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Technology Licensing Performance and Strategy of US Research Institutions

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R&D Management in the Knowledge Era

Abstract

This study aims to develop institutional strategies improving licensing practice of academic research institutions based on understanding licensing performance and influencing institutional characteristics. The study resulted in a new approach that integrated the steps of identification of time lags in licensing, efficiency change analysis, and exploration of the influence of organizational characteristics on the efficiency change. A super-efficiency variable returns-to-scale DEA model was applied to the time-lag neutralized licensing data. This model measured the efficiency of US research institutions’ licensing performance over time. The study also included an innovative approach to resolve issues with the super efficiency DEA model, including mathematical infeasibility and zero data considerations. The results that are grounded on the comprehensive observations over multiple time durations provide an insight into the licensing practices of US research institutions. The recommendations for the research institutions are built on the relationships identified among academic prestige, research intensity, organizational characteristics of the technology licensing office, and licensing performance.

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Correspondence to Tuğrul Daim .

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Appendices

Appendix 1

The two decompositions are:

$$ M=\frac{D_v^{t+1}\left({x}^{t+1},{y}^{t+1}\right)}{D_v^t\left({x}^t,{y}^t\right)}\times {\left[\frac{D_v^t\left({x}^{t+1},{y}^{t+1}\right)}{D_v^{t+1}\left({x}^{t+1},{y}^{t+1}\right)}\times \frac{D_v^t\left({x}^t,{y}^t\right)}{D_v^{t+1}\left({x}^t,{y}^t\right)}\right]}^{\frac{1}{2}}={\mathrm{EC}}_v\times {\mathrm{TC}}_v $$
(20.2)
$$ {\mathrm{EC}}_v=\frac{D_v^{t+1}\left(t+1\right)}{D_v^t(t)} $$
(20.3)
$$ {\mathrm{TC}}_v={\left[\frac{D_v^t\left(t+1\right)}{D_v^{t+1}\left(t+1\right)}\times \frac{D_v^t(t)}{D_v^{t+1}(t)}\right]}^{\frac{1}{2}} $$
(20.4)

where D = efficiency, equivalent to ∅, Dt(xt, yt) = Dt(t): distance (efficiency) of a technology (xt, yt) to the frontier at time t, St(xt, yt) = scale efficiency change of a technology (xt, yt), EC efficiency change, TC technical change, subscript v = DEA model based on VRS (variable returns to scale), and subscript c = DEA model based on CRS (constant returns to scale).

Appendix 2

Table 20.7 Average efficiency change, technical change, and Malmquist Index scores of the 46 institutions

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Kim, J., Daim, T., Lavoie, J.R. (2019). Technology Licensing Performance and Strategy of US Research Institutions. In: Daim, T., Dabić, M., Başoğlu, N., Lavoie, J.R., Galli, B.J. (eds) R&D Management in the Knowledge Era. Innovation, Technology, and Knowledge Management. Springer, Cham. https://doi.org/10.1007/978-3-030-15409-7_20

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