Book chapter
Кластерные отношения в России и региональная политика развития кластеров
С. 383-391.
Голованова С. В., Кадочников С. М.
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Added: Apr 24, 2017
Kutsenko E. S., Meissner D. Science, Technology and Innovation. WP BRP. Высшая школа экономики, 2013. No. 11/STI/2013.
Cluster policy is recognized as one of the pivotal elements of state of art innovation policy. State support for clusters helps to take into account regional peculiarities and engage the most innovative local actors into the process of innovation policy drafting and implementation. Cluster development stimulates trust building and enhances knowledge spillovers among different organizations in the region. Finally the cluster approach makes innovation policy more systemic by coordinating measures aimed to support different actors (large companies, SMEs, universities, venture funds) towards comprehensive efforts linking the most perspective localized industries (ecosystems). The development of clusters has been determined as one of the priorities of the Strategy of Innovative Development of the Russian Federation for the period to 2020 which was confirmed end 2010. In the framework of this Strategy the first national cluster program was launched in 2012. The paper is devoted to the detailed description of the background of the national cluster program in Russia and its first phase the selection of the pilot innovative clusters which was implemented last year. Special attention is given to the comparison of planned design of the Russian cluster program with such widely known cluster programs as the BioRegio, InnoRegio and Les pôles de compétitivité. The similarities and peculiarities of the Russian program have been defined that allowed to identify several most significant areas for improvement
Added: Jun 25, 2013
Edited by: В. П. Третьяк, М. Ю. Шерешева М.: Издательский дом НИУ ВШЭ, 2011.
Added: Mar 6, 2013
Mirkin B. G., Amorim R. In bk.: Clusters, orders, trees: methods and applications. In Honor of Boris Mirkin's 70th Birthday. Vol. 92. Berlin: Springer, 2014. P. 1250-1257.
Recently, a three-stage version of K-Means has been introduced, at which not only clusters and their centers, but also feature weights are adjusted to minimize the summary p-th power of the Minkowski p-distance between entities and centroids of their clusters. The value of the Minkowski exponent p appears to be instrumental in the ability of the method to recover clusters hidden in data. This paper advances into the problem of finding the best p for a Minkowski metric-based version of K-Means, in each of the following two settings: semi-supervised and unsupervised. This paper presents experimental evidence that solutions found with the proposed approaches are sufficiently close to the optimum.
Added: Mar 16, 2015
Куценко Е. С. В кн.: Кластерные политики и кластерные инициативы: теория, методология, практика. Пенза: ПГУАС, 2012. С. 80-118.
Added: Aug 13, 2013
Marshakov A., Fock V. arxiv.org. math. Cornell University, 2014
We describe a class of integrable systems on Poisson submanifolds of the affine Poisson-Lie groups PGLˆ(N), which can be enumerated by cyclically irreducible elements the co-extended affine Weyl groups (Wˆ×Wˆ)♯. Their phase spaces admit cluster coordinates, whereas the integrals of motion are cluster functions. We show, that this class of integrable systems coincides with the constructed by Goncharov and Kenyon out of dimer models on a two-dimensional torus and classified by the Newton polygons. We construct the correspondence between the Weyl group elements and polygons, demonstrating that each particular integrable model admits infinitely many realisations on the Poisson-Lie groups. We also discuss the particular examples, including the relativistic Toda chains and the Schwartz-Ovsienko-Tabachnikov pentagram map.
Added: Oct 29, 2014
Added: Mar 14, 2014
Корнеева Д. В., Голованова С. В. В кн.: Современные проблемы в области экономики, менеджмента, бизнес-информатики, юриспруденции и социально-гуманитарных наук: материалы VIII научно-практической конференции студентов и преподавателей НФ ГУ-ВШЭ. Н. Новгород: Нижегородский филиал НИУ ВШЭ, 2010. С. 133-140.
Added: Mar 14, 2013
Голованова С. В., Аладышкина А. С., Корнеева Д. В. Современная конкуренция. 2009. Т. 6. № 18. С. 76-91.
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Added: Sep 21, 2012