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- Tongxing Li

Discipline name
D-index
D-index (Discipline H-index) only includes papers and citation values for an examined
discipline in contrast to General H-index which accounts for publications across all
disciplines.
Citations
Publications
World Ranking
National Ranking

Mathematics
D-index
40
Citations
4,312
153
World Ranking
1411
National Ranking
71

- Mathematical analysis
- Differential equation
- Nonlinear system

Tongxing Li spends much of his time researching Mathematical analysis, Differential equation, Stochastic partial differential equation, Order and Nonlinear system. His work in Delay differential equation and Neutral differential equations are all subfields of Mathematical analysis research. His Stochastic partial differential equation study combines topics from a wide range of disciplines, such as Differential algebraic equation, Examples of differential equations, First-order partial differential equation and Linear differential equation.

Tongxing Li works mostly in the field of Order, limiting it down to topics relating to Mathematical physics and, in certain cases, Linear equation, as a part of the same area of interest. His study of Dynamic equation is a part of Nonlinear system. His work deals with themes such as Class and Type, which intersect with Dynamic equation.

- On the oscillation of higher-order half-linear delay differential equations (66 citations)
- On the oscillation of higher-order half-linear delay differential equations (66 citations)
- Oscillation of second-order neutral differential equations (65 citations)

Tongxing Li mostly deals with Mathematical analysis, Nonlinear system, Differential equation, Delay differential equation and Order. Class, Stochastic partial differential equation, Differential algebraic equation, Neutral differential equations and Numerical partial differential equations are subfields of Mathematical analysis in which his conducts study. His study looks at the relationship between Class and fields such as Asymptotic analysis, as well as how they intersect with chemical problems.

The concepts of his Nonlinear system study are interwoven with issues in Partial differential equation and Applied mathematics. Tongxing Li has researched Delay differential equation in several fields, including Equilibrium point, Distributed parameter system and Mathematical physics. His Order research includes themes of Sublinear function and Complement.

- Mathematical analysis (77.12%)
- Nonlinear system (43.79%)
- Differential equation (42.48%)

- Applied mathematics (28.76%)
- Partial differential equation (14.38%)
- Nonlinear system (43.79%)

Applied mathematics, Partial differential equation, Nonlinear system, Class and Ordinary differential equation are his primary areas of study. His Applied mathematics research incorporates themes from Neutral differential equations, Order, Fractional differential and Delay differential equation. His study in Nonlinear system is interdisciplinary in nature, drawing from both Fixed-point theorem, Type, Robustness and Algorithm.

His research on Class often connects related areas such as Differential equation. His study with Differential equation involves better knowledge in Mathematical analysis. His Mathematical analysis research integrates issues from Structure and Constant.

- Synchronization of bidirectional N -coupled fractional-order chaotic systems with ring connection based on antisymmetric structure (32 citations)
- Oscillation Criteria for Third-Order Emden–Fowler Differential Equations with Unbounded Neutral Coefficients (25 citations)
- Stability analysis of higher order nonlinear differential equations in β–normed spaces (22 citations)

- Mathematical analysis
- Differential equation
- Partial differential equation

The scientist’s investigation covers issues in Applied mathematics, Differential equation, Class, Delay differential equation and Neutral differential equations. His research ties Order and Applied mathematics together. He combines subjects such as Nonlinear differential equations, Sublinear function and Lipschitz continuity with his study of Order.

His Differential equation study introduces a deeper knowledge of Mathematical analysis. Combining a variety of fields, including Delay differential equation, Transformation and Order, are what the author presents in his essays. The subject of his Neutral differential equations research is within the realm of Nonlinear system.

This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.

Oscillation Behavior of Third-Order Neutral Emden-Fowler Delay Dynamic Equations on Time Scales

Zhenlai Han;Zhenlai Han;Tongxing Li;Shurong Sun;Shurong Sun;Chenghui Zhang.

Advances in Difference Equations **(2010)**

126 Citations

On the oscillation of higher-order half-linear delay differential equations

Chenghui Zhang;Tongxing Li;Tongxing Li;Bo Sun;Ethiraju Thandapani.

Applied Mathematics Letters **(2011)**

125 Citations

Hyers--Ulam stability of nth order linear differential equations

Tongxing Li;Akbar Zada;Shah Faisal.

The Journal of Nonlinear Sciences and Applications **(2016)**

118 Citations

Connections between Hyers-Ulam stability and uniform exponential stability of discrete evolution families of bounded linear operators over Banach spaces

Tongxing Li;Akbar Zada.

Advances in Difference Equations **(2016)**

110 Citations

Oscillation criteria for second-order superlinear Emden–Fowler neutral differential equations

Tongxing Li;Yuriy V. Rogovchenko.

Monatshefte für Mathematik **(2017)**

103 Citations

Oscillation of second-order neutral differential equations

Tongxing Li;Yuriy V. Rogovchenko.

Mathematische Nachrichten **(2015)**

100 Citations

Some remarks on oscillation of second order neutral differential equations

Ravi P. Agarwal;Chenghui Zhang;Tongxing Li.

Applied Mathematics and Computation **(2016)**

99 Citations

Fite–Hille–Wintner-type oscillation criteria for second-order half-linear dynamic equations with deviating arguments

Martin Bohner;Taher S. Hassan;Tongxing Li.

Indagationes Mathematicae **(2017)**

96 Citations

Oscillation Criteria for Second-Order Nonlinear Neutral Delay Differential Equations

Zhenlai Han;Zhenlai Han;Tongxing Li;Tongxing Li;Shurong Sun;Shurong Sun;Weisong Chen.

Advances in Difference Equations **(2010)**

95 Citations

A new approach in the study of oscillatory behavior of even-order neutral delay differential equations

Ravi P. Agarwal;Martin Bohner;Tongxing Li;Chenghui Zhang.

Applied Mathematics and Computation **(2013)**

94 Citations

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