Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

Technological Discontinuities and Competitive Advantage: A Historical Perspective on Formula 1 Motor Racing 1950–2006

View through CrossRef
abstractThis paper considers the interplay between technological discontinuities and competitive performance. Much of the work on technological discontinuities has focused on macro levels of analysis such as industries and technologies rather than specific firms. This study uses a historical perspective on Formula 1 motor racing to explore the dynamics between firm level performance and technological discontinuities over a 57 year period. The study supports the findings of previous research that incumbent firms are often unable to adapt to the impact of exogenous shocks. However the study also reveals situations where a relatively small number of firms are able to sustain their competitive superiority through a number of successive discontinuities. I suggest that, in addition to dynamic capabilities, these firms possess sustaining capabilities – munificent resource configurations which extend the time available for firms to adapt to technological changes – thereby allowing them to remain competitive across discontinuities.
Title: Technological Discontinuities and Competitive Advantage: A Historical Perspective on Formula 1 Motor Racing 1950–2006
Description:
abstractThis paper considers the interplay between technological discontinuities and competitive performance.
Much of the work on technological discontinuities has focused on macro levels of analysis such as industries and technologies rather than specific firms.
This study uses a historical perspective on Formula 1 motor racing to explore the dynamics between firm level performance and technological discontinuities over a 57 year period.
The study supports the findings of previous research that incumbent firms are often unable to adapt to the impact of exogenous shocks.
However the study also reveals situations where a relatively small number of firms are able to sustain their competitive superiority through a number of successive discontinuities.
I suggest that, in addition to dynamic capabilities, these firms possess sustaining capabilities – munificent resource configurations which extend the time available for firms to adapt to technological changes – thereby allowing them to remain competitive across discontinuities.

Related Results

Bounds on the sum of broadcast domination number and strong metric dimension of graphs
Bounds on the sum of broadcast domination number and strong metric dimension of graphs
Let [Formula: see text] be a connected graph of order at least two with vertex set [Formula: see text]. For [Formula: see text], let [Formula: see text] denote the length of an [Fo...
Racing Simulacra?
Racing Simulacra?
"So which is the most authentic experience for an end-user steeped in car culture? Real, made-in-Japan Type R? Or virtual, programmed-in-Japan Type-R. Each Type-R is equally enjoya...
Theoretical study of laser-cooled SH<sup>–</sup> anion
Theoretical study of laser-cooled SH<sup>–</sup> anion
The potential energy curves, dipole moments, and transition dipole moments for the <inline-formula><tex-math id="M13">\begin{document}${{\rm{X}}^1}{\Sigma ^ + }$\end{do...
A saturation problem in meshes
A saturation problem in meshes
Let [Formula: see text] and [Formula: see text] be graphs, where we view [Formula: see text] as the “host” graph and [Formula: see text] as a “forbidden” graph. A spanning subgraph...
When is R[θ] integrally closed?
When is R[θ] integrally closed?
Let [Formula: see text] be an integrally closed domain with quotient field [Formula: see text] and [Formula: see text] be an element of an integral domain containing [Formula: see ...
Inductive graph invariants and approximation algorithms
Inductive graph invariants and approximation algorithms
We introduce and study an inductively defined analogue [Formula: see text] of any increasing graph invariant [Formula: see text]. An invariant [Formula: see text] is increasing if ...
The Aα-eigenvalues of the generalized subdivision graph
The Aα-eigenvalues of the generalized subdivision graph
Let [Formula: see text] be a graph with an adjacency matrix [Formula: see text] and a diagonal degree matrix [Formula: see text]. For any graph [Formula: see text] and a real numbe...

Back to Top