Evolving while invading: rapid adaptive evolution in juvenile development time for a biological control organism colonizing a high-elevation environment
Version of Record online: 14 JUN 2012
© 2012 The Authors. Evolutionary Applications published by Blackwell Publishing Ltd.
This is an open access article under the terms of the Creative Commons Attribution-NonCommercial License, which permits use, distribution and reproduction in any medium, provided the original work is properly cited and is not used for commercial purposes.
Special Issue: Evolution and Biological Control
Volume 5, Issue 5, pages 524–536, July 2012
How to Cite
McEvoy, P. B., Higgs, K. M., Coombs, E. M., Karaçetin, E. and Ann Starcevich, L. (2012), Evolving while invading: rapid adaptive evolution in juvenile development time for a biological control organism colonizing a high-elevation environment. Evolutionary Applications, 5: 524–536. doi: 10.1111/j.1752-4571.2012.00278.x
- Issue online: 10 JUL 2012
- Version of Record online: 14 JUN 2012
- Manuscript Accepted: 7 MAY 2012
- Manuscript Received: 4 MAY 2012
|eva278-sup-0001-TableS1.xlsx||application/msexcel||799K||Table S1. Physiological time (degree days DD) and Julian date for T. jacobaeae samples classified by region (Coast, Coast Range, Willamette Valley, Cascades) , site within region, plant, stage in 2010.|
|eva278-sup-0002-TableS2.xlsx||application/msexcel||315K||Table S2. Physiological time (degree days DD) for individual T. jacobaeae sampled by Region, Site within Region, date, stage and plant in 2011.|
|eva278-sup-0003-TableS3.xlsx||application/msexcel||42K||Table S3. Mean development time from egg to pupa and number of survivors (out of an initial number of 10) in relation to the length of the growing season across three locations Baskett Slough = BS, Neskowin = NE, and Santiam Pass = SP.|
|eva278-sup-0004-TableS4.xlsx||application/msexcel||40K||Table S4. Development time (in days) by cross type and family for purebred crosses (Cascades = CS, Willamette Valley = WV) and hybrid crosses (Cascades F × Valley M, Valley F × Cascades M) of Males = M and Females = F.|
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