Cohen sutherland line clippings algorithm, Computer Graphics

Assignment Help:

Cohen Sutherland Line Clippings Algorithm

The clipping problem is identified by dividing the region surrounding the window area into four segments Up as U, Down as D, Left as L, Right as R and assignment of number 1 and 0 to respective segments assists in positioning the area surrounding the window. How this positioning of areas is performed can be well determined by understood in following figure.

2465_Cohen Sutherland Line Clippings Algorithm.png

Figure: Positioning of regions surrounding the window

In figure as given above we have noticed that each coding of areas U, D, L and R is done along w.i.t. window region. Since window is neither Left nor Right, neither up nor down so, the respective bits UDLR are 0000; currently see area1 of above figure. The positioning code UDLR is 1010, that is the area1 lying on the position that is upper left side of the window. Hence, area1 has UDLR code 1010 i.e. Up so U=1, not Down so D=0, Left so L=1, not Right so R=0.

The sense of the UDLR code to identify the location of region w.i.t. window is:

1st bit ⇒ Up(U) ; 2nd bit ⇒ Down(D) ;3rd bit ⇒ Left(L) ;  4th bit ⇒ Right(R),

Currently, to perform Line clipping for different line segment that may reside within the window region partially or fully, or may not even lie in the widow area; we utilize the tool of logical ANDing among the UDLR codes of the points lying on the line.

Logical ANDing (^) operation

=>

1 ^ 1 = 1; 1 ^ 0 = 0;

between respective bits implies

 

Note:

 

0 ^ 1 = 0; 0 ^ 0 = 0

 

  • UDLR code of window is 0000 all the time and with respect to this will generate bit codes of other areas.
  • A line segment is observable if both the UDLR codes of the end points of the line segment equal to 0000 that is UDLR code of window area. If the resulting code is not 0000 then, which line segment or section of line segment may or may not be observable

Related Discussions:- Cohen sutherland line clippings algorithm

Area-subdivision method, Area-Subdivision method This method is a ty...

Area-Subdivision method This method is a type of an image-space method although uses object-space operations re-ordering or sorting of surfaces as per to depth. Area sub-div

Image space -approaches for visible surface determination, Image Space Appr...

Image Space Approach -Approaches for visible surface determination The initial approach as image-space, determines that of n objects in the scene is visible at every pixel in

2d clipping algorithms - clipping and 3d primitives, 2D Clipping Algorithms...

2D Clipping Algorithms Clipping is an operation that eliminates invisible objects from the view window.  To understand clipping, recall that when we take a snapshot of a scene,

3-d transformation, 3-D Transformation The capability to represent or ...

3-D Transformation The capability to represent or display a three-dimensional object is basically to the knowing of the shape of that object. Moreover, the capability to rotat

Printing press discovered in 16th century, Printing Press discovered in 16t...

Printing Press discovered in 16th century: Books provided more role models & multiple perspectives. Exposure to books demanded that learners employ critical thinking to r

What are the developments of cad, What are the Developments of CAD Now...

What are the Developments of CAD Now CAD packages can be linked to 3D ink jet printers which produce an actual prototype model by building up layers/slices in fine powder (suc

Objectives of 2-d viewing and clipping, Objectives of 2-D Viewing and Clipp...

Objectives of 2-D Viewing and Clipping After going through this section, you should be capable to: 1. Describe the concept of clipping, 2. Observe how line clipping is p

Illustration of bezier curves - modeling and rendering, To prove ‾P (1) = p...

To prove ‾P (1) = p n Solution : since in the above case we determine each term excluding B n,n (u) will have numerous of (1 - u) i (i = 0 to n) consequently by using u = 1

Transformation, determine the form of the transformation matrix for a refle...

determine the form of the transformation matrix for a reflection about an arbitrary line with equation y=mx+b.

Write Your Message!

Captcha
Free Assignment Quote

Assured A++ Grade

Get guaranteed satisfaction & time on delivery in every assignment order you paid with us! We ensure premium quality solution document along with free turntin report!

All rights reserved! Copyrights ©2019-2020 ExpertsMind IT Educational Pvt Ltd