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To solve the problems of shape adjustment and shape control of developable surfaces, we propose two direct explicit methods for the computer-aided design of developable Bézier-like surfaces with multiple shape parameters.
Then, according to the important idea of duality between points and planes in 3D projective space, we design the developable Bézier-like surfaces with multiple shape parameters by using control planes with Bernstein-like basis functions.
Firstly, with the aim of constructing Bézier-like curves with multiple shape parameters, we present a class of novel Bernstein-like basis functions, which is an extension of classical Bernstein basis functions.
In this paper, we constructed a kind of generalized Bézier-like surfaces associated with multiple shape parameters.
Compared to classical Bézier curves, Q-Bézier curves have multiple shape parameters, allowing adjustment of the local or global shape.
A set of generalized Bernstein basis functions was proposed in [20], constructing a type of Q-Bézier curve with multiple shape parameters.
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Similarly, scale and shape parameters for episode duration, duration of first remission and duration of remission after multiple recurrences can be expressed more understandably as time specific recovery and recurrence rates.
In turn, the shape parameters are used to obtain the mean-square charge radius (see Methods).
Shape parameters.
One option, therefore, is to consider a range of shape parameters for the Gamma transformation when combining P-values with the GM, selecting the minimum GSA P-value, and correcting for multiple testing.
The alpha shape parameters were estimated from the datasets.
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