Parameterization of uncommon curves
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Question: What are some reasonable resources (e.g. computer-vision libraries) to which I should refer for optimally parameterizing uncommon curves (e.g. a more obfuscated version of this squiggly line) that I extract from a photo I take with a smartphone.
I suspect that the solution to my problem is rather difficult based on Travis' answer on What is parameterization?:
Many common shapes (lines, circles, other conic sections, planes, spheres, etc.) have well-known parameterizations, and graphs of functions from $mathbb{R}^m$ to $mathbb{R}^n$ have canonical parameterizations that are easy to write down, but like you say, for sufficiently complicated shapes parameterization can be a very difficult problem.
Thanks in advance for your help!
parametrization computer-vision
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Preface: Out of all the Stack Exchange networks with which I am familiar, this seems the most appropriate for the following question. Please let me know if there's a more suitable network for similar questions in the future.
Question: What are some reasonable resources (e.g. computer-vision libraries) to which I should refer for optimally parameterizing uncommon curves (e.g. a more obfuscated version of this squiggly line) that I extract from a photo I take with a smartphone.
I suspect that the solution to my problem is rather difficult based on Travis' answer on What is parameterization?:
Many common shapes (lines, circles, other conic sections, planes, spheres, etc.) have well-known parameterizations, and graphs of functions from $mathbb{R}^m$ to $mathbb{R}^n$ have canonical parameterizations that are easy to write down, but like you say, for sufficiently complicated shapes parameterization can be a very difficult problem.
Thanks in advance for your help!
parametrization computer-vision
add a comment |
Preface: Out of all the Stack Exchange networks with which I am familiar, this seems the most appropriate for the following question. Please let me know if there's a more suitable network for similar questions in the future.
Question: What are some reasonable resources (e.g. computer-vision libraries) to which I should refer for optimally parameterizing uncommon curves (e.g. a more obfuscated version of this squiggly line) that I extract from a photo I take with a smartphone.
I suspect that the solution to my problem is rather difficult based on Travis' answer on What is parameterization?:
Many common shapes (lines, circles, other conic sections, planes, spheres, etc.) have well-known parameterizations, and graphs of functions from $mathbb{R}^m$ to $mathbb{R}^n$ have canonical parameterizations that are easy to write down, but like you say, for sufficiently complicated shapes parameterization can be a very difficult problem.
Thanks in advance for your help!
parametrization computer-vision
Preface: Out of all the Stack Exchange networks with which I am familiar, this seems the most appropriate for the following question. Please let me know if there's a more suitable network for similar questions in the future.
Question: What are some reasonable resources (e.g. computer-vision libraries) to which I should refer for optimally parameterizing uncommon curves (e.g. a more obfuscated version of this squiggly line) that I extract from a photo I take with a smartphone.
I suspect that the solution to my problem is rather difficult based on Travis' answer on What is parameterization?:
Many common shapes (lines, circles, other conic sections, planes, spheres, etc.) have well-known parameterizations, and graphs of functions from $mathbb{R}^m$ to $mathbb{R}^n$ have canonical parameterizations that are easy to write down, but like you say, for sufficiently complicated shapes parameterization can be a very difficult problem.
Thanks in advance for your help!
parametrization computer-vision
parametrization computer-vision
edited Dec 1 '18 at 5:01
Saad
19.7k92352
19.7k92352
asked Dec 1 '18 at 4:45
Coder47Coder47
61
61
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