Nettet13. mar. 2024 · The Liang-Barsky algorithm is a line clipping algorithm. This algorithm is more efficient than Cohen–Sutherland line clipping algorithm and can be extended … NettetAlgorithm 1. Read 2 endpoints of line as p1 (x1, y1) & p2 (x2, y2). 2. Read 2 corners (left-top & right-bottom) of the clipping window as (xwmin, ywmin, xwmax, ywmax). 3. Calculate values of parameters pi and qi for i = 1, 2, 3, 4 such that p1 = -dx, q1 = x1 – xwmin p2 = dx, q2 = xwmax – x1 p3 = -dy, q3 = y1 – ywmin p4 = dy, q4 = ywmax – y1
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Nettet18. okt. 2024 · Algorithm: Step 1: Start Step 2: Given a line segment with endpoint P1 = (x1, y1) and P2 = (x2, y2). Step 3: Compute the 4-bit codes for each endpoint. If both codes are 0000, (bitwise OR of the codes yields 0000) line lies completely inside the window: pass the endpoints to the draw routine. NettetLiang – Barsky line clipping algorithm is faster line clipper algorithm based on analysis of the parametric equation of a line segment. Parametric equation of line segment: X = X1 + U ΔX Y = Y1 + U ΔY Where, ΔX = X2 – X1 and ΔY = Y2 – Y1 rhymes with abound
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NettetStep4: For the line to be clipped. Find midpoint. X m = (x 1 +x 2 )/2. Y m = (y 1 +y 2 )/2. X m is midpoint of X coordinate. Y m is midpoint of Y coordinate. Step5: Check each … NettetABSTRACT: Demonstration of various Line clipping algorithms on the basis of their working principles. One way for improving the efficiency of a line clipping algorithm is to reduce the repetition of algorithm. In this … NettetExample of Cohen-Sutherland Line Clipping Algorithm: Let R be the rectangular window whose lower left-hand corner is at L (-3, 1) and upper right-hand corner is at R (2, 6). Find the region codes for the endpoints … rhymes with about