National Research University – Higher School of Economics

About: National Research University – Higher School of Economics is a education organization based out in Moscow, Russia. It is known for research contribution in the topics: Population & Politics. The organization has 12873 authors who have published 23376 publications receiving 256396 citations.

“Open innovation” and “triple helix” models of innovation: can synergy in innovation systems be measured?

Abstract: The model of “Open Innovations” (OI) can be compared with the “Triple Helix of University-Industry-Government Relations” (TH) as attempts to find surplus value in bringing industrial innovation closer to public RD it also enhances the synergy in and innovativeness of an innovation system.

Searching for resilience: the impact of employee-level and entrepreneur-level resilience on firm performance in small family firms

Abstract: Existing research on resilience varies across fields on analysis and presents scattered and diverse definitions. For example, the literature suggests that resilience in organisations is influenced by factors of various levels, occurring at both the individual and organisational level. However, there are currently few insights into how these different levels of analysis interact with each other. Therefore, focusing on resilience in the context of entrepreneurship, this paper aims to explore the relationship between the employee-level resilience dimensions (cognitive, behavioural and contextual) and entrepreneurs’ perceived performance, and the moderating role of entrepreneur resilience. A survey has been conducted with 195 entrepreneurs managing small family firms. Results confirm the hypothesis that the dimensions of employee-level resilience affect performance positively when the entrepreneur has a strong propensity towards personal resilience. Entrepreneurs may use these insights to increase awareness of their actions towards achieving organisational resilience and to implement practices aimed at increasing employee-level resilience.

Lattice Point Asymptotics and Volume Growth on Teichmuller space.

Abstract: We apply some of the ideas of the Ph.D. Thesis of G. A. Margulis (Mar70) to Teichmuller space. Let X be a point in Teichmuller space, and let BR(X) be the ball of radius R centered at X (with distances measured in the Teichmuller metric). We obtain asymptotic formulas as R tends to infinity for the volume of BR(X), and also for the cardinality of the intersection of BR(X) with an orbit of the mapping class group.