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@ARTICLE{,
         author = {C{\'{u}}th, Marek and Fabian, Marian},
          title = {Rich families and projectional skeletons in Asplund WCG spaces},
        journal = {J. Math. Anal. Appl.},
         volume = {448},
         number = {2},
           year = {2017},
          pages = {1618–1632},
            url = {http://www.sciencedirect.com/science/article/pii/S0022247X16307715},
            doi = {10.1016/j.jmaa.2016.11.081},
       abstract = {We show a way of constructing projectional skeletons using the concept of rich families in Banach spaces which admit a projectional generator.
Our next result is that a Banach space $X$ is Asplund and weakly compactly generated if and only if there exists a commutative 1-projectional skeleton $(Q_\gamma:\ \gamma\in\Gamma)$ on $X$ such that $(Q_\gamma{}^*:\ \gamma\in\Gamma)$ is a commutative 1-projectional skeleton on $X^*$.
We consider both, real and also complex, Banach spaces.},
  Preprint year = {2016}
}