Zobrazeno 1 - 6
of 6
pro vyhledávání: '"Jiemeng Zhang"'
Publikováno v:
Cellular and Molecular Gastroenterology and Hepatology, Vol 15, Iss 6, Pp 1351-1369 (2023)
Background & Aims: Complex communications between hepatocytes and Kupffer cells (KCs) are known to drive or suppress hepatocarcinogenesis, with controversial data in the literature. In previous experiments that aimed to decipher hepatocyte/KC interac
Externí odkaz:
https://doaj.org/article/fbf22ff817e64ceaaa6b4a6e3a01135f
Autor:
Jiemeng Zhang
Publikováno v:
Mathematics, Vol 11, Iss 20, p 4356 (2023)
In this paper, we propose a nuanced variation in the kernel words of the tribonacci sequence. Our primary objective is to investigate the intrinsic properties of the kernel words and associated gap sequences when the tribonacci sequence is expanded o
Externí odkaz:
https://doaj.org/article/aa961e4d606941d18108ff046a9e12c0
Autor:
Jiemeng Zhang, Zhixiong Wen
Publikováno v:
Mathematics, Vol 11, Iss 13, p 2853 (2023)
The quasi-Tribonacci sequence T, which is a transformation of the Tribonacci sequence, is the fixed point of morphism ϕ:0→01, 1→12, 2→0. In this paper, we study the properties of the factors in the quasi-Tribonacci sequence and give the singul
Externí odkaz:
https://doaj.org/article/1cbb5e315ba54d11ade4dbf4404763bc
Autor:
Wen, Jiemeng Zhang, Zhixiong
Publikováno v:
Mathematics; Volume 11; Issue 13; Pages: 2853
The quasi-Tribonacci sequence T, which is a transformation of the Tribonacci sequence, is the fixed point of morphism ϕ:0→01, 1→12, 2→0. In this paper, we study the properties of the factors in the quasi-Tribonacci sequence and give the singul
Publikováno v:
Discrete Mathematics. 343:111958
First, we show that the sum-free set generated by the period-doubling sequence is not κ -regular for any κ ≥ 2 . Next, we introduce a generalization of the period-doubling sequence, which we call the period- k -folding sequences. We show that the
Publikováno v:
The Electronic Journal of Combinatorics. 24
The infinite Fibonacci sequence $\mathbf{F}$, which is an extension of the classic Fibonacci sequence to the infinite alphabet $\mathbb{N}$, is the fixed point of the morphism $\phi$: $(2i)\mapsto (2i)(2i+1)$ and $(2i+1)\mapsto (2i+2)$ for all $i\in\