desc.geometry.SplineXYZCurve

class desc.geometry.SplineXYZCurve(X, Y, Z, knots=None, method='cubic', name='')Source

Curve parameterized by spline knots in X,Y,Z.

Parameters:

• X (array-like) – points for X, Y, Z describing a closed curve

• Y (array-like) – points for X, Y, Z describing a closed curve

• Z (array-like) – points for X, Y, Z describing a closed curve

• knots (ndarray) – arbitrary curve parameter values to use for spline knots, should be a monotonic, 1D ndarray of same length as the input X,Y,Z. If None, defaults to using an equal-arclength angle as the knots If supplied, will be rescaled to lie in [0,2pi]

• method (str) –

  method of interpolation

  • 'nearest': nearest neighbor interpolation

  • 'linear': linear interpolation

  • 'cubic': C1 cubic splines (aka local splines)

  • 'cubic2': C2 cubic splines (aka natural splines)

  • 'catmull-rom': C1 cubic centripetal “tension” splines

  • 'cardinal': C1 cubic general tension splines. If used, default tension of c = 0 will be used

  • 'monotonic': C1 cubic splines that attempt to preserve monotonicity in the data, and will not introduce new extrema in the interpolated points

  • 'monotonic-0': same as ‘monotonic’ but with 0 first derivatives at both endpoints

• name (str) – name for this curve

Methods

compute(names[, grid, params, transforms, data])	Compute the quantity given by name on grid.
copy([deepcopy])	Return a (deep)copy of this object.
eq(other)	Compare equivalence between DESC objects.
flip(normal)	Flip the curve about the plane with specified normal.
from_values(coords[, knots, method, name, basis])	Create SplineXYZCurve from coordinate values.
load(load_from[, file_format])	Initialize from file.
rotate([axis, angle])	Rotate the curve by a fixed angle about axis in xyz coordinates.
save(file_name[, file_format, file_mode])	Save the object.
to_FourierXYZCurve([N, grid, s, name])	Convert Curve to FourierXYZCurve representation.
to_SplineXYZCurve([knots, grid, method, name])	Convert Curve to SplineXYZCurve.
translate([displacement])	Translate the curve by a rigid displacement in x, y, z.

Attributes

X	Coordinates for X.
Y	Coordinates for Y.
Z	Coordinates for Z.
knots	Knots for spline.
method	Method of interpolation to usee.
name	Name of the curve.