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In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here enter image description here


For completeness I include the python code that generates the plot:

 import igl import numpy as np from meshplot import plot, subplot, interact vertices = np.loadtxt(r'C:\path\theX.csv',delimiter=',') faces = np.loadtxt(r'C:\path\theT.csv',delimiter=',')-1 param = np.loadtxt(r'C:\path\theUV.csv',delimiter=',') plot(vertices,faces, uv=param,shading={"wireframe": False, "flat": False}) 

In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here enter image description here

In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here enter image description here


For completeness I include the python code that generates the plot:

 import igl import numpy as np from meshplot import plot, subplot, interact vertices = np.loadtxt(r'C:\path\theX.csv',delimiter=',') faces = np.loadtxt(r'C:\path\theT.csv',delimiter=',')-1 param = np.loadtxt(r'C:\path\theUV.csv',delimiter=',') plot(vertices,faces, uv=param,shading={"wireframe": False, "flat": False}) 

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azerbajdzan
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In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here enter image description here

In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here

In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here enter image description here

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In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description hereenter image description here

In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here

In Python there are very easy to use and efficient libraries for surface parametrization (for instance igl). I wonder if in Mathematica we have a ready-made implementation.

The parametrization is typically given as a UV list $\{\{u_1,v_1\},\{u_2,v_2\},\cdots\}$.

Some sample data for a particular parametrization I am working with is here, with the surface points, the triangle list and the parametrization:

enter image description here

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Vitaliy Kaurov
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