Xiaoxue Xu

Targeted Deletion of Peroxiredoxin 1 Enhances Anti‐Tumor Immunity in Colorectal Cancer by Reprogramming the Immunosuppressive Tumor‐Associated Macrophages

Yuqi Sun, Jinli Han, Nianhua Yu, Xiaohui Wang et autres

ABSTRACT Peroxiredoxin 1 (PRDX1) overexpression in colorectal cancer (CRC) correlates with poor prognosis and reduced T‐cell infiltration. However, the mechanism underlying PRDX1‐mediated immune suppression remains elusive. In this study, we found that knockout of PRDX1 robustly suppressed AOM/DSS‐induced colonic adenocarcinoma compared with …

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Algebro-geometric integration to the discrete Chen–Lee–Liu system

Xiaoxue Xu, Decong Yi, Xing Li, Da‐jun Zhang

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Algebro-geometric integration to the discrete Chen-Lee-Liu system

Xiaoxue Xu, Decong Yi, Xing Li, Da‐jun Zhang

Algebro-geometric solutions for the discrete Chen-Lee-Liu (CLL) system are derived in this paper. We construct a nonlinear integrable symplectic map which is used to define discrete phase flows. Compatibility of the maps with different parameters gives rise to the discrete CLL system …

Single‐cell atlas of peripheral blood by CyTOF revealed peripheral blood immune cells metabolic alterations and neutrophil changes in intracranial aneurysm rupture

Xiaolong Ya, Chenglong Liu, Long Ma, Peicong Ge et autres

Previous studies have found that the peripheral immune environment is closely related to the occurrence and development of intracranial aneurysms. However, it remains unclear how the metabolism of peripheral blood mononuclear cells (PBMCs) and the composition of polymorphonuclear leukocytes (PMNs) changes in …

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The (2+1)‐dimensional Schwarzian Korteweg–de Vries equation and its generalizations with discrete Lax matrices

Weifang Liu, Cewen Cao, Xiao Yang, Xiaoxue Xu

By using the discrete Lax matrices corresponding to and in the Adler–Bobenko–Suris list of quadrilateral lattice equations, we establish solutions of the (2+1)‐dimensional Schwarzian Korteweg–de Vries (SKdV) equation and its generalizations. According to the structure of integrable Hamiltonian systems provided by one …

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A novel solution to the generalized lattice Liouville equation

Xiaoxue Xu, Decong Yi, Li-Yuan Ma

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Algebro-geometric solutions to the lattice potential modified Kadomtsev–Petviashvili equation

Xiaoxue Xu, Cewen Cao, Da‐jun Zhang

Abstract Algebro-geometric solutions of the lattice potential modified Kadomtsev–Petviashvili (lpmKP) equation are constructed. A Darboux transformation of the Kaup–Newell spectral problem is employed to generate a Lax triad for the lpmKP equation, as well as to define commutative integrable symplectic maps which …

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Algebro-geometric integration of the Q1 lattice equation via nonlinear integrable symplectic maps

Xiaoxue Xu, Cewen Cao, Frank Willem Nijhoff

Abstract The Q1 lattice equation, a member in the Adler–Bobenko–Suris list of 3D consistent lattices, is investigated. By using the multidimensional consistency, a novel Lax pair for Q1 equation is given, which can be nonlinearized to produce integrable symplectic maps. Consequently, a …

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Integrable symplectic maps associated with discrete Korteweg‐de Vries‐type equations

Xiaoxue Xu, Mengmeng Jiang, Frank Willem Nijhoff

Abstract In this paper, we present novel integrable symplectic maps, associated with ordinary difference equations, and show how they determine, in a remarkably diverse manner, the integrability, including Lax pairs and the explicit solutions, for integrable partial difference equations which are the …

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Remarks on the Scale-Invariant Cassinian Metric

Gendi Wang, Xiaoxue Xu, Матти Вуоринен

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On the Lattice Potential KP Equation

Cewen Cao, Xiaoxue Xu, Da‐jun Zhang

The paper presents an approach to derive finite genus solutions to the lattice potential Kadomtsev-Petviashvili (lpKP) equation introduced by F.W. Nijhoff, et al. This equation is rederived from compatible conditions of three replicas of the discrete ZS-AKNS spectral problem, which is a …

Finite genus solutions to the lattice Schwarzian Korteweg-de Vries equation

Xiaoxue Xu, Cewen Cao, Guangyao Zhang

Based on integrable Hamiltonian systems related to the derivative Schwarzian Korteweg-de Vries (SKdV) equation, a novel discrete Lax pair for the lattice SKdV (lSKdV) equation is given by two copies of a Darboux transformation which can be used to derive an integrable …

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