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- Specializations:
*Algebraic and Differential Topology,**Topology of Real and Complex Manifolds,**Riemann's Geometry*.

The topological school was created in the middle of 60th of the previous
century. Its main object of investigation is the topology of differentiable
manifolds, i.e the study (with the use of methods of modern algebra) of
spaces whose structure in the small is like to the structure of a
multidimensional Euclidean space.

The geometric school on the faculty has more old traditions. The scientific interests of our geometers lay in the domain of multidimensional geometry of polyhedrons and convex bodies, Riemannian geometry that studies spaces whose geometry even in the small differs from Euclidean geometry. The Department has tight connection with Laboratory of Geometry and Topology of St.Petersburg Mathematical Institute.

The geometric school on the faculty has more old traditions. The scientific interests of our geometers lay in the domain of multidimensional geometry of polyhedrons and convex bodies, Riemannian geometry that studies spaces whose geometry even in the small differs from Euclidean geometry. The Department has tight connection with Laboratory of Geometry and Topology of St.Petersburg Mathematical Institute.

- Geometry and Topology
- Invariants of Finite Degree
- Topology of Manifolds

- Geometry
- Geometry and Topology
- Riemannian Geometry II

- Geometry of Manifolds
- Spaces of Nonpositive Curvature

- Analytic Geometry
- Geometry
- Geometry and Topology

- Analytic Geometry
- Geometry
- Geometry and Topology
- Theory of Duality I

- Analytic Geometry
- Geometry and Topology
- Geometry
- Differential Geometry and Tensor Analysis

- Analytic Geometry
- Geometry of Grassmann's manifolds
- Geometry and Topology
- Differential Geometry and Tensor Analysis
- Undersized Topology
- Theory of Knots
- Characteristical Classes

- Geometry
- Geometry and Topology
- Differential Geometry

- Analytic Geometry
- Differential Geometry and Tensor Analysis
- Theory of Fibrations
- Topology

- Geometry and its Foundations
- Geometry and Topology
- Theory of Duality II

- Geometry and Topology
- Differential Geometry and Tensor Analysis

- Analytic Geometry
- Geometry and Topology