author_facet White, J. J.
Song, H. I.
Landau, D. P.
White, J. J.
Song, H. I.
Landau, D. P.
author White, J. J.
Song, H. I.
Landau, D. P.
spellingShingle White, J. J.
Song, H. I.
Landau, D. P.
Journal of Applied Physics
Specific Heat of CoCl2·6H2O Near Its Néel Point
General Physics and Astronomy
author_sort white, j. j.
spelling White, J. J. Song, H. I. Landau, D. P. 0021-8979 1089-7550 AIP Publishing General Physics and Astronomy http://dx.doi.org/10.1063/1.1660220 <jats:p>The specific heat of a single crystal of CoCl2·6H2O has been measured with high resolution near TN = 2.291 K using the continuous heating method. Our data have been fitted to the usual asymptotic form: C/R=Aε−α+B, where α, A, and B may assume different values below and above TN. By plotting log (∂C/∂T) vs log (ε) for different values of TN we obtained values for α′, α from the slopes of linear fits. Limits on the ``unrounded critical region'' were defined by deviations from linearity on these plots. A least-square fit of the unrounded critical regions was also made. Both techniques yield the same results: the specific heat is rounded over a region about 8 mK wide, TN-Tmax = 4 mK, α′ = −0.18±0.03 below TN, and α = +0.32±0.07 above TN. We have compared our results with the earlier measurements of Skalyo and Friedberg1 on a polycrystalline sample. Our specific heat peak is sharper near TN and rises to a maximum about 7% higher, but for ε&amp;gt;4×10−2 the two sets of data agree quite well. Analysis of the rounding of the two peaks was made assuming the existence of subsystems having Gaussian distributions of ordering temperatures. Using this technique, we were able to fit our data in the rounded region quite well, and using the same form for the unrounded specific heat, but with a distribution half-width twice as large, we obtained good agreement with the data of Skalyo and Friedberg.</jats:p> Specific Heat of CoCl2·6H2O Near Its Néel Point Journal of Applied Physics
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source_id 49
title Specific Heat of CoCl2·6H2O Near Its Néel Point
title_unstemmed Specific Heat of CoCl2·6H2O Near Its Néel Point
title_full Specific Heat of CoCl2·6H2O Near Its Néel Point
title_fullStr Specific Heat of CoCl2·6H2O Near Its Néel Point
title_full_unstemmed Specific Heat of CoCl2·6H2O Near Its Néel Point
title_short Specific Heat of CoCl2·6H2O Near Its Néel Point
title_sort specific heat of cocl2·6h2o near its néel point
topic General Physics and Astronomy
url http://dx.doi.org/10.1063/1.1660220
publishDate 1971
physical 1292-1292
description <jats:p>The specific heat of a single crystal of CoCl2·6H2O has been measured with high resolution near TN = 2.291 K using the continuous heating method. Our data have been fitted to the usual asymptotic form: C/R=Aε−α+B, where α, A, and B may assume different values below and above TN. By plotting log (∂C/∂T) vs log (ε) for different values of TN we obtained values for α′, α from the slopes of linear fits. Limits on the ``unrounded critical region'' were defined by deviations from linearity on these plots. A least-square fit of the unrounded critical regions was also made. Both techniques yield the same results: the specific heat is rounded over a region about 8 mK wide, TN-Tmax = 4 mK, α′ = −0.18±0.03 below TN, and α = +0.32±0.07 above TN. We have compared our results with the earlier measurements of Skalyo and Friedberg1 on a polycrystalline sample. Our specific heat peak is sharper near TN and rises to a maximum about 7% higher, but for ε&amp;gt;4×10−2 the two sets of data agree quite well. Analysis of the rounding of the two peaks was made assuming the existence of subsystems having Gaussian distributions of ordering temperatures. Using this technique, we were able to fit our data in the rounded region quite well, and using the same form for the unrounded specific heat, but with a distribution half-width twice as large, we obtained good agreement with the data of Skalyo and Friedberg.</jats:p>
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author White, J. J., Song, H. I., Landau, D. P.
author_facet White, J. J., Song, H. I., Landau, D. P., White, J. J., Song, H. I., Landau, D. P.
author_sort white, j. j.
container_issue 4
container_start_page 1292
container_title Journal of Applied Physics
container_volume 42
description <jats:p>The specific heat of a single crystal of CoCl2·6H2O has been measured with high resolution near TN = 2.291 K using the continuous heating method. Our data have been fitted to the usual asymptotic form: C/R=Aε−α+B, where α, A, and B may assume different values below and above TN. By plotting log (∂C/∂T) vs log (ε) for different values of TN we obtained values for α′, α from the slopes of linear fits. Limits on the ``unrounded critical region'' were defined by deviations from linearity on these plots. A least-square fit of the unrounded critical regions was also made. Both techniques yield the same results: the specific heat is rounded over a region about 8 mK wide, TN-Tmax = 4 mK, α′ = −0.18±0.03 below TN, and α = +0.32±0.07 above TN. We have compared our results with the earlier measurements of Skalyo and Friedberg1 on a polycrystalline sample. Our specific heat peak is sharper near TN and rises to a maximum about 7% higher, but for ε&amp;gt;4×10−2 the two sets of data agree quite well. Analysis of the rounding of the two peaks was made assuming the existence of subsystems having Gaussian distributions of ordering temperatures. Using this technique, we were able to fit our data in the rounded region quite well, and using the same form for the unrounded specific heat, but with a distribution half-width twice as large, we obtained good agreement with the data of Skalyo and Friedberg.</jats:p>
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spelling White, J. J. Song, H. I. Landau, D. P. 0021-8979 1089-7550 AIP Publishing General Physics and Astronomy http://dx.doi.org/10.1063/1.1660220 <jats:p>The specific heat of a single crystal of CoCl2·6H2O has been measured with high resolution near TN = 2.291 K using the continuous heating method. Our data have been fitted to the usual asymptotic form: C/R=Aε−α+B, where α, A, and B may assume different values below and above TN. By plotting log (∂C/∂T) vs log (ε) for different values of TN we obtained values for α′, α from the slopes of linear fits. Limits on the ``unrounded critical region'' were defined by deviations from linearity on these plots. A least-square fit of the unrounded critical regions was also made. Both techniques yield the same results: the specific heat is rounded over a region about 8 mK wide, TN-Tmax = 4 mK, α′ = −0.18±0.03 below TN, and α = +0.32±0.07 above TN. We have compared our results with the earlier measurements of Skalyo and Friedberg1 on a polycrystalline sample. Our specific heat peak is sharper near TN and rises to a maximum about 7% higher, but for ε&amp;gt;4×10−2 the two sets of data agree quite well. Analysis of the rounding of the two peaks was made assuming the existence of subsystems having Gaussian distributions of ordering temperatures. Using this technique, we were able to fit our data in the rounded region quite well, and using the same form for the unrounded specific heat, but with a distribution half-width twice as large, we obtained good agreement with the data of Skalyo and Friedberg.</jats:p> Specific Heat of CoCl2·6H2O Near Its Néel Point Journal of Applied Physics
spellingShingle White, J. J., Song, H. I., Landau, D. P., Journal of Applied Physics, Specific Heat of CoCl2·6H2O Near Its Néel Point, General Physics and Astronomy
title Specific Heat of CoCl2·6H2O Near Its Néel Point
title_full Specific Heat of CoCl2·6H2O Near Its Néel Point
title_fullStr Specific Heat of CoCl2·6H2O Near Its Néel Point
title_full_unstemmed Specific Heat of CoCl2·6H2O Near Its Néel Point
title_short Specific Heat of CoCl2·6H2O Near Its Néel Point
title_sort specific heat of cocl2·6h2o near its néel point
title_unstemmed Specific Heat of CoCl2·6H2O Near Its Néel Point
topic General Physics and Astronomy
url http://dx.doi.org/10.1063/1.1660220