A5018646577- Nonlinear Waves and Solitons
- Nonlinear Photonic Systems
- Advanced Mathematical Physics Problems
- Algebraic structures and combinatorial models
- Molecular spectroscopy and chirality
- Quantum Mechanics and Non-Hermitian Physics
- Numerical methods for differential equations
- Advanced Fiber Laser Technologies
- Differential Equations and Numerical Methods
- Differential Equations and Boundary Problems
- Quantum chaos and dynamical systems
- Financial Literacy, Pension, Retirement Analysis
- Advanced Fiber Optic Sensors
- Technology Adoption and User Behaviour
- FinTech, Crowdfunding, Digital Finance
- Biological Activity of Diterpenoids and Biflavonoids
- advanced mathematical theories
- Corporate Insolvency and Governance
- Chronic Myeloid Leukemia Treatments
- Geometric Analysis and Curvature Flows
- Cosmology and Gravitation Theories
- Maritime Navigation and Safety
- Strong Light-Matter Interactions
- Cold Atom Physics and Bose-Einstein Condensates
- Advanced Numerical Analysis Techniques
Shandong University of Science and Technology
2008-2024
Wenzhou Medical University
2024
Weatherford College
2023
Shanghai Maritime University
1996-2022
Qingdao Academy of Intelligent Industries
2011
Abstract In this paper, we investigate the interaction wave solutions of (2+1)-dimensional Fokas-Lenells equation. These localized contain solitons, degenerate lumps and lump chains. Wefocus on mixed including solitons lumps，and The effective method use to obtain above is generalized $(n, M)$-fold Darboux transformation. characteristics properties these are discussed analytically graphically. can change strength interactions by adjusting parameters preserve their own throughout process.
The purpose of this study is to clarify the drug interaction profile aumolertinib, and influence CYP3A4 genetic polymorphism on aumolertinib metabolic characteristics. Through microsomal enzyme reactions, we screened 153 drugs identified 15 that significantly inhibited metabolism aumolertinib. Among them, telmisartan carvedilol exhibited potent inhibitory activities in rat liver microsomes (RLM) human (HLM). In vivo , pharmacokinetic parameters including AUC C max were altered when...
In this paper, we study the step-like initial value problem for a generalized derivative nonlinear Schrödinger equation using Whitham modulation theory. First, utilize finite-gap integration method to obtain periodic solutions and relevant equations 0-, 1-, 2-genus cases used characterize dispersive shock waves (DSWs). Second, investigate four fundamental waves: two rarefaction (RWs) DSWs with data. On basis, show effect of varying certain parameters on dynamics fluid model. We find that...
Purpose This study investigates the factors influencing saving behaviour of Chinese Generation Z (Gen Z) through Internet wealth management (IWM) services. It adopts unified theory acceptance and use technology (UTAUT) as theoretical framework, focusing on key determinants such performance expectancy (PE), effort (EE), social influence (SI) facilitating conditions (FC). The research also explores mediating role intention to save via IWM its subsequent actual behaviour....
In this paper, by constructing equivalent transformations (ETs) of the generalized cylindrical KdV (cKdV) types equations, we transform variable-coefficient partial differential equations (vc-PDEs) into constant-coefficient PDEs (cc-PDEs) under some conditions. Particularly, classical cKdV equation is transformed accordingly, then exact solutions to vc-PDEs are provided in terms ETs. Thus, an effective approach getting presented based on cc-PDEs.
Abstract In the current study, novel symmetric structures to a coupled Hunter-Saxton equation are synthetically investigated. These include Lie symmetries, discrete nonlocally related systems, and μ -symmetries. symmetries -symmetries then used derive explicit invariant solutions. Based on established optimal system, can be reduced rich ordinary differential equations by group transformation. Its solutions thus obtained. Discrete constructed utilizing which help calculate new from known...
Two hierarchies of nonlinear integrable positive and negative lattice equations are derived from a discrete spectral problem. The two proved to have zero curvature representations associated with problem, which also shows that the correspond power expansions Lax operators respect parameter, respectively. Moreover, models in hierarchy polynomial type, rational type. Further, we construct infinite conservation laws about hierarchy.
An integrable lattice hierarchy is derived on the basis of a new matrix spectral problem. Then, some properties this are shown, such as Liouville integrability, bi‐Hamiltonian structure, and infinitely many conservation laws. After that, Darboux transformation first equation in constructed. Eventually, explicitly exact solutions investigated via graphs.
Abstract We study the symmetric structures and dynamic analysis of a (2 + 1)-dimensional generalized Benny-Luke (GBL) equation based on Lie symmetry method, GBL is an important non-integrable model water waves. Specifically, we construct multiple exact solutions obtain its nonlocally related systems. Firstly, point symmetries conservation laws are computed, then get reduced ordinary differential from one laws. Multiple methods, for example, dynamical systems power series homogeneous...
A hierarchy of integrable lattice equations with three potentials is constructed from a new discrete 3 × matrix spectral problem. It shown that the possesses Hamiltonian structure and hereditary recursion operator, which implies there exist infinitely many common commuting symmetries conserved functionals.
In a quantum system with spin, spin-orbit coupling is manifested by linking the spin angular momentum of particle its orbital momentum, which leads to many exotic phenomena. The experimental realization synthetic effects in ultra-cold atomic systems provides an entirely new platform for exploring simulations. spinor Bose-Einstein condensate, can change properties significantly, offers excellent opportunity investigate influence on state at macroscopic level. As typical states effects,...
Abstract The coordinate-independent analysis (qualitative, numerical, perturbation, etc.) on a given partial differential equation (PDE) may be effectively facilitated if its nonlocally related PDE systems can constructed. present research extendes their construction in three-dimensional situations, including the reduced potential system (RPS) based divergence-type conservation law (CL) and inverse (IPS) invariant (DI). For RPS, breakthrough is to prove that with algebraic gauge constraint...