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Journal ArticleDOI

Evidence for Soliton Modes in the One-Dimensional Ferromagnet CsNi F 3

J. K. Kjems, +1 more
- 16 Oct 1978 - 
- Vol. 41, Iss: 16, pp 1137-1140
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TLDR
In this paper, the activation energy of the quasiparticle soliton was determined via the temperature and field dependence of the intensities of the soliton's intensities, and it was shown that at the cost of a higher activation energy, the solitons can move along the ferromagnetic chains in CsNi${\mathrm{F}}_{3}$.
Abstract
Evidence for solitons moving along the ferromagnetic chains in CsNi${\mathrm{F}}_{3}$ has been obtained by inelastic neutron scattering. As predicted by Mikeska the scattering is found at low $q$, around zero energy. The soliton activation energy, $8m$, is determined via the temperature and field dependence of the intensities ($m$ is the effective mass of the quasiparticle soliton). At $H=5$ kG we find $\frac{8m}{{k}_{\mathrm{B}}}=27$ K in reasonable agreement with the predicted value, as is the energy width at $q=0.1$.

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Non-linear effects in quasi-one-dimensional models of condensed matter theory

TL;DR: A survey of non-linear (soliton-like) effects in certain models of condensed matter theory is given in this paper, where the corresponding nonlinear evolution equations are obtained and examined with due respect for the existence of localized finite energy solutions.
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Solitary excitations in one-dimensional magnets

TL;DR: A survey of exact solutions to the nonlinear equations of motion for pertinent classical chain systems (sine-Gordon chain and ferromagnetic Heisenberg chains with various anisotropies) is given in this paper.
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Solitons in condensed matter: A paradigm

TL;DR: In this article, the setting of several important current problems in the physics of condensed matter (solids, liquids) is reviewed, and the concepts embodied in the mathematical analysis of solitons provide systematic new insight into a central question: what are the important physical configurations in nonlinear condensed systems?
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Non-linear dynamics of classical one-dimensional antiferromagnets

TL;DR: In this paper, the non-linear equations of motion of classical antiferromagnetic chains in a continuum description are presented for isotropic exchange, various combinations of single-ion anisotropies (Ising and xy-like) and external magnetic fields (supporting and breaking the anisotropy).
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