Related Experiment Video
Updated: Jul 6, 2026

Gradient Echo Quantum Memory in Warm Atomic Vapor
Published on: November 11, 2013
Commensurate and incommensurate hydrogen bonds. An exercise in crystal engineering
T L Nguyen1, F W Fowler, J W Lauher
1Department of Chemistry, State University of New York, Stony Brook, NY 11794, USA.
Ureas and oxamides typically form distinct hydrogen-bonded networks. Cocrystallization revealed that these molecules can form novel 2D beta-networks or unusual conformations, altering their typical structures.
Area of Science:
- Crystal Engineering
- Supramolecular Chemistry
- Materials Science
Background:
- Ureas and oxamides commonly form 1D alpha-networks via hydrogen bonding.
- These networks exhibit characteristic repeat distances: approximately 4.60 Å for ureas and 5.05 Å for oxamides.
Purpose of the Study:
- Investigate the cocrystallization behavior of glycine urea and glycine oxamide with bipyridine derivatives.
- Determine the structural outcomes when molecules with incommensurate network distances are forced to coexist in the same crystal.
Main Methods:
- Cocrystallization of urea and oxamide derivatives with bipyridine compounds.
- X-ray diffraction analysis of the resulting eight cocrystals.
Main Results:
- All-urea and all-oxamide cocrystals maintained their characteristic alpha-networks.
- Three mixed cocrystals formed 2D beta-networks with alternating urea and oxamide subnetworks, averaging 4.87 Å.
- One mixed crystal showed a normal urea alpha-network, while the oxamide adopted an intramolecularly hydrogen-bonded conformation.
Conclusions:
- Cocrystallization can lead to the formation of novel 2D beta-networks with averaged repeat distances.
- In some cases, competing network formation can induce unusual molecular conformations to maximize intramolecular interactions.
Related Concept Videos
The Pauli Exclusion Principle
¹H NMR Chemical Shift Equivalence: Homotopic and Heterotopic Protons
Equivalent Couples
Two couples are considered to be equivalent if they produce the same rotational effect on a rigid body. In other words, the two couples have the same magnitude and act in the same direction, causing the same angular displacement or acceleration in the body.
For instance, consider two couples lying in the plane of the page, with one having a pair of equal...
Symmetry Elements in a Crystal
Crystallographic Point Groups
Imperfections in Crystal Structure: Stoichiometric Point Defects

