thesis_Daniela Noethen_print final - Jacobs University
thesis_Daniela Noethen_print final - Jacobs University
thesis_Daniela Noethen_print final - Jacobs University
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Intergenerational Knowledge Transfer in Work Teams: A Multilevel Social Network Perspective<br />
twice in the data set, once with person A considered as source, and once with person B as<br />
source. However, we do not see this to lead to statistical problems.<br />
Other factors that we controlled for were the following: 1) the source’s status as an<br />
employee in or the supervisor of the team, 2) the source having a part-time or full-time<br />
contract, 3) the source’s self-reported percentage of knowledge transfer within the team<br />
versus beyond the borders of the team (depending on their task, some employees had to<br />
collaborate more or less with other teams, customers, or external institutions, which may of<br />
course influence the frequency of their knowledge transfer within the team), 4) the number of<br />
teams the source formed part of (some participants worked in two or more completely<br />
different teams and took part in the survey for several teams – two factors that might<br />
influence their report of knowledge transfer), 5) the team size (the larger the team, the less<br />
often one can, on average, transfer knowledge to a single colleague), and 6) the source’s<br />
membership to one of the branches of the administration via an organization dummy.<br />
3.4.3. Analytical strategy and statistical approach<br />
In a first step, we conducted a missing variable analysis and filled missing data using the<br />
expectation-maximization (EM) algorithm (Dempster, Laird, & Rubin, 1977). Missing data<br />
were filled for independent as well as dependent variables following Graham’s (2009)<br />
recommendation that this produces less bias than listwise or pairwise deletion. In a next step,<br />
we computed simple descriptives and zero order correlations. To obtain information about the<br />
distribution of variance across the three different levels, we calculated the proportion of<br />
variance located at each level equivalent to calculations of the ICC(1) (Bliese, 1998):<br />
. <br />
. <br />
<br />
<br />
, (4)<br />
<br />
<br />
, (5)<br />
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