2017
DOI: 10.1016/j.ceramint.2017.02.062
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Modeling the grain growth kinetics of doped nearly fully dense nanocrystalline ceramics

Abstract: A grain growth model to describe dopant effects on nanocrystalline ceramics is proposed by incorporating the dopant-segregation-dependent grain boundary (GB) energy and the GB mobility subjected to intrinsic drag and pore drag (both affected by dopant segregation) into the parabolic growth formula. The model addresses the common case of residual porosity in grain growth behavior. Taking near-fully dense nanocrystalline lanthanum doped Yttria stabilized Zirconia (La doped YSZ) as the system of study, the grain … Show more

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Cited by 11 publications
(7 citation statements)
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“…A small amount of doped Zr ions may form continuous grain boundary phases in the Li 1.20 [Mn 0.52 Ni 0.20 Co 0.08 ]O 2 particles. These continuous grain boundary phases could enhance the mass diffusion transport at grain boundaries, finally promote the grain growth of Li 1.20 [Mn 0.52 Ni 0.20 Co 0.08 ]O 2 26,27 . And the well crystallization will help to ameliorate the electrochemical properties of cathode.…”
Section: Resultsmentioning
confidence: 99%
“…A small amount of doped Zr ions may form continuous grain boundary phases in the Li 1.20 [Mn 0.52 Ni 0.20 Co 0.08 ]O 2 particles. These continuous grain boundary phases could enhance the mass diffusion transport at grain boundaries, finally promote the grain growth of Li 1.20 [Mn 0.52 Ni 0.20 Co 0.08 ]O 2 26,27 . And the well crystallization will help to ameliorate the electrochemical properties of cathode.…”
Section: Resultsmentioning
confidence: 99%
“…For the verification of thermo-kinetic correlation, in addition to the direct proofs which was provided by Peng et al, 56,[62][63][64][65][66][67][68] there have been a few indirect experiment/simulated results to qualitatively support the theory of thermo-kinetic stabilization. Differing from microstructural evolution behavior in metal materials, the grain growth in NC ceramics often occurs together with the densification and it is highly difficult to separate one process from the other.…”
Section: Indirect Proofs By Qualitative Descriptionmentioning
confidence: 97%
“…The microstructural evolution during heating in ceramics is more complexed, which is influenced not only by the stabilization effects from reduced GB energy, decreased surface energy of pores and intrinsic drag exerted by the solute atoms, but also by the drag effects from the pores. On the base of the parabolic grain growth equation, Krill et al’s GB energy model and the Borisov et al’s thermo‐kinetic correlation, Gong et al 63 derived a thermo‐kinetic equation to describe the grain growth of NC ceramics, that is,dDdt=γD][1Mint(D,xGB)+1Mpore(D,xnormals,ρ)-1.where MintD,xGB and Mporefalse(D,0.166667emxs,and0.166667emρfalse) are GB mobility from the contribution of intrinsic drag and pore drag, respectively, and x s and ρ are the molar fraction of solute at pore surfaces and the relative density, respectively.…”
Section: Thermo‐kinetic Description Of Grain Growth Processmentioning
confidence: 99%
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