Feiyang 发表于 2022-4-19 20:19:35

fluent定义表面化学反应需用到的site density应如何确定

fluent定义表面化学反应,在混合材料定义对话框中需定义反应机理mechanism,点击反应机理,弹出的对话框中需给定site density,不知该参数体现在具体哪个公式,应如何确定。

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

帮助文件里几乎没详细解释site density。

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查看完整版本: fluent定义表面化学反应需用到的site density应如何确定