Collective excitations in spin-1/2 magnets through bond-operator formalism designed both for paramagnetic and ordered phases
A. V. Syromyatnikov

TL;DR
This paper introduces a bond-operator theory for spin-1/2 magnets that accurately describes both ordered and paramagnetic phases, revealing new quasiparticles and explaining experimental Raman spectra in layered cuprates.
Contribution
The paper develops a bond-operator formalism applicable to both phases and introduces the concept of 'singlons' as new quasiparticles, with quantitative agreement to previous results.
Findings
Quantitative agreement with previous results for ground-state energy and spectra.
Identification of 'singlons' as new spin-0 quasiparticles.
Explanation of Raman peaks via 'singlon' Green's functions.
Abstract
We present a bond-operator theory (BOT) suitable for description both magnetically ordered phases and paramagnetic phases with singlet ground states in spin-1/2 magnets. Proposed BOT provides a regular expansion of physical quantities in powers of 1/n, where n is the maximum number of bosons which can occupy a unit cell (physical results correspond to n=1). Two variants of BOT are suggested: for two and for four spins in the unit cell (two-spin and four-spin BOTs, respectively). We consider spin-1/2 Heisenberg antiferromagnet (HAF) on simple square lattice bilayer by the two-spin BOT. Ground-state energy E, staggered magnetization M, and quasiparticles spectra found within the first order in 1/n are in good quantitative agreement with previous results both in paramagnetic and in ordered phases not very close to the quantum critical point between the phases. By doubling the unit cell in…
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