lines]], [[curves]], and [[shapes]] or [[Polygon|polygons]] -- all of which are based on [[ | + | '''Vector graphics''' is the use of [[Geometric primitive|geometrical primitives]] such as [[points]], [[lines]], [[curves]], and [[shapes]] or [[Polygon|polygons]] -- all of which are based on [[Expression (mathematics)|mathematical expressions]] -- to represent images in [[computer graphics]]. |
== Description == | == Description == | ||
| Line 15: | Line 15: | ||
== 3D graphics == | == 3D graphics == | ||
| − | 3D graphics as commonly implemented today (e.g., in OpenGL) are typically described using primitives like 3D points and polygons connecting these (which in turn describe surfaces); these 3D primitives are much more similar to vector graphics than to raster graphics, but aren't explicitly called vector graphics. | + | 3D graphics as commonly implemented today (e.g., in [[OpenGL]]) are typically described using primitives like 3D points and polygons connecting these (which in turn describe surfaces); these 3D primitives are much more similar to vector graphics than to raster graphics, but aren't explicitly called vector graphics. |
| − | The equivalent of raster graphics in the 3D world are voxel-based graphics. | + | The equivalent of raster graphics in the 3D world are [[voxel]]-based graphics. |
== See Also == | == See Also == | ||
| Line 23: | Line 23: | ||
* [[Computer graphics]] | * [[Computer graphics]] | ||
* [[Digital image]] | * [[Digital image]] | ||
| + | * [[Expression (mathematics)]] | ||
| + | * [[Geometric primitive]] | ||
* [[Image file formats]] | * [[Image file formats]] | ||
| + | * [[OpenGL]] | ||
* [[Raster graphics]] | * [[Raster graphics]] | ||
* [[Scalable Vector Graphics|Scalable Vector Graphics]] | * [[Scalable Vector Graphics|Scalable Vector Graphics]] | ||
| Line 33: | Line 36: | ||
[[Category:Computer graphics]] | [[Category:Computer graphics]] | ||
| − | |||
[[Category:Graphic design]] | [[Category:Graphic design]] | ||
| − | |||
| − | |||
[[Category:Web design and development]] | [[Category:Web design and development]] | ||
Latest revision as of 12:18, 28 October 2016
Vector graphics is the use of geometrical primitives such as points, lines, curves, and shapes or polygons -- all of which are based on mathematical expressions -- to represent images in computer graphics.
Description
Vector graphics are based on vectors (also called paths), which lead through locations called control points or nodes.
Each of these points has a definite position on the x and y axes of the work plane and determines the direction of the path; further, each path may be assigned a stroke color, shape, thickness, and fill.
These properties don't increase the size of vector graphics files in a substantial manner, as all information resides in the document's structure, which describes solely how the vector should be drawn.
Vector graphics can be magnified infinitely without loss of quality, while pixel-based graphics cannot.
The term vector graphics is typically used only for 2D (planar) graphics objects, in order to distinguish them from 2D raster graphics, which are also very common.
3D graphics
3D graphics as commonly implemented today (e.g., in OpenGL) are typically described using primitives like 3D points and polygons connecting these (which in turn describe surfaces); these 3D primitives are much more similar to vector graphics than to raster graphics, but aren't explicitly called vector graphics.
The equivalent of raster graphics in the 3D world are voxel-based graphics.
See Also
- Computer graphics
- Digital image
- Expression (mathematics)
- Geometric primitive
- Image file formats
- OpenGL
- Raster graphics
- Scalable Vector Graphics
- Scientific Computing and Imaging Institute
External Links
- Vector graphics @ Wikipedia
