A5026570526- Advanced Differential Equations and Dynamical Systems
- Quantum chaos and dynamical systems
- Nonlinear Waves and Solitons
- Nonlinear Photonic Systems
- Mathematical and Theoretical Epidemiology and Ecology Models
- Chaos control and synchronization
- Advanced Mathematical Physics Problems
- Algebraic Geometry and Number Theory
- Lipid metabolism and biosynthesis
- Fractional Differential Equations Solutions
- Underground infrastructure and sustainability
- Meromorphic and Entire Functions
- Numerical methods for differential equations
- Evacuation and Crowd Dynamics
- advanced mathematical theories
- Fire dynamics and safety research
- Thermochemical Biomass Conversion Processes
- Robotic Path Planning Algorithms
- Nonlinear Differential Equations Analysis
- Coding theory and cryptography
- Fetal and Pediatric Neurological Disorders
- Fiber-reinforced polymer composites
- Advanced Numerical Analysis Techniques
- Graphite, nuclear technology, radiation studies
- Esophageal Cancer Research and Treatment
Yunnan University of Finance And Economics
2012-2024
Yangzhou University
2023-2024
Jiangsu Vocational Institute of Architectural Technology
2024
Dongguan People’s Hospital
2023
Qujing Normal University
2001-2012
University of Finance and Economics
2012
Islamic Azad University of Nishapur
2010
Esophageal cancer (EC) is one of the most common cancers in China. The purpose this study was to investigate updated incidence rates and risk factors EC Nan'ao Island, where rate chronically highest southern To calculate annual rate, data on 338 cases from Cancer Registry system diagnosed during 2005-2011 were collected. A case-control conducted explore factors. One hundred twenty-five alive patients 250 controls enrolled into study. pre-test questionnaire demography, dietary factors,...
As urban areas experience economic growth and expansion, the development scale intensity of commercial complexes have notably increased. Integrating aboveground underground spaces enhances vitality latter, thereby improving land efficiency. However, these encounter challenges, including disconnections in design, leading to poor continuity suboptimal outcomes. Existing research predominantly discusses individual factors influencing space integration, lacking a comprehensive assessment...
Biomass waste in agricultural and forestry production has low value, large volume, disordered texture, high water content, recycling costs, disturbing its biomass treatment. In terms of mainstream treatment methods, incineration directly releases carbon dioxide, dust, other pollutants, while landfills produce dioxide methane with stronger greenhouse effects. response to this problem—taking pollution reduction, sequestration, the resource utilization as purpose—a mode in-situ, harmlessness,...
In this study, we determine the associated number of zeros for Abelian integrals in four classes quadratic reversible centers genus one. Based on results [Li et al., 2002b],, prove that upper bounds with orbits formed by conics, cubics, quartics, and sextics, under polynomial perturbations arbitrary degree [Formula: see text], depend linearly text].
Investigations have shown that the conformable fractional derivative is very different from classical derivatives, it does not function of memory like so more appropriate to be called as cognate integer-order derivative. In this paper, following idea constructing derivative, an extensional named sech-fractional proposed. The effects new differential operator on dynamical properties nonlinear partial equations (PDEs) are discussed. As example, by using system method, traveling wave solutions...
We formulate efficient polynomial expansion methods and obtain the exact traveling wave solutions for generalized Camassa-Holm Equation. By methods, we three types Equation: hyperbolic function solutions, trigonometric rational solutions. At same time, have shown graphical behavior of
This paper intends to explore bifurcation behavior of limit cycles for a cubic Hamiltonian system with quintic perturbed terms using both qualitative analysis and numerical exploration. To obtain the maximum number cycles, function form R(x, y, λ )= S(x, mx 2 + ny ky 4 − is added system, where m, n, k are all variable. The investigation based on detection functions which particularly effective system. study reveals that, [equation (1.5) in introduction] mentioned above, there 15 if 15.1149...
We study a generalized KdV equation of neglecting the highest order infinitesimal term, which is an important water wave model. Some exact traveling solutions such as singular solitary solutions, semiloop soliton dark peakon loop-soliton broken U-form and C-form, periodic type, solution semiparabola form are obtained. By using mathematical software Maple , we show their profiles discuss dynamic properties. Investigating these properties, find that waveforms some vary with changes certain parameters.
In this paper, we firstly solve the auxiliary elliptic equation and obtain explicit solutions to equation. Then, by modified polynomial expansion method, more new for coupled nonlinear Drinfeld–Sokolov–Satsuma–Hirota system, get figures of with special parameters. There exist mainly three types system: trigonometric function traveling wave solutions, hyperbolic rational solutions. From physics, are compacton, soliton, cuspon, peakon waves.
By using the integral bifurcation method, we study nonlinear K ( m , n ) equation for all possible values of and . Some new exact traveling wave solutions explicit type, implicit parametric type are obtained. These include peculiar compacton solutions, singular periodic compacton‐like blowup smooth soliton kink antikink solutions. The great parts them different from results in existing references. In order to show their dynamic profiles intuitively, ), (2 − 1, (3 2, (4 3, 1) equations chosen...
Bifurcation of limit cycles for a quintic system is investigated using both qualitative analysis and numerical exploration. The investigation based on detection functions which are particularly effective the system. study reveals that has 8 function approach, two different distributed orderliness shown. By method simulation, these observed their nicety places determined. also indicates each passes corresponding point. results presented here helpful further investigating Hilbert's 16th problem.
Objective: Biallelic pathogenic variants in TOE1 cause pontocerebellar hypoplasia type 7 (PCH7), a rare neurological condition characterized by psychomotor retardation, spastic paraplegia, seizures, gonadal abnormalities and brain anomalies. Currently, only 14 postnatally diagnosed PCH7 patients have been described. However, the prenatal clinical profile of has not yet reported.Method: Whole-exome sequencing (WES) was performed to screen for causal variants.Results: We report pedigree...
Bifurcation of limit cycles for two differential systems is investigated using both qualitative analysis and numerical exploration. The investigation based on detection functions which are particularly effective the perturbed systems. study reveals that each has 3 function approach. By method simulation, distributed orderliness observed their nicety places determined. also indicates passes corresponding point. results presented here helpful further investigating Hilbert's 16th problem.
In this paper, by using the method of Picard-Fuchs equation and Riccati equation, we study upper bounds for associated number zeros Abelian integrals two classes quadratic reversible centers genus one under any polynomial perturbations degree n, obtain that their are 3<i>n</i> -3 (<i>n</i> ≥ 2) 18[<i>n</i>/2]<i>n</i>/2 + 3[(<i>n</i>-1)/1] 4) respectively, both linearly depend on <i>n</i>.
We find an interesting phenomenon that the discrete system appearing in a reference can be reduced to old integrable given by Merola, Ragnisco, and Tu another reference. Differing from works above two references, new is obtained generalized Ablowitz‐Ladik hierarchy; Darboux transformation of this established further. As applications transformation, different kinds exact solutions are explicitly given. Investigatingthe properties these solutions, we not pure soliton but their dynamic...
Bifurcation of limit cycles for two integrable non-Hamiltonian systems with perturbed terms is investigated using both qualitative analysis and numerical exploration. The investigation based on detection functions which are particularly effective the systems. study reveals that each has 8 function approach. By method simulation, distributed orderliness observed their nicety places determined. also indicates passes corresponding point. results presented here helpful further investigating...
Bifurcation of limit cycles a perturbed integrable non-Hamiltonian system is investigated using both qualitative analysis and numerical exploration. The investigation based on detection functions which are particularly effective for the system. study reveals that has 8 function approach, two different distributed orderliness shown. By method simulation, these observed their nicety places determined. also indicates each passes corresponding point.
In this paper, using the method of Picard-Fuchs equation and Riccati equation, we consider number zeros for Abelian integrals in a kind quadratic reversible centers genus one under arbitrary polynomial perturbations degree $n$, obtain that upper bound is $2\left[{(n+1)}/{2}\right]+$ $\left[{n}/{2}\right]+2$ ($n\geq 1$), which linearly depends on $n$.