On the involute-evolute of the pseudonull curve in Minkowski 3-space (Q1790048)
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scientific article; zbMATH DE number 6950799
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On the involute-evolute of the pseudonull curve in Minkowski 3-space |
scientific article; zbMATH DE number 6950799 |
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On the involute-evolute of the pseudonull curve in Minkowski 3-space (English)
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10 October 2018
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Summary: We have generalized the involute and evolute curves of the pseudonull curves \(\alpha\) in \(\mathbb E_1^3\); that is, \(\alpha\) is a spacelike curve with a null principal normal. Firstly, we have shown that there is no involute of the pseudonull curves \(\alpha\) in \(\mathbb E_1^3\). Secondly, we have found relationships between the evolute curve \(\beta \) and the pseudonull curve \(\alpha\) in \(\mathbb E_1^3\). Finally, some examples concerning these relations are given.
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0.9347618
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0.92214096
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0.9068597
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0.90286493
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