Formular Spline
Last updated
Last updated
This tool will create a formular spline. Select the Formular Spline tool on the left toolbar.
Click with your left mouse button on the position where the spline should be centered.
Depence will create the Spline on this position.
x(t), y(t), z(t) | Equations on (t) for each Axis. |
t-Min, t-Max | Specified the definition range. |
Samples | Amount of interpolation points. |
+ - * / ( ) % | Basic mathematical operators. |
Abs(a) | Returns the absolute value of a specified number. |
Acos(a) | Returns the angle whose cosine is the specified number. |
Asin(a) | Returns the angle whose sine is the specified number. |
Atan(a) | Returns the angle whose tangent is the specified number. |
Ceiling(a) | Returns the smallest integer greater or equal to the specified number. |
Cos(a) | Returns the cosine of the specified angle. |
Exp(a) | Returns e raised to the specified power. |
Floor(a) | Returns the largest integer less than or equal to the specified number. |
Log(a, b) | Returns the logarithm of the specified number. |
Log10(a) | Returns the base 10 logarithm of a specified number. |
Max(a, b) | Returns the larger of two specified numbers. |
Min(a, b) | Returns the smaller of two numbers. |
Pow(a, b) | Returns a specified number raised to the specified power. |
Round(a) | Rounds a value to the nearest integer or specified number of decimal places. |
Sign(a) | Returns a value indicating the sign of a number. |
Sin(a) | Returns the sine of the specified angle. |
Sqrt(a) | Returns the square root of a specified number. |
Tan(a) | Returns the tangent of the specified angle. |
Truncate(a) | Calculates the integral part of a number. |
if(condition, true-part, false-part) | Returns a value based on a condition Example: if(t > 0, 50, -50) |
X(t) = (100 * Cos(t * PI)) / t Y(t) = 0.0 Z(t) = (100 * Sin(t*PI)) / t t-Min = 1.0 t-Max = 5.0 Samples = 50
X(t) = (90 +30) * Cos(t * PI) - 40 * Cos(((90 + 30) / 30) * t * PI) Y(t) = 0.0 Z(t) = (90 + 30) * Sin(t * PI) - 40 * Sin(((90 + 30) / 30) * t * PI) t-Min = 1.0 t-Max = 3.0 Samples = 65
X(t) = 100 * t Y(t) = 0.0 Z(t) = if(t % 1.0 > 0.5, 0.0, 100.0) t-Min = 0.0 t-Max = 5.0 Samples = 80
