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Boris Mirkin

Researcher at National Research University – Higher School of Economics

Publications -  182
Citations -  7183

Boris Mirkin is an academic researcher from National Research University – Higher School of Economics. The author has contributed to research in topics: Cluster analysis & Adaptive control. The author has an hindex of 35, co-authored 178 publications receiving 6722 citations. Previous affiliations of Boris Mirkin include Central Economics and Mathematics Institute & Russian Academy.

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Adaptive perimeter traffic control of urban road networks based on MFD model with time delays

TL;DR: In this article, the authors developed a more realistic macroscopic fundamental diagram-based nonlinear control-oriented model of urban traffic networks with time delays incorporated into model structure and designed two new perimeter control architectures for one aggregated urban traffic region under unknown bounded external disturbances and parameter uncertainties.
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Coordinated distributed adaptive perimeter control for large-scale urban road networks

TL;DR: In this paper, an adaptive control scheme is developed for multi-region MFD systems, which have an interconnected structure composing several homogeneous regions, where regional control laws are developed depending on real on-line local information of the region, and reference signal information forwarded to all distributed perimeter controllers by a high level coordinator controller.
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Nearest neighbour approach in the least-squares data imputation algorithms

TL;DR: Experimental analysis of a set of imputation methods developed within the so-called least-squares approximation approach, a non-parametric computationally effective multidimensional technique, and proposes extensions of these algorithms based on the nearest neighbours approach.
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Additive clustering and qualitative factor analysis methods for similarity matrices

TL;DR: A review of qualitative factor analysis (QFA) methods for additive clustering can be found in this article, where the authors present convergence properties for three versions of the method, provide cluster interpretations for results obtained from the algorithms, and give formulas for the evaluation of factor shares of the initial similarities variance.