Related Experiment Video
Updated: Feb 5, 2026

Preparation, Purification, and Characterization of Lanthanide Complexes for Use as Contrast Agents for Magnetic Resonance Imaging
Published on: July 21, 2011
Hydroxyquinoline-functionalised aza-crown macrocycles for lanthanide coordination
Christina Siakalli1,2, Bradley E Osborne1,2, Ryan K Brown1
1Department of Chemistry, Imperial College London, Molecular Sciences Research Hub, White City Campus, London, W12 0BZ, UK. n.long@imperial.ac.uk.
None:
Emerging therapeutic radiolanthanides have utility for systemic molecular radiotherapy in nuclear medicine, provided that suitable chemical technology is available to incorporate them into receptor-targeted radiopharmaceuticals. In this work, N,N'-bis(8-hydroxyquinoline-2-ylmethyl)-4,13-diaza-18-crown-6 (H2KHQ) was synthesised, and its binding ability, thermodynamic stability and selectivity for Ln3+ ions (Ln3+ = La, Tb, and Lu) investigated. The design of H2KHQ involves pendant arms featuring 8-hydroxyquinoline units, known to possess metal-chelating properties and desirable activity in other therapeutic molecules. H2KHQ exhibited selectivity for the larger Ln3+ ions, confirmed by experimentally measured stability constants as well as DFT calculations. H2KHQ was able to bind the larger, non-radioactive La3+ and Tb3+ ions within 30 minutes at room temperature, forming a single, 2-fold symmetric species in solution. The structure of [La-HKHQ]2+, as determined by single crystal XRD, emphasized the need for high denticity chelators to satisfy the coordination sphere of the Ln3+, showing a 10-coordinate La3+ metal centre. H2KHQ was radiolabelled with [161Tb]TbCl3 under mild conditions in 92% radiochemical yield in promising proof-of-concept measurements.
Related Concept Videos
Crown Ethers
Coordination Number and Geometry
Coordination Compounds and Nomenclature
Lattice Centering and Coordination Number
Types of Unit Cells
Imagine taking a large number of identical...
Equations of Motion: Rectangular Coordinates and Cylindrical Coordinates
When a particle moves relative to an inertial frame, the equations of motion can be expressed using rectangular components. If the motion is confined to the x-y plane, the equations having the x and y coordinates only can be used to simplify the mathematical representation.
However, when particles...
Spherical Coordinates

