Comparing introductory course planning among full-time and part-time faculty

Using data from a nationally representative survey of faculty teaching introductory college courses, this exploratory study compares course planning procedures of full-time and part-time faculty teaching courses in eight academic fields. The choice of variables examined was guided by a general model of course design developed from earlier studies of course planning. To control for discipline-related differences in faculty planning assumptions, separate analyses were conducted for the eight fields. No key differences were found between full-time and part-time faculty on the primary factors under investigation: substantive content-related influences on courses, strength of influence within the instructional environment, and planning steps and content arrangements faculty preferred.Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/43604/1/11162_2004_Article_BF00992618.pd

Spondylus crassisquama Lamarck, 1819 as a microecosystem and the effects of associated macrofauna on its shell integrity: isles of biodiversity or sleeping with the enemy?

In May 2009, we studied the bivalve Spondylus crassisquama and its relevance for macrobenthic biodiversity off the north Ecuadorian coast. We found that the large and heavy shells offer an exclusive substrate for numerous epibiont species and highly specialized carbonate-drilling endobiont species (71 species in total), which is a distinctly different and much more diverse habitat than the surrounding sandy bottoms (13 species, 4 of them found in both habitats). This is reflected by a Bray–Curtis dissimilarity index of 0.88. We discuss in detail the live habits of all 9 species of drilling endobionts that we found, and conclude that these can be seen as true mutualists, with the exception of boring sipunculids and bivalves. To further illustrate this complex co-existence, we visualize and quantify for the first time the tremendous effects of boring organisms on the shell structure of S. crassisquama by means of magnetic resonance imaging and a video appendix is provided

Generalised k-Steiner tree problems in normed planes

The 1-Steiner tree problem, the problem of constructing a Steiner minimum tree containing at most one Steiner point, has been solved in the Euclidean plane by Georgakopoulos and Papadimitriou using plane subdivisions called oriented Dirichlet cell partitions. Their algorithm produces an optimal solution within $\mathcal{O}(n^2)$ time. In this paper we generalise their approach in order to solve the $k$-Steiner tree problem, in which the Steiner minimum tree may contain up to $k$ Steiner points for a given constant $k$. We also extend their approach further to encompass arbitrary normed planes, and to solve a much wider class of problems, including the $k$-bottleneck Steiner tree problem and other generalised $k$-Steiner tree problems. We show that, for any fixed $k$, such problems can be solved in $\mathcal{O}(n^{2k})$ time