Some models aren't in the latest openkim-models release 2019.07.25

16 views
Skip to first unread message

Yuri Vic

unread,
May 3, 2020, 3:51:23 PM5/3/20
to openkim

For example, the DUNN__MD_292677547454_000 model isn't installed by openkim-models-2019.07.25 Is a new release available that contains the DUNN driver?


The tarball is downloaded from https://s3.openkim.org/archives/collection/ which doesn't allow content listing. Is 2019.07.25 the latest version? https://openkim.org/doc/usage/obtaining-models/ shows that the latest packages are at 2019-07-25, but it doesn't say what the latest released version is. Could you please add the latest released version on this page?


Thanks,

Yuri


Ryan S. Elliott

unread,
May 4, 2020, 11:02:29 AM5/4/20
to openkim
Hello Yuri,

Yes, this is the latest release of the models collection archive. New and
updated models are available immediately for individual download through
openkim.org. So, there will generally be some difference between the
collection release and what is available online.

The primary purpose of the collections release archive is for distribution as
pre-compiled binaries.

It is a good idea to create an html page listing the collection archive
releases; similar to https://openkim.org/kim-api/previous-versions/

I'll do that in the near future.

Cheers,

Ryan
--
Ryan S. Elliott, Ph.D.
Professor & Director of Graduate Studies
Aerospace Engineering and Mechanics, University of Minnesota
(612) 624-2376 (626-1558 fax)
https://z.umn.edu/relliott
download vCard <https://z.umn.edu/relliott_vcf>
----------
Symmetries abound in nature, in technology, and --- especially --- in the
simplified mathematical models that we study so assiduously. Symmetries
complicate things and simplify them. They complicate them by introducing
exceptional types of behavior, increasing the number of variables
involved, and making vanish things that usually do not vanish. They
simplify them by introducing exceptional types of behavior, increasing
the number of variables involved, and making vanish things that usually
do not vanish. They violate all the hypotheses of our favourite
theorems, yet lead to natural generalizations of those theorems. It is
now standard to study the 'generic' behavior of dynamical systems.
Symmetry is not generic. The answer is to work within the world of
symmetric systems and to examine a suitably restricted idea of
genericity.

Ian Stewart, 1988
----------
Reply all
Reply to author
Forward
0 new messages