2021
DOI: 10.1103/physrevmaterials.5.093801
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First-principles modeling of complexions at the phase boundaries in Ti-doped WC-Co cemented carbides at finite temperatures

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Cited by 5 publications
(2 citation statements)
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“…It is worth noting that Wahnström and coworkers have developed an elegant and sophisticated approach to compute interfacial diagrams based on first‐principles methods for coherent transition metal (e.g., Ti, Co, or Cr) doped WC–Co interfaces at finite temperatures. [ 138–141 ] We also note that extensive studies used DFT‐based methods to construct the stability diagrams for surfaces and coherent interfaces at 0 K (see, e.g., Wang et al [ 142–144 ] and many others), which are beyond the scope of this perspective article. However, first‐principles‐based methods have not yet been applied to calculate GB diagrams at finite temperatures.…”
Section: Other Simplified Methods and Models To Construct Gb Diagrams...mentioning
confidence: 99%
“…It is worth noting that Wahnström and coworkers have developed an elegant and sophisticated approach to compute interfacial diagrams based on first‐principles methods for coherent transition metal (e.g., Ti, Co, or Cr) doped WC–Co interfaces at finite temperatures. [ 138–141 ] We also note that extensive studies used DFT‐based methods to construct the stability diagrams for surfaces and coherent interfaces at 0 K (see, e.g., Wang et al [ 142–144 ] and many others), which are beyond the scope of this perspective article. However, first‐principles‐based methods have not yet been applied to calculate GB diagrams at finite temperatures.…”
Section: Other Simplified Methods and Models To Construct Gb Diagrams...mentioning
confidence: 99%
“…At the locations of either carbide/carbide grain boundaries or carbide/binder phase boundaries, anisotropies, that is, property difference by referring to the orientation or Miller index of crystallographic planes, are intact [22]. Among these anisotropies, energy anisotropy [23,24] would determine the boundary ehaviour at both fabrication and employment stage, and shape anisotropy (for example, the equiaxed-like or plate-like morphology of carbide crystals) [25][26][27] can be regarded as the consequence of population difference of different crystallographic planes. On a statistical level, performance control of cemented carbides via optimization of anisotropies at boundary locations is the so-called "grain boundary engineering" [28,29], which mainly considers CSL boundaries with Σ values lower than 30.…”
Section: Introductionmentioning
confidence: 99%