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Dive into the research topics where Wen-Jun Hu is active.

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Featured researches published by Wen-Jun Hu.


Physical Review Letters | 2016

Spin Ferroquadrupolar Order in the Nematic Phase of FeSe

Zhentao Wang; Wen-Jun Hu; Andriy H. Nevidomskyy

We provide evidence that spin ferroquadrupolar (FQ) order is the likely ground state in the nonmagnetic nematic phase of stoichiometric FeSe. By studying the variational mean-field phase diagram of a bilinear-biquadratic Heisenberg model up to the 2nd nearest neighbor, we find the FQ phase in close proximity to the columnar antiferromagnet commonly realized in iron-based superconductors; the stability of the FQ phase is further verified by the density matrix renormalization group. The dynamical spin structure factor in the FQ state is calculated with flavor-wave theory, which yields a qualitatively consistent result with inelastic neutron scattering experiments on FeSe at both low and high energies. We verify that FQ can coexist with C_{4} breaking environments in the mean-field calculation, and further discuss the possibility that quantum fluctuations in FQ act as a source of nematicity.


Physical Review Letters | 2017

Antiferroquadrupolar Order and Rotational Symmetry Breaking in a Generalized Bilinear-Biquadratic Model on a Square Lattice

Hsin-Hua Lai; Wen-Jun Hu; Emilian Nica; Rong Yu; Qimiao Si

The magnetic and nematic properties of the iron chalcogenides have recently been the subject of intense interest. Motivated by the proposed antiferroquadrupolar and Ising-nematic orders for the bulk FeSe, we study the phase diagram of an S=1 generalized bilinear-biquadratic model with multineighbor interactions. We find a large parameter regime for a (π, 0) antiferroquadrupolar phase, showing how quantum fluctuations stabilize it by lifting an infinite degeneracy of certain semiclassical states. Evidence for this C_{4}-symmetry-breaking quadrupolar phase is also provided by an unbiased density matrix renormalization group analysis. We discuss the implications of our results for FeSe and related iron-based superconductors.


Physical Review B | 2018

Spin-isotropic continuum of spin excitations in antiferromagnetically ordered Fe 1.07 Te

Yu Song; Xingye Lu; L.-P. Regnault; Y. Su; Hsin-Hua Lai; Wen-Jun Hu; Qimiao Si; Pengcheng Dai

Unconventional superconductivity typically emerges in the presence of quasi-degenerate ground states, and the associated intense fluctuations are likely responsible for generating the superconducting state. Here we use polarized neutron scattering to study the spin space anisotropy of spin excitations in Fe


Physical Review Letters | 2017

Erratum: Spin Ferroquadrupolar Order in the Nematic Phase of FeSe [Phys. Rev. Lett. 116 , 247203 (2016)]

Zhentao Wang; Wen-Jun Hu; Andriy H. Nevidomskyy

_{1.07}


Physical Review B | 2017

Unified spin model for magnetic excitations in iron chalcogenides

Patricia Bilbao Ergueta; Wen-Jun Hu; Andriy H. Nevidomskyy

Te exhibiting bicollinear antiferromagnetic (AF) order, the parent compound of FeTe


Bulletin of the American Physical Society | 2017

Frustrated magnetism and quantum transitions of nematic phases in FeSe

Qimiao Si; Wen-Jun Hu; Hsin-Hua Lai; Shoushu Gong; Rong Yu; Andriy H. Nevidomskyy

_{1-x}


Bulletin of the American Physical Society | 2018

Kondo destruction in multipolar order: Implications for heavy-fermion quantum criticality

Qimiao Si; Hsin-Hua Lai; Emilian Nica; Wen-Jun Hu; Shoushu Gong

Se


Bulletin of the American Physical Society | 2018

Haldane phase and magnetic ordering in the spin-

Shou-Shu Gong; Wen-Jun Hu; Hsin-Hua Lai; Andriy H. Nevidomskyy; Qimiao Si; Kun Yang

_x


arXiv: Strongly Correlated Electrons | 2017

1

Wen-Jun Hu; Shoushu Gong; Hsin-Hua Lai; Haoyu Hu; Qimiao Si; Andriy H. Nevidomskyy

superconductors. We confirm that the low energy spin excitations are transverse spin waves, consistent with a local-moment origin of the bicollinear AF order. While the ordered moments lie in the


Bulletin of the American Physical Society | 2017

anisotropic bilinear-biquadratic system on the square lattice

Emilian Nica; Hsin-Hua Lai; Wen-Jun Hu; Shoushu Gong; Qimiao Si

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Zhentao Wang

University of Tennessee

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Kun Yang

Florida State University

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Rong Yu

Renmin University of China

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Shou-Shu Gong

Florida State University

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