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Author

Miaomiao Ren

Observed names: Miao-Miao Ren, Ren, Miaomiao
Observed institutions: University of Novi Sad, South China Normal University, Northwest University, Northwest University, Dongguan Polytechnic, Huizhou University
ORCID: 0000-0003-1337-0919
Observed ORCID: 0000-0003-1337-0919
OpenAlex ID: A5110688016
Nonfinitely based ai-semirings with finitely based semigroup reducts
2022 · Marcel Jackson, Miaomiao Ren, et al. · Journal of Algebra · 31
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On the varieties generated by ai-semirings of order two
2014 · Yong Shao, Miaomiao Ren · Semigroup Forum · 31
The finite basis problem for additively idempotent semirings that relate to S_7
2025 · Gao, Zidong, Jackson, Marcel, et al. · arXiv (Cornell University) · 26
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The Variety Generated by an Ai-semiring of Order Three
2020 · Xianzhong Zhao, Miaomiao Ren, et al. · Ural mathematical journal · 24
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The finite basis problem for additively idempotent semirings of order four, III
2025 · Miaomiao Ren, Zexi Liu, et al. · Semigroup Forum · 18
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The varieties of semilattice-ordered semigroups satisfying $$x^3\approx x$$ x 3 ≈ x and $$xy\approx yx$$ x y ≈ y x
2016 · Miaomiao Ren, Xianzhong Zhao · Periodica Mathematica Hungarica · 18
Flat extensions of groups and limit varieties of additively idempotent semirings
2023 · Miaomiao Ren, Marcel Jackson, et al. · Journal of Algebra · 17
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On free Burnside ai-semirings
2014 · Miaomiao Ren, Xianzhong Zhao · Semigroup Forum · 16
On a variety of Burnside ai-semirings satisfying $$x^n\approx x$$ x n ≈ x
2016 · Miaomiao Ren, Xianzhong Zhao, et al. · Semigroup Forum · 14
The finite basis problem for additively idempotent semirings of order four, I
2025 · Miaomiao Ren, Junyang Liu, et al. · Semigroup Forum · 11
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The additively idempotent semiring $$S_7^0$$ is nonfinitely based
2024 · Yanan Wu, Miaomiao Ren, et al. · Semigroup Forum · 11
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The lattice of ai-semiring varieties satisfying $$x^n\approx x$$ and $$xy\approx yx$$
2020 · Miaomiao Ren, Xianzhong Zhao, et al. · Semigroup Forum · 11
The flat semirings with nilpotent multiplicative reducts
2026 · Zidong Gao, Miaomiao Ren · Communications in Algebra · 10
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On a hereditarily finitely based ai-semiring variety
2019 · Miaomiao Ren, Lingli Zeng · Soft Computing · 8
Global determinism of semigroups having regular globals
2015 · Aiping Gan, Xianzhong Zhao, et al. · Periodica Mathematica Hungarica · 5
The finite basis problem for flat semirings $S_c(W)$, $M_c(W)$ and $M(W)$
2026 · Gao, Zidong, Ren, Miaomiao, et al. · arXiv (Cornell University) · 2
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The finite basis problem for matrix semirings over a two-element additively idempotent semiring
2026 · Jun Jiao, Miaomiao Ren · Semigroup Forum · 2
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The Interval $[\mathsf{V}(S_7),\mathsf{V}(B_2^1)]$ of Semiring Varieties Has the Cardinality of the Continuum
2026 · Gao, Zidong, Ren, Miaomiao, et al. · arXiv (Cornell University) · 2
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Every additively idempotent semiring satisfying $xy\approx xz$ is finitely based
2025 · Yue, Mengya, Ren, Miaomiao · arXiv (Cornell University) · 2
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The Burnside ai-semiring variety defined by $x^n\approx x$
2022 · Ren, Miaomiao, Zhao, Xianzhong, et al. · arXiv (Cornell University) · 2
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Linear preservers for matrices over a class of semirings
2021 · Weina Deng, Miaomiao Ren, et al. · Linear and Multilinear Algebra · 2
Tropical matrix groups and Boolean matrix groups
2023 · Lin Yang, Miao-Miao Ren, et al. · Journal of Algebra and Its Applications · 1
Additively orthodox semirings with special transversals
2021 · Kaiqing Huang, Yizhi Chen, et al. · AIMS Mathematics · 1
On semilattices of rectangular bands and groups
2016 · Yong Shao, Miaomiao Ren · Semigroup Forum · 1
The semiring variety generated by any finite number of finite fields and distributive lattices
2015 · Yong Shao, Miaomiao Ren, et al. · Publications de l Institut Mathematique · 1
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Works count: 27
Citation count: 267
H-index: 11
I10-index: 13
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