National University of Uzbekistan
named after Mirzo Ulugbek

Labor activity

Labor activity

SAFAROVA DILNORA TESHABOYEVNA

Doctor of Philosophy in Physics and Mathematics

Associate Professor, Department of Geometry and Topology, National University of Uzbekistan named after Mirzo Ulugbek

100174. Tashkent, University 4, NUU, Faculty of Mathematics

Phone: +998 97 765-92-28.

E-mail: safarova.dilnora87@mail.ru

PERSONAL DATA:

Surname: SAFAROVA

First Name: DILNORA

Middle Name: TESHABOYEVNA

Date of Birth: October 6, 1987 (Kashkadarya Region)

EDUCATION:

2006-2010 – Student, Faculty of Mathematics and Mechanics, NUU

2010-2012 – Master’s student, Faculty of Mathematics and Mechanics, NUU

2018-2020 – Basic Doctorate of National University of Uzbekistan

ACADEMIC DEGREE:

2024 – Doctor of Philosophy in Physics and Mathematics. (Mirzo Ulugbek National University of Uzbekistan, Tashkent, specialty – 01.01.04).

Topic: “Cardinal and topological properties of covariant functors of finite degree” (Supervisor: Prof. R.B. Beshimov)

RESEARCH ACTIVITIES:

2018–2020 – Doctoral Student, Department of Geometry and Topology,National University of Uzbekistan (Specialty 01.01.04 – Geometry and Topology)

TEACHING EXPERIENCE:

2012-2013 – Mathematics teacher at secondary school No. 6 in Zangiota district, Tashkent region

2014 – 2018 – Mathematics teacher at secondary school No. 275 in Mirzo Ulugbek district, Tashkent city

2018-2020 – Doctoral Student, Department of Geometry and Topology, National University of Uzbekistan

2021-2024 – Lecturer, Department of Geometry and Topology, National University of Uzbekistan

2024-2025 – Senior Lecturer, Department of Geometry and Topology, National University of Uzbekistan

2025-present – Acting Associate Professor, Department of Geometry and Topology, National University of Uzbekistan

RESEARCH AREAS:

The effect of cardinal and topological properties of topological spaces on exponential functors;

Topology of uniform spaces.

PARTICIPATION IN RESEARCH PROJECTS:

F-4-27 “Study of topological and cardinal properties of some covariant functors acting on categories of topological spaces” (2012-2016);

OT-F-4-42 “Cardinal and Topological Properties of the Space of Semi-Additive and Radon Functionals” (2017-2020);

Erasmus+ “Key Action 1 – Mobility for Learners and Staff – Higher Education Student and Staff Mobility” (2021-2027).

MONOGRAPHS AND METHODOLOGICAL WORKS

1. Cardinal and topological properties of covariant functors of finite degree. Monography. –T: “Ma’rifat”, 2024. 99 pp. Bibl. 119 names.
2. “Selected Chapters of Topology and Differential Geometry” (Part I). Study Guide. Tashkent: MOHIRBEK ZIYO, 2025, 150 pages.