Two-Dimensional Magnetic Phosphite Oxalate K2Co2(HPO3)2(C2O4)(H2O)2 with Triangular Arrangement of Spin Dimers

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Authors: Chengcheng Yin, Yanhong Wang, Yiwen Chen, SeungGyum Jung, Hyun-Joo Koo, Chao Dong, Zhenxing Wang, Zhongwen Ouyang, Reinhard K. Kremer, Junfeng Wang, Myung‐Hwan Whangbo, Hongcheng Lu
Cited by: 1
References: 45

Abstract

Two-dimensional magnetic systems have attracted increasing attention recently due to their unconventional quantum ground states. In this work, directed by utilizing the triangular PO3 unit and oxalate group, a novel two-dimensional magnetic phosphite K2Co2(HPO3)2(C2O4)(H2O)21 with bitriangular layers has been hydrothermally synthesized and characterized by single-crystal X-ray diffraction, optical spectroscopy, magnetic susceptibility, heat capacity, and electron spin resonance measurements, as well as DFT calculations. Magnetic susceptibility results provide a larger effective magnetic moment μeff of 5.15(1) μB than the theoretical value due to significant orbital contribution and negative Curie-Weiss temperature, indicating predominant antiferromagnetic interactions in 1. However, no evidence of long-range order is observed down to 2 K, due to strong antiferromagnetic dimerization and weak interdimer interactions. DFT calculation results indicate that the intralayer spin exchange interaction through the oxalate group with -20.5 K is stronger than that through the HPO32- group, suggesting that each layer of 1 can be considered as a magnetic layer of dimers stacked in a triangular manner with their bonds perpendicular to the layer. Our work shows promising avenues to rational chemical design and experimentally realize novel specific magnetic lattices including triangular lattices based on a triangular unit such as the PO3 unit.

Fields of Study & Subjects

Zeolite Catalysis and Synthesis Chemical Synthesis and Characterization Thermal Expansion and Ionic Conductivity

Publication details

Journal / source
Inorganic Chemistry
Publisher
American Chemical Society (ACS)
Volume
65
Issue
29
Pages
16860–16868
Publication date
15 July 2026
Language
EN