Year: 2025
Type: article
Abstract: In this article, we clarify the relation between the squeezing function and the Fridman invariant corresponding to a general domain upper Omega $\Omega $ Ω (not necessarily convex), where upper Omega $\Omega $ Ω is defined by $$ \begin{align*}\Omega = \bigg\lbrace z \in \mathbb{C}^{r_{1}}\times\mathbb{C}^{r_{2}}\times\cdots\times\mathbb{C}^{r_{s}} : \sum\limits_{i\in I_{k}} ||z_{i}||^{m_{i}} < 1, 1\leq k \leq p \bigg\rbrace,\end{align*} $$ Ω = l b r a c e z ∈ C r 1 × C r 2 × ⋯ × C r s : ∑ i ∈ I k | | z i | | m i < 1 , 1 ≤ k ≤ p r b r a c e , with upper I Subscript k Baseline intersection upper I Subscript l Baseline equals backslash emptyset $I_{k}\cap I_{l} = \emptyset $ I k
Author: AKHIL KUMAR
Institution: University of Delhi
Language: English
Subfield: Applied Mathematics
Field: Mathematics
Domain: Physical Sciences
Open Access status: gold
Estimated APC paid: $3,550
Funder: University Grants Commission
OpenAlex ID: W4416231005