World's Best Scientists 2026 revealed!
Michael Ruzhansky

Michael Ruzhansky

D-Index & Metrics

Mathematics

D-Index
43
Citations
7309
World Ranking
1702
National Ranking
23

Overview

Michael Ruzhansky is affiliated with Queen Mary University of London in the United Kingdom. Their primary area of research is within the broad field of Mathematics, with a specific focus on Applied Mathematics and Mathematical Physics. The scientist's work also spans Computational Theory and Mathematics, Control and Systems Engineering, and Modeling and Simulation.

The research topics covered by Michael Ruzhansky include Advanced Mathematical Physics Problems, Advanced Harmonic Analysis Research, Spectral Theory in Mathematical Physics, Nonlinear Partial Differential Equations, Mathematical Analysis and Transform Methods, Differential Equations and Boundary Problems, and Advanced Mathematical Modeling in Engineering.

Michael Ruzhansky has published extensively across various journals and venues. Notable frequent publication venues include arXiv (Cornell University), Ghent University Academic Bibliography (Ghent University), Journal of Geometric Analysis, Fractional Calculus and Applied Analysis, and Zeitschrift für Analysis und ihre Anwendungen.

Recent papers authored or co-authored by Michael Ruzhansky include:

  • "LSTM-CNN: An efficient diagnostic network for Parkinson's disease utilizing dynamic handwriting analysis," 2024, Computer Methods and Programs in Biomedicine
  • "Difference equations and pseudo-differential operators on ℤⁿ," 2020, Journal of Functional Analysis
  • "Fractional Klein-Gordon equation with singular mass," 2020, Chaos Solitons & Fractals
  • "Global hypoellipticity and global solvability for vector fields on compact Lie groups," 2020, Journal of Functional Analysis
  • "Fractional Schrödinger Equation with Singular Potentials of Higher Order," 2021, Reports on Mathematical Physics

The researcher collaborates frequently with a set of co-authors, including Duván Cardona, Vishvesh Kumar, Marianna Chatzakou, Niyaz Tokmagambetov, and Berikbol T. Torebek.

Michael Ruzhansky has a record of book publications with several prominent publishers. Among these, Springer International Publishing features titles such as "Analysis of Infectious Disease Problems (Covid-19) and Their Global Impact" (2021), "Nonlinear Analysis: Problems, Applications and Computational Methods" (2020), and "Functional Analysis in Interdisciplinary Applications-II" (2021). Additionally, Springer Nature has published "Advances in Harmonic Analysis and Partial Differential Equations" (2020), "Harmonic Analysis and Partial Differential Equations" (2022), and "Extended Abstracts 2021/2022" (2024). There is also a book titled "Spectral Geometry of Partial Differential Operators (Edition 1)" (2020) available through the BiblioBoard Library Catalog (Open Research Library).

Best Publications

  • Pseudo-Differential Operators and Symmetries: Background Analysis and Advanced Topics

    Michael Ruzhansky;Ville Turunen

  • Quantization on Nilpotent Lie Groups

    Veronique Fischer;Michael Ruzhansky

  • Quantization of Pseudo-differential Operators on the Torus

    Michael Ruzhansky;Ville Turunen

  • Global L 2-Boundedness Theorems for a Class of Fourier Integral Operators

    Michael Ruzhansky;Mitsuru Sugimoto

  • Global quantization of pseudo-differential operators on compact Lie groups, SU(2), 3-sphere, and homogeneous spaces

    Michael Ruzhansky;Ville Turunen

  • Advances in Real and Complex Analysis with Applications

    Michael Ruzhansky;Yeol Je Cho;Praveen Agarwal;Iván Area

  • Global quantization of pseudo-differential operators on compact Lie groups, SU(2) and 3-sphere

    Michael Ruzhansky;Ville Turunen

  • Modulation Spaces and Nonlinear Evolution Equations

    Michael Ruzhansky;Mitsuru Sugimoto;Baoxiang Wang

  • Hörmander Class of Pseudo-Differential Operators on Compact Lie Groups and Global Hypoellipticity

    Michael Ruzhansky;Ville Turunen;Jens Wirth

  • Schatten classes on compact manifolds: Kernel conditions☆

    Julio Delgado;Michael Ruzhansky

  • Nonharmonic Analysis of Boundary Value Problems

    Michael Ruzhansky;Niyaz Tokmagambetov

  • On horizontal Hardy, Rellich, Caffarelli–Kohn–Nirenberg and p-sub-Laplacian inequalities on stratified groups

    Michael Ruzhansky;Durvudkhan Suragan

  • Hardy and Rellich inequalities, identities, and sharp remainders on homogeneous groups

    Michael Ruzhansky;Durvudkhan Suragan

  • Hyperbolic Second Order Equations with Non-Regular Time Dependent Coefficients

    Claudia Garetto;Michael Ruzhansky

  • Layer potentials, Kac's problem, and refined Hardy inequality on homogeneous Carnot groups

    Michael Ruzhansky;Durvudkhan Suragan

  • Lp-nuclearity, traces, and Grothendieck–Lidskii formula on compact Lie groups

    Julio Delgado;Michael Ruzhansky

  • Changes of variables in modulation and Wiener amalgam spaces

    Michael Ruzhansky;Mitsuru Sugimoto;Joachim Toft;Naohito Tomita

  • Hardy Inequalities on Homogeneous Groups : 100 Years of Hardy Inequalities

    Michael Ruzhansky;Durvudkhan Suragan

  • On the Fourier analysis of operators on the torus

    Michael Ruzhansky;Ville Turunen

  • Special Functions and Analysis of Differential Equations

    Praveen Agarwal;Ravi P Agarwal;Michael Ruzhansky

  • The Hardy–Littlewood Maximal Operator

    David Cruz-Uribe;Alberto Fiorenza;Michael Ruzhansky;Jens Wirth

Frequent Co-Authors

Praveen Agarwal
Praveen Agarwal Anand International College of Engineering, Jaipur
David Cruz-Uribe
David Cruz-Uribe University of Alabama
Tohru Ozawa
Tohru Ozawa Waseda University
Anthony V. Geramita
Anthony V. Geramita Queen's University
Abdon Atangana
Abdon Atangana University of the Free State
Nicola Garofalo
Nicola Garofalo University of Padua
Shahn Majid
Shahn Majid Queen Mary University of London
Ravi P. Agarwal
Ravi P. Agarwal Florida Institute of Technology

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 studying Mathematics in the USA, exploring related online degrees can open up diverse career pathways. Many professionals leverage their math background to pursue advanced business education, blending analytical skills with management expertise.

For those interested in business administration, the easiest MBA program to get into offers a practical route to gain leadership credentials without intense admission hurdles. Similarly, easy online MBA programs provide flexibility for working students who want to balance studies with career demands.

If you aim to specialize further, online Doctorate in Business Administration (DBA) options include some of the most affordable online DBA programs. These combine advanced research with practical business strategy, ideal for math grads seeking executive roles.

Additionally, a strong foundation in finance complements mathematical skills well. Students might explore the cheapest masters in finance, which prepare graduates for roles in investment analysis, risk management, and financial modeling.

Overall, leveraging online degree options enhances career flexibility while building on mathematical expertise for high-demand fields.

Best Scientists Citing Michael Ruzhansky

Trending Scientists