Fe(Ⅱ/Ⅲ)晶格取代对煤系高岭石能带带隙的微观影响机理

Microscopic mechanism of Fe(Ⅱ/Ⅲ) substitution in lattice on band gap of coal-series kaolinite

  • 摘要: 为探究金属阳离子Fe(Ⅱ/Ⅲ)晶格取代对煤系高岭石能带带隙的微观影响机理,以煤系高岭石和Fe掺杂高岭石为研究对象,采用紫外可见漫反射光谱测得其光学禁带宽度;依据Fe取代形式构建Fe(Ⅱ)取代Al(Ⅲ)(Fe(Ⅱ)_Al)、Fe(Ⅲ)取代Al(Ⅲ)(Fe(Ⅲ)_Al)和Fe(Ⅲ)取代Si(IV)(Fe(Ⅲ)_Si)3种Fe晶格取代高岭石体相晶胞模型,并采用LDA+U校正的密度泛函理论(DFT)模拟计算Fe(Ⅱ/Ⅲ)晶格取代高岭石的晶胞结构与电子特性。结果表明:借助截线法算得煤系高岭石和Fe掺杂高岭石的光学禁带宽度分别为3.06和2.47 eV,陶克(Tauc)法算得二者光学禁带宽度分别为3.14和2.06 eV。完美体相高岭石具有5.055 eV的间接带隙,而经LDA+U校正后,Fe(Ⅱ)_Al、Fe(Ⅲ)_Al、Fe(Ⅲ)_Si晶格取代高岭石分别具有2.121、0.566和0.345 eV的间接带隙,即Fe晶格取代显著减小了高岭石能带带隙,并使得高岭石由间接带隙绝缘体转变为间接带隙半导体;Fe 3d轨道电子对费米能级附近的电子态填充贡献顺序为Fe(Ⅱ)_Al < Fe(Ⅲ)_Si≈Fe(Ⅱ)_Al。结合分析测试和DFT模拟结果可知,当U值取2.5 eV,剪刀算符位移值Fe(Ⅱ)_Al为0~0.5 eV、Fe(Ⅲ)_Al和Fe(Ⅲ)_Si为1.5 eV时,模拟计算结果与试验测试结果具有较高一致性。借助模拟计算解释能带带隙降低现象的微观机理:① 在完美体相高岭石中,价带顶由O 2p轨道主导,导带底由H 1s和Si 3s轨道主导;而Fe晶格取代后,价带顶和导带底均由Fe 3d轨道主导,导致带隙变化;② Fe晶格取代引入离域化的3d态和新的杂化态,占据了原有较宽的带隙,使得Fe晶格取代高岭石带隙显著降低;③ Fe(Ⅱ)晶格取代主要通过提升价带顶的能量来降低高岭石的带隙宽度,化学键的重组和电子离域化是导致价带顶上升的原因;④ Fe(Ⅲ)晶格取代主要通过降低导带底的能量来降低带隙宽度,电子束缚力减弱和Fe杂质态的形成是导致导带底降低的原因。通过光谱测试和DFT模拟揭示了Fe(Ⅱ/Ⅲ)晶格取代显著降低高岭石带隙宽度的微观机理,为高岭石在催化、功能材料等领域的应用优化和掺杂调控提供了重要的理论依据。

     

    Abstract: To investigate the microscopic mechanism of band gap modulation in coal-bearing kaolinite caused by Fe(Ⅱ/Ⅲ) lattice substitution, coal-bearing kaolinite and Fe-doped kaolinite were selected as research objects. The optical band gaps are measured utilizing ultraviolet-visible diffuse reflectance spectroscopy. Three bulk lattice models are constructed to representdifferent Fe substitution modes: Fe(Ⅱ) substituting Al(Ⅲ) (Fe(Ⅱ)_Al), Fe(Ⅲ) substituting Al(Ⅲ) (Fe(Ⅲ)_Al), and Fe(Ⅲ) substituting Si(IV) (Fe(Ⅲ)_Si). The properties of these Fe(Ⅱ/Ⅲ)-substituted kaolinite unit cells are simulated using Density Functional Theory (DFT) with LDA+U correction to analyze changes in band gap behavior at the atomic level. UV-visible diffuse reflectance spectroscopy results revealed that the optical band gaps of coal-bearing kaolinite and Fe-doped kaolinite were calculated as 3.06 and 2.47 eV, respectively, via the intercept method, and 3.14 and 2.06 eV, respectively, using the Tauc method. Simulations showed thatperfectkaolinite possesses an indirect band gap of 5.055 eV, while Fe-substituted kaolinite models—Fe(Ⅱ)_Al, Fe(Ⅲ)_Al, and Fe(Ⅲ)_Si—exhibited significantly reduced indirect band gaps of 2.121, 0.566, and 0.345 eV, respectively, as calculated using LDA+U correction.These findingssuggest that Fe lattice substitution significantly markedly lowers the band gap of kaolinite,transforming it from an indirect band gap insulator to an indirect band gap semiconductor. The contribution order of Fe 3d orbital electrons near the Fermi level is: Fe(Ⅱ)_Al < Fe(Ⅲ)_Si ≈ Fe(Ⅲ)_Al. The combined analysis of experimental testing and DFT simulations suggests that setting the U value to 2.5 eV and applying Scissors corrections of 0—0.5 eV for Fe(Ⅱ)_Al and 1.5 eV for both Fe(Ⅲ)_Al and Fe(Ⅲ)_Si yielded simulated results that closely align with experimental data.The microscopic mechanism behind the band gap reduction was explained through simulations: ① In perfect kaolinite, the valence band maximum is primarily dominated by O 2p orbitals, while the conduction band minimum is dominated by H 1s and Si 3s orbitals. However, with Fe substituting in the lattice,both the valence band maximum and conduction band minimum are dominated by Fe 3d orbitals, leading to band gap changes. ② Fe substituting in the lattice introduces delocalized 3d states and new hybrid states, occupying the previously wide band gap and significantly reducing the band gap of Fe-substituted kaolinite. ③ Fe(Ⅱ) lattice substitution primarily reduced the band gap by raising the energy of valence-band maximum, a process driven by chemical bond reorganization and electron delocalization.④ Fe(Ⅲ) lattice substitution lowers the conduction band minimum energy due to weakened electron binding forces and the formation of Fe impurity states, which shift the conduction band downward.The combined experimental and DFT results unveiled the microscopic mechanisms through which Fe(Ⅱ/Ⅲ) lattice substitution significantly reduces the band gap of kaolinite. This study provides valuable theoretical insights for optimizing kaolinite's applications in catalysis and functional materials, as well as for guiding doping modulation.

     

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