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The angle terms applied to atoms in or around a ring have not received a lot of attention. Concerns have been raised that they may be overly stiff or broad. For example, as briefly mentioned by Bill Swope and Alberto Gobbi: 2022-10-13 Force Field Release Meeting notes

Lorenzo D’Amore compared OpenFF 2.0 performance to GAFF 2.11 with a specific focus on ring moieties: https://openforcefieldgroup.slack.com/archives/CKSHCE7SB/p1670282381642029 (powerpoint also attached here for posterity)

As summarised by David Mobley :

One key thing from Lorenzo’s analysis seems to be that performance of the same angle parameters is different across the several categories of angles he notes:

1. All atoms are in a ring

2. Two atoms are in a ring

3. One atom is in a ring

4. No atoms are in a ring

This probably suggests we should try some fitting experiments — at least for angle parameters with larger errors — where we separate out these categories (either individually or in groups) and fit separately.

In general, Lorenzo concludes that Sage performs better than GAFF when all atoms are in a ring (case 1), but underperforms in all other cases (2, 3, 4).

Sage 2.1 separated some ring terms out:

-  a18a child parameter to separate out some ring matches from a18  
-  a22a child parameter to separate out some ring matches from a22

Parameter

SMIRKS

Notes

a18

"[*:1]~[#7X4,#7X3,#7X2-1:2]~[*:3]"

General N angle

a18a

"[*:1]@-[r!r6;#7X4,#7X3,#7X2-1:2]@-[*:3]"

Atom 2 is any N in a ring that is not 6-membered

a22

"[*:1]~[#7X2+0:2]~[*:3]"

General neutral N with 2 substituents

a22a

"[*:1]~[#7X2+0r5:2]~[*:3]"

Neutral N with 2 substituents in a 5-membered ring

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