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      <maintitle inherited="0" form="plain">Lasso-type and Heuristic Strategies in Model&#13;
Selection and Forecasting</maintitle>
      <maintitle inherited="1" form="plain">Volume 6</maintitle>
      <maintitle inherited="2" form="plain">Jena Economic Research Papers</maintitle>
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      <keyword inherited="0" form="plain">Adaptive Lasso</keyword>
      <keyword inherited="0" form="plain">Elastic net</keyword>
      <keyword inherited="0" form="plain">Forecasting</keyword>
      <keyword inherited="0" form="plain">Genetic algorithms</keyword>
      <keyword inherited="0" form="plain">Heuristic Methods</keyword>
      <keyword inherited="0" form="plain">Lasso</keyword>
      <keyword inherited="0" form="plain">Model selection</keyword>
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      <abstract inherited="0" form="plain">Several approaches for subset recovery and improved forecasting accuracy have been proposed and studied. One way is to apply a regularization strategy and solve the model selection task as a continuous optimization problem. One of the most popular approaches in this research field is given by Lasso–type methods. An alternative approach is based on information criteria. In contrast to the Lasso, these methods also work well in the case of highly correlated predictors. However, this performance can be impaired by the only asymptotic consistency of the information criteria. The resulting discrete optimization problems exhibit a high computational complexity. Therefore, a heuristic optimization approach (Genetic Algorithm) is applied. The two strategies are compared by means of a Monte–Carlo simulation study together with an empirical application to leading business cycle indicators in Russia and Germany.</abstract>
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