[Tutor] Euclidean Distances between Atoms in a Molecule.
Stephen P. Molnar
s.molnar at sbcglobal.net
Mon Apr 3 15:44:05 EDT 2017
On 04/03/2017 05:36 AM, Peter Otten wrote:
> Stephen P. Molnar wrote:
>
>> I am trying to port a program that I wrote in FORTRAN twenty years ago
>> into Python 3 and am having a hard time trying to calculate the
>> Euclidean distance between each atom in the molecule and every other
>> atom in the molecule.
>>
>> Here is a typical table of coordinates:
>>
>>
>> MASS X Y Z
>> 0 12.011 -3.265636 0.198894 0.090858
>> 1 12.011 -1.307161 1.522212 1.003463
>> 2 12.011 1.213336 0.948208 -0.033373
>> 3 14.007 3.238650 1.041523 1.301322
>> 4 12.011 -5.954489 0.650878 0.803379
>> 5 12.011 5.654476 0.480066 0.013757
>> 6 12.011 6.372043 2.731713 -1.662411
>> 7 12.011 7.655753 0.168393 2.096802
>> 8 12.011 5.563051 -1.990203 -1.511875
>> 9 1.008 -2.939469 -1.327967 -1.247635
>> 10 1.008 -1.460475 2.993912 2.415410
>> 11 1.008 1.218042 0.451815 -2.057439
>> 12 1.008 -6.255901 2.575035 1.496984
>> 13 1.008 -6.560562 -0.695722 2.248982
>> 14 1.008 -7.152500 0.390758 -0.864115
>> 15 1.008 4.959548 3.061356 -3.139100
>> 16 1.008 8.197613 2.429073 -2.588339
>> 17 1.008 6.503322 4.471092 -0.543939
>> 18 1.008 7.845274 1.892126 3.227577
>> 19 1.008 9.512371 -0.273198 1.291080
>> 20 1.008 7.147039 -1.365346 3.393778
>> 21 1.008 4.191488 -1.928466 -3.057804
>> 22 1.008 5.061650 -3.595015 -0.302810
>> 23 1.008 7.402586 -2.392148 -2.374554
>>
>> What I need for further calculation is a matrix of the Euclidean
>> distances between the atoms.
>>
>> So far in searching the Python literature I have only managed to confuse
>> myself and would greatly appreciate any pointers towards a solution.
>>
>> Thanks in advance.
>>
>
> Stitched together with heavy use of a search engine:
>
> $ cat data.txt
> MASS X Y Z
> 0 12.011 -3.265636 0.198894 0.090858
> 1 12.011 -1.307161 1.522212 1.003463
> 2 12.011 1.213336 0.948208 -0.033373
> 3 14.007 3.238650 1.041523 1.301322
> 4 12.011 -5.954489 0.650878 0.803379
> 5 12.011 5.654476 0.480066 0.013757
> 6 12.011 6.372043 2.731713 -1.662411
> 7 12.011 7.655753 0.168393 2.096802
> 8 12.011 5.563051 -1.990203 -1.511875
> 9 1.008 -2.939469 -1.327967 -1.247635
> 10 1.008 -1.460475 2.993912 2.415410
> 11 1.008 1.218042 0.451815 -2.057439
> 12 1.008 -6.255901 2.575035 1.496984
> 13 1.008 -6.560562 -0.695722 2.248982
> 14 1.008 -7.152500 0.390758 -0.864115
> 15 1.008 4.959548 3.061356 -3.139100
> 16 1.008 8.197613 2.429073 -2.588339
> 17 1.008 6.503322 4.471092 -0.543939
> 18 1.008 7.845274 1.892126 3.227577
> 19 1.008 9.512371 -0.273198 1.291080
> 20 1.008 7.147039 -1.365346 3.393778
> 21 1.008 4.191488 -1.928466 -3.057804
> 22 1.008 5.061650 -3.595015 -0.302810
> 23 1.008 7.402586 -2.392148 -2.374554
> $ python3
> Python 3.4.3 (default, Nov 17 2016, 01:08:31)
> [GCC 4.8.4] on linux
> Type "help", "copyright", "credits" or "license" for more information.
>>>> import numpy, pandas, scipy.spatial.distance as dist
>>>> df = pandas.read_table("data.txt", sep=" ", skipinitialspace=True)
>>>> a = numpy.array(df[["X", "Y", "Z"]])
>>>> dist.squareform(dist.pdist(a, "euclidean"))
> <snip big matrix>
>
> Here's an example with just the first 4 atoms:
>
>>>> dist.squareform(dist.pdist(a[:4], "euclidean"))
> array([[ 0. , 2.53370139, 4.54291701, 6.6694065 ],
> [ 2.53370139, 0. , 2.78521357, 4.58084922],
> [ 4.54291701, 2.78521357, 0. , 2.42734737],
> [ 6.6694065 , 4.58084922, 2.42734737, 0. ]])
>
> See
> https://docs.scipy.org/doc/scipy/reference/generated/scipy.spatial.distance.pdist.html
> There may be a way to do this with pandas.pivot_table(), but I didn't manage
> to find that.
>
> As Alan says, this is not the appropriate forum for the topic you are
> belabouring.
>
> Work your way through a Python tutorial to pick up the basics (we can help
> you with this), then go straight to where the (numpy/scipy) experts are.
>
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Thanks to everyone who answered.
The problem has been solved.
--
Stephen P. Molnar, Ph.D. Life is a fuzzy set
www.molecular-modeling.net Stochastic and multivariate
(614)312-7528 (c)
Skype: smolnar1
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