2017
DOI: 10.1038/s41598-017-05639-9
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Pressure-Induced Crystallization and Phase Transformation of Para-xylene

Abstract: Static pressure is an alternative method to chemical pressure for tuning the crystal structure, bonds, and physical properties of materials, and is a significant technique for the synthesis of novel materials and fundamental research. In this letter, we report the crystallization and phase transformation of p-xylene under high pressure. Our optical micrographic observations and the appearance of lattice modes in the Raman and infrared (IR) spectra indicated that p-xylene crystallizes at ∼0.1 GPa. The X-ray dif… Show more

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Cited by 20 publications
(26 citation statements)
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“…In the second set of experiments, the delay between pump and probe beam is fixed to 52 ns, and the pump beam energy (and hence the pressure) is varied from 100 (1.2 GPa) to 1,340 mJ (4.1 GPa) in steps. We also compare the dynamically shocked p-xylene results with the static compression results reported by Bai et al [23] The para-xylene sample used in these experiments is procured from M/s Sigma-Aldrich (purity 99%).…”
Section: Resultsmentioning
confidence: 91%
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“…In the second set of experiments, the delay between pump and probe beam is fixed to 52 ns, and the pump beam energy (and hence the pressure) is varied from 100 (1.2 GPa) to 1,340 mJ (4.1 GPa) in steps. We also compare the dynamically shocked p-xylene results with the static compression results reported by Bai et al [23] The para-xylene sample used in these experiments is procured from M/s Sigma-Aldrich (purity 99%).…”
Section: Resultsmentioning
confidence: 91%
“…In this manuscript, we present laser-driven shock studies on the p-xylene sample and its comparison with static compression data published in Bai et al [23] We have also performed a one-dimensional (1-D) radiation hydrodynamic simulation to validate our experimental results. A brief discussion on experimental setup is presented in Section 2; in situ time-resolved Raman spectroscopy (TRRS) of shocked sample to deduce shock velocity and its comparison with simulation is shown in Section 3.1.…”
Section: Introductionmentioning
confidence: 78%
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