City

Jena, Germany

Type of institution

University

Subject of cooperation:
- Conducting joint research in the field of optimal embedding, estimates of continuity modules.
- Publication of joint works in high-rated journals.
Result of cooperation:

Joint research work with D. Haroske, an employee of Friedrich Schiller University Jena. Evaluation of the uniform modulus of continuity for Bessel potentials, accurate evaluation of the majorant of modules of continuity and optimal embedding for generalized Bessel potentials were obtained, optimal Calderon space for Bessel potentials and optimal Calderon space for generalized Bessel potentials were built.

Goldman M.L., Haroske D. Estimates for continuity envelopes and approximation numbers of Bessel potentials // Journal of Approximation Theory. 2013. Vol. 172. P. 58–85.

Goldman M.L., Haroske D. Optimal Calderon spaces for the generalized Bessel potentials / // Doklady Mathematics. 2015. Vol. 92. № 1. P. 404–407.

About partner:
Start of cooperation: 2013.

City

Munich, Germany

Type of institution

University

Subject of cooperation:
- Conducting joint research in the field of stationary solutions of the Vlasov-Poisson system describing the distribution of particles in the gravitational field.
- Publication of joint works in high-rated journals
Result of cooperation:

We are working on the joint article “Spherical symmetric stationary solutions of the Vlasov – Poisson equation” with J. Batt, an employee of Ludwig Maximilian University of Munich.

About partner:
Start of cooperation: 2017.

City

Giessen, Germany

Type of institution

University

Subject of cooperation:
Conducting joint research in the field of nonlinear functional-differential equations. Publication of joint works in high-rated journals.
Result of cooperation:

Joint research work with H.-O.-Walther, an employee of Justus Liebig University. Sufficient terms of hyperbolicity and stability of periodic solutions of nonlinear functional-differential equations were obtained. The results of the work are reflected in the articles: - Walter H.-O., Skubachevskii A. L. On hyperbolicity of rapidly oscillating periodic solutions to functional differential equations. // Journal “Functional analysis and its applications”, Vol. 39, is. 1, M., 2005, p. 82-85. - Walter X-Skubachevskii A. L. On hyperbolicity of solutions with irrational periods of some functional differential equations. // Journal “Proceedings of the Russian Higher School Academy of Sciences”, Vol. 402. №2, M., 2005, p. 151-154.

About partner:
Start of cooperation: 2003
Field of cooperation: hyperbolicity of periodic solutions of nonlinear functional-differential equations.

City

Moscow, Russia

Type of institution

Research Centre

Subject of cooperation:
Collecting oncology patients’ biomaterial for research

City

Moscow, Russia

Type of institution

Clinical Hospital

Subject of cooperation:
Clinical studies

City

Moscow, Russia

Type of institution

University

Subject of cooperation:
Joint development of simulation training modules
Result of cooperation:

Development and use of useful models

About partner:
Sechenov First Moscow State Medical University educational and virtual complex “Mentor Medicus”.

City

Turku, Finland

Type of institution

University

Subject of cooperation:
Scientific research
Result of cooperation:

Creation of a metabolome technology that allows to analyze the qualitative and quantitative composition of herbs and their parts, predict and study the influence of various factors on the synthesis and accumulation of certain classes of organic compounds

City

Basel, Switzerland

Type of institution

University

Subject of cooperation:
Scientific research
Result of cooperation:

Increased bioavailability of medicines

City

Kiel, Germany

Type of institution

University

Subject of cooperation:
Scientific research
Result of cooperation:

Increased bioavailability of medicines