activity
20072020
most citedExotic symplectic manifolds from Lefschetz fibrations

20 citations · 44 across the 6 of their papers we have counts for

collaborators

7 papers

cs.LG2020★ 2 cited

Analytic Manifold Learning: Unifying and Evaluating Representations for Continuous Control

Rika Antonova, Maksim Maydanskiy, Danica Kragic +2

We address the problem of learning reusable state representations from streaming high-dimensional observations. This is important for areas like Reinforcement Learning (RL), which…

cs.CV2020★ 3 cited

Inability of spatial transformations of CNN feature maps to support invariant recognition

Ylva Jansson, Maksim Maydanskiy, Lukas Finnveden +1

A large number of deep learning architectures use spatial transformations of CNN feature maps or filters to better deal with variability in object appearance caused by natural imag…

math.SG2012

The symplectic topology of some rational homology balls

Yanki Lekili, Maksim Maydanskiy

We study the symplectic topology of some finite algebraic quotients of the An Milnor fibre which are diffeomorphic to the rational homology balls that appear in Fintushel and Stern…

math.SG2011★ 2 cited

Semisimplicity of the quantum cohomology for smooth Fano toric varieties associated with facet symmetric polytopes

Benjamin P. Mirabelli, Maksim Maydanskiy

The degree zero part of the quantum cohomology algebra of a smooth Fano toric symplectic manifold is determined by the superpotential function, W, of its moment polytope. In partic…

math.SG2009★ 17 cited

Lefschetz fibrations and exotic symplectic structures on cotangent bundles of spheres; includes Corrigendum

Maksim Maydanskiy, Paul Seidel

We construct open symplectic manifolds which are convex at infinity ("Liouville manifolds") and which are diffeomorphic, but not symplectically isomorphic, to cotangent bundles T^*…

math.SG2009★ 20 cited

Exotic symplectic manifolds from Lefschetz fibrations

Maksim Maydanskiy

In this paper we construct, in all odd complex dimensions, pairs of Liouville domains W_0 and W_1 which are diffeomorphic to the cotangent bundle of the sphere with one extra subcr…

math.CO2007

A note on the incidence coloring of outerplanar graphs

Maksim Maydanskiy

A proof that every outerplanar graph is Δ+2 colorable. This is slightly stronger then an unpublished result of Wang Shudong, Ma Fangfang, Xu Jin, and Yan Lijun proving the same for…