[seqfan] Re: another set of references to the EIS and OEIS

[zak seidov]

It's of interest 
whether all these Refs are "positive"
or some of them contain critics, corrections etc.
Zak

--- On Fri, 6/25/10, Richard Mathar <mathar at strw.leidenuniv.nl> wrote:

> From: Richard Mathar <mathar at strw.leidenuniv.nl>
> Subject: [seqfan] Re: another set of references to the EIS and OEIS
> To: seqfan at seqfan.eu
> Date: Friday, June 25, 2010, 7:56 AM
> 
> scholar.google mentioned in
> http://list.seqfan.eu/pipermail/seqfan/2010-June/005137.html
> produces for example these references new to http://oeis.org/classic/cite.html :
> 
> E. Barcucci, A Frosini, S. Rinaldi, <a href="http://fpsac-sfca.org/FPSAC02/ARTICLES/Barcucci.pdf">Directed-convex
> polyominoes: ECO method and bijective results</a>,
> Proc SFCA/FPSAC'02 July 2002 
> 
> M. Bousqeut-Melou, A. Claesson, M. Dukes, S. Kitaev, <a
> href="http://hal.archives-ouvertes.fr/hal-00396372/">Unlabeled
> (2+2)-free posets, ascent sequences and pattern avoiding
> permutations</a> Formal Power Series and Algeb. Comb.
> (2009)
> 
> D. de Cogan, W. J. O'Connor, X. Gui, <a href="http://dx.doi.org/10.1002/nme.1269">Accelerated
> convergence in TLM algorithms for the Laplace
> equation</a> Int. J. Num. Methods Engin. 63 (1) (2005)
> 122-138
> 
> A. Del Lungo, E. Duchi, A. Frosini, S. Rinaldi, <a
> href="http://www.emis.ams.org/journals/DMTCS/pdfpapers/dmAB0109.pdf">Enumeration
> of convex polyominoes using the ECO method</a> Disc.
> Math. Theo. Comp. Sci. AB (2003) 103-116
> 
> B. Grünbaum, <a href="http://www.math.washington.edu/~grunbaum/SymmetricVennDiagrams.pdf">The
> search for symmetric Venn diagrams</a>, Geombinatorics
> 8 (1999) 104-109
> 
> E. Kalvelagen, <a href="http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.73.6129">New
> special functions in GAMS</a>
> 
> H-K Ju, <a href="http://mathnet.kaist.ac.kr/mathnet/thesis_file/12_J06-086.pdf">Enumeration
> of weighted complete graphs</a> J. Korean Math. Soc.
> 44 (6) (2007) 1351-1362
> 
> J. A. Larson, <a href="http://dx.doi.org/10.1007/s00493-008-2148-9">Counting
> canonical partitions in the random graph</a>
> Combinatorica 28 (6) (2008) 659-678
> 
> C. Smyth, <a href="http://www.emis.ams.org/journals/JIS/VOL13/Smyth/smyth2.pdf">The
> terms in Lucas sequences divisible by their
> indices</a>, J. Int. Seq. 13 (2010) 10.2.4
> 
> D. S. Stones, <a href="http://arxiv.org/abs/0908.2166">On prime
> chains</a> arXiv:0908.2116 [math.NT]
> 
> H. A. Verrill, <a href="http://arxiv.org/abs/math/0407327">Sums of squares
> of binomial coefficients, with applications to Picard-Fuchs
> equations</a>, arXiv:math/0407327
> 
> 
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