2002
DOI: 10.1016/s0142-9612(01)00219-8
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Calcium phosphate apatites with variable Ca/P atomic ratio II. Calcination and sintering

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Cited by 202 publications
(131 citation statements)
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“…Up to 600°C calcined powders, most of the lines corresponding to HA were matching with the standard JCPDS (File No 74-0566) and the spectrum contains noisy background which could be due to glassy phosphate matrix. Similar observations were also explained in the literatures confirming the synthesized powders to be apatitic when the Ca/P ratio is in the range of 1.50-1.67 [11]. However, high temperature calcined powders spectra were found to be more sharpen and less noisy due to well crystallized phases.…”
Section: Resultssupporting
confidence: 90%
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“…Up to 600°C calcined powders, most of the lines corresponding to HA were matching with the standard JCPDS (File No 74-0566) and the spectrum contains noisy background which could be due to glassy phosphate matrix. Similar observations were also explained in the literatures confirming the synthesized powders to be apatitic when the Ca/P ratio is in the range of 1.50-1.67 [11]. However, high temperature calcined powders spectra were found to be more sharpen and less noisy due to well crystallized phases.…”
Section: Resultssupporting
confidence: 90%
“…Decrease in strength beyond 1100°C could be due to allotropic transformation of TCP phase from β→α and the α phase is reported to be a brittle phase. This allotropic transformation occurred at 1150°C and the reverse transformation was not totally achieved during cooling [11]. Typical fractured surfaces of samples sintered at different temperatures are shown in Fig.…”
Section: Biaxial Flexural Strength Of the Sintered Bodies And Fractogmentioning
confidence: 99%
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“…Raynaud et al 10) reported (Table 1). Kohri et al 1) investigated the in-vitro stability of BCP ceramics in phosphatebuffered Ringer's solution (PBRS) composed of NaCl, KCl, and Na 2 HPO 4 .…”
Section: Discussionmentioning
confidence: 97%
“…Coming from different fields, Raynaud et al 13 and Tarutis 14 independently note that the two approaches are actually equivalent, with the exponent of the power law in time being related to the order of the nth-order reaction by n = 1+1/ν. Reaction order is commonly interpreted in geometric terms, e.g., shrinking-core reactions are described by n < 1.…”
Section: Sintering Modelsmentioning
confidence: 99%