Competing Magnetic Phases on a "Kagome Staircase"
G. Lawes, M. Kenzelmann, N. Rogado, K. H. Kim, G. A. Jorge, R. J., Cava, A. Aharony, O. Entin-Wohlman, A. B. Harris, T. Yildirim, Q. Z. Huang,, S. Park, C. Broholm, and A. P. Ramirez

TL;DR
This paper investigates the complex magnetic phases of Ni_3V_2O_8 on a kagome staircase, revealing multiple incommensurate and commensurate phases driven by competing interactions and anisotropy.
Contribution
It provides detailed thermodynamic and neutron data on Ni_3V_2O_8, illustrating how subleading interactions induce order in a highly frustrated kagome system.
Findings
Identification of two incommensurate phases: amplitude modulated and helical.
Discovery of a low-temperature canted antiferromagnetic phase.
Phase diagram explained by competing first and second neighbor interactions.
Abstract
We present thermodynamic and neutron data on Ni_3V_2O_8, a spin-1 system on a kagome staircase. The extreme degeneracy of the kagome antiferromagnet is lifted to produce two incommensurate phases at finite T - one amplitude modulated, the other helical - plus a commensurate canted antiferromagnet for T ->0. The H-T phase diagram is described by a model of competing first and second neighbor interactions with smaller anisotropic terms. Ni_3V_2O_8 thus provides an elegant example of order from sub leading interactions in a highly frustrated system
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