Difference between bezier curve and b-spline curve in tabular form
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Bezier curves are parametric curves that are used to model smooth surfaces in computer designing and other related areas. B-spline curves share a lot of similarities with Bezier curves but with more specializations. That is, they have many properties that make them more desirable than Bezier curves. For example, they offer the user with more flexibility and control compared to the other. Also, a B-spline curve can act like a Bezier curve if the user of it wants to. Basically, a B-spline curve can be a Bezier curve or can be something better, depending upon the user.
Bezier curves are parametric curves that are used to model smooth surfaces in computer designing and other related areas. B-spline curves share a lot of similarities with Bezier curves but with more specializations. That is, they have many properties that make them more desirable than Bezier curves. For example, they offer the user with more flexibility and control compared to the other. Also, a B-spline curve can act like a Bezier curve if the user of it wants to. Basically, a B-spline curve can be a Bezier curve or can be something better, depending upon the user.
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Answer:
The difference between Bezier Curve and the B - Spline curve in a tabulated form is given in the picture attached.
Step-by-step explanation:
Bezier Curve - This curve section can be filled by any number of control points, they are to be approximated and their relative position determines the degree of the Bezier polynomial.
B - Spline Curve - These curves are specified by the Bernstein basis function that has restricted flexibility.
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