By means or low-temperature measurements of the specific heat. C. and therm
al expansion. alpha = l(-1) partial derivative l/partial derivative T, the
magnetic properties of the quasi-one-dimensional (quasi-1D). S = 1/2 Heisen
berg antiferromagnet Yb4As3 were investigated. In finite magnetic fields di
stinct anomalies were found which are pronounced differently strongly in bo
th quantities: (i) the in-T linear contribution dominating the low-T specif
ic heat becomes reduced with field and (ii) a peak is induced at slightly h
igher temperatures. The latter feature being much more pronounced in alpha(
T, B) is well described by the classical sine-Gordon (SG) soliton solution
of a 1D Heisenberg antiferromagnet with a weak easy-plane anisotropy. (C) 2
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