World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
30
Citations
3609
World Ranking
3534
National Ranking
217

Overview

Ti-Jun Xiao is a researcher affiliated with the University of Tübingen in Germany. Their work spans multiple fields, primarily focused on mathematics, engineering, and computer science, with a strong emphasis on applied and computational approaches.

The main areas of study include:

  • Mathematics
  • Engineering
  • Computer Science

Within these disciplines, Ti-Jun Xiao has contributed extensively to several subfields, notably:

  • Control and Systems Engineering
  • Computational Theory and Mathematics
  • Mathematical Physics
  • Applied Mathematics
  • Modeling and Simulation

Their research topics concentrate on specific mathematical and engineering challenges such as:

  • Stability and Controllability of Differential Equations
  • Advanced Mathematical Modeling in Engineering
  • Advanced Mathematical Physics Problems
  • Numerical methods in inverse problems
  • Nonlinear Differential Equations Analysis
  • Fractional Differential Equations Solutions
  • Differential Equations and Boundary Problems

Ti-Jun Xiao's publication record includes works in a range of reputable venues. Frequent journals of publication are:

  • Applied Mathematics & Optimization
  • Communications in Nonlinear Science and Numerical Simulation
  • Journal of Differential Equations
  • Mathematical Methods in the Applied Sciences
  • Discrete and Continuous Dynamical Systems - S

Recent research papers authored or co-authored by Ti-Jun Xiao include:

  • Long-term dynamical behavior of the wave model with locally distributed frictional and viscoelastic damping, 2020, Communications in Nonlinear Science and Numerical Simulation
  • Asymptotic behaviours of solutions for wave equations with damped Wentzell boundary conditions but no interior damping, 2020, Journal of Differential Equations
  • Regularity and stability of wave equations with variable coefficients and Wentzell type boundary conditions, 2023, Journal of Differential Equations
  • Initial-value / Nonlocal Cauchy Problems for Fractional Differential Equations Involving ψ-Hilfer Multivariable Operators, 2020, Fractional Calculus and Applied Analysis
  • Uniform polynomial stability of second order integro-differential equations in Hilbert spaces with positive definite kernels, 2021, Discrete and Continuous Dynamical Systems - S

Collaboration is a significant aspect of Ti-Jun Xiao's academic activity. Frequent co-authors include:

  • Jin Liang
  • Kun-Peng Jin
  • Jun-Ren Luo
  • Yunyi Mu
  • Chan Li

Best Publications

  • Pseudo almost automorphic solutions to semilinear differential equations in Banach spaces

    Ti-Jun Xiao;Jin Liang;Jun Zhang

  • Composition of pseudo almost automorphic and asymptotically almost automorphic functions

    Jin Liang;Jun Zhang;Ti-Jun Xiao

  • Nonlocal Cauchy problems governed by compact operator families

    Jin Liang;James Liu;James Liu;Ti-Jun Xiao

  • Nonlocal impulsive problems for nonlinear differential equations in Banach spaces

    Jin Liang;James H. Liu;Ti-Jun Xiao

  • The Cauchy Problem for Higher Order Abstract Differential Equations

    Unknown

  • Pseudo-almost automorphic mild solutions to nonautonomous differential equations and applications

    Ti-Jun Xiao;Xing-Xing Zhu;Jin Liang

  • Some properties of pseudo-almost automorphic functions and applications to abstract differential equations

    Jin Liang;Jin Liang;Gaston M. N’Guérékata;Ti-Jun Xiao;Ti-Jun Xiao;Jun Zhang

  • Coupled second order evolution equations with fading memory: Optimal energy decay rate

    Kun-Peng Jin;Jin Liang;Ti-Jun Xiao

  • Semilinear integrodifferential equations with nonlocal initial conditions

    Jin Liang;Jin Liang;Ti-Jun Xiao;Ti-Jun Xiao

  • Existence of classical solutions to nonautonomous nonlocal parabolic problems

    Ti-Jun Xiao;Jin Liang

  • Decomposition of weighted pseudo-almost periodic functions

    Jin Liang;Ti-Jun Xiao;Jun Zhang

  • A note on the fractional Cauchy problems with nonlocal initial conditions

    Rong-Nian Wang;Ti-Jun Xiao;Jin Liang

  • Nonlocal Cauchy problems for semilinear evolution equations

    Jin Liang;J. van Casteren;Ti-Jun Xiao

  • Coupled second order semilinear evolution equations indirectly damped via memory effects

    Ti-Jun Xiao;Jin Liang

  • Asymptotically almost automorphic solutions for some integrodifferential equations with nonlocal initial conditions

    Hui-Sheng Ding;Hui-Sheng Ding;Ti-Jun Xiao;Jin Liang

  • Approximations of Laplace Transforms and Integrated Semigroups

    Ti-Jun Xiao;Jin Liang

  • Pseudo-almost periodicity of some nonautonomous evolution equations with delay☆

    Hui-Sheng Ding;Jin Liang;Gaston M. N’Guérékata;Ti-Jun Xiao

  • On complete second order linear differential equations in Banach spaces

    Unknown

  • Almost automorphic solutions to nonautonomous semilinear evolution equations in Banach spaces

    Hui-Sheng Ding;Jin Liang;Ti-Jun Xiao

  • Solvability of the Cauchy problem for infinite delay equations

    Jin Liang;Ti-Jun Xiao

  • Second order differential operators with Feller–Wentzell type boundary conditions

    Ti-Jun Xiao;Ti-Jun Xiao;Jin Liang

  • Mild pseudo-almost periodic solutions of nonautonomous semilinear evolution equations

    Hui-Sheng Ding;Jin Liang;Gaston M. N'GuéRéKata;Ti-Jun Xiao

  • Solutions to the Cauchy problem for differential equations in Banach spaces with fractional order

    Zhi-Wei Lv;Jin Liang;Ti-Jun Xiao

  • Some properties of Stepanov-like almost automorphic functions and applications to abstract evolution equations

    Hui-Sheng Ding;Jin Liang;Ti-Jun Xiao

  • Periodic solutions of delay impulsive differential equations

    Jin Liang;James H. Liu;Ti-Jun Xiao

  • Uniform stability of semilinear wave equations with arbitrary local memory effects versus frictional dampings

    Kun-Peng Jin;Jin Liang;Ti-Jun Xiao

  • On Stepanov-like (pseudo) almost automorphic functions☆

    Zhenbin Fan;Zhenbin Fan;Jin Liang;Ti-Jun Xiao

  • Existence of positive almost automorphic solutions to nonlinear delay integral equations

    Hui-Sheng Ding;Ti-Jun Xiao;Ti-Jun Xiao;Jin Liang

  • Solutions to Fractional Differential Equations with Nonlocal Initial Condition in Banach Spaces

    Zhi-Wei Lv;Jin Liang;Ti-Jun Xiao

  • Blow-up and global existence of solutions to integral equations with infinite delay in Banach spaces☆

    Ti-Jun Xiao;Jin Liang

  • Composition of Stepanov-like pseudo almost automorphic functions and applications to nonautonomous evolution equations

    Zhenbin Fan;Zhenbin Fan;Jin Liang;Ti-Jun Xiao

Frequent Co-Authors

Gaston M. N’Guérékata
Gaston M. N’Guérékata Morgan State University
Tingwen Huang
Tingwen Huang Shenzhen Institutes of Advanced Technology
Hong-Kun Xu
Hong-Kun Xu Hangzhou Dianzi University

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students pursuing Mathematics in the USA, exploring related online degrees can broaden career opportunities and enhance skill sets. Many professionals consider pairing their math background with business knowledge through an quickest online MBA. These programs offer efficient pathways to leadership roles without compromising work or study balance.

Similarly, a masters in digital marketing can complement strong analytical abilities from math, opening doors in data-driven marketing and strategic decision-making.

For those seeking to accelerate their education, the cheapest 1 year online MBA programs combine affordability with speed, helping students quickly gain valuable business acumen alongside their technical expertise.

Transferring credits can also simplify the journey. Many reputable universities offer an online MBA accepting transfer credits, allowing math graduates to efficiently leverage prior coursework toward advanced qualifications.

Overall, integrating mathematics with online business or marketing degrees creates versatile career pathways in finance, analytics, management, and beyond.

Best Scientists Citing Ti-Jun Xiao

Trending Scientists