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Xiumei Li
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Xiumei Li12 visible / 12 total nodes / 17 links

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Co-authorshipCo-authorshipCo-authorshipAuthorshipAuthorshipAuthorshipAuthorshipAuthorshipWorks onWorks onWorks onAuthorshipAuthorshipAuthorshipAuthorshipAuthorshipTopic signalXiumei LiAXiumei LiResearcherAlexander KopteAAlexander KopteResearcherAndré KaupAAndré KaupResearcherTAFA-GSGC: Group-wise Scalable Point Cloud Geometry Compression with Progressive Residual RefinementWTAFA-GSGC: Group-wise S...preprint / 2026Polynomial analogue of the Smarandache functionWPolynomial analogue of ...preprint / 2020A proof of Sondow's conjecture on the Smarandache functionWA proof of Sondow's con...preprint / 2020On the Selmer groups and Mordell-Weil groups of elliptic curves $ y^{2} = x (x \pm p) (x \pm q) $ over imaginary quadratic number fields of class number oneWOn the Selmer groups an...preprint / 2012Factoring integer using elliptic curves over rational number field $\mathbb{Q}$WFactoring integer using...preprint / 2013Computer VisionTComputer Vision30606 worksWeight hierarchies and weight distributions of a familiy of $p$-ary linear codesWWeight hierarchies and ...preprint / 2020Weight hierarchies of a family of linear codes associated with degenerate quadratic formsWWeight hierarchies of a...preprint / 2020Weight distributions of several families of 3-weight binary linear codesWWeight distributions of...preprint / 2020
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Xiumei Li

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PersonAlexander KopteCo-authorship / ResearcherPersonAndré KaupCo-authorship / ResearcherPaperTAFA-GSGC: Group-wise Scalable Point Cloud Geometry Compression with Progressive Residual RefinementAuthorship / preprint / 2026PaperPolynomial analogue of the Smarandache functionAuthorship / preprint / 2020PaperA proof of Sondow's conjecture on the Smarandache functionAuthorship / preprint / 2020PaperOn the Selmer groups and Mordell-Weil groups of elliptic curves y2=x(x±p)(x±q) y^{2} = x (x \pm p) (x \pm q) over imaginary quadratic number fields of class number oneAuthorship / preprint / 2012PaperFactoring integer using elliptic curves over rational number field Q\mathbb{Q}Authorship / preprint / 2013TopicComputer VisionWorks on / 30606 works

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