2021
DOI: 10.1007/s40145-021-0472-3
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Effects of (Mg1/3Sb2/3)4+ substitution on the structure and microwave dielectric properties of Ce2Zr3(MoO4)9 ceramics

Abstract: Ce2[Zr1−x(Mg1/3Sb2/3)x]3(MoO4)9 (0.02 ⩽ x ⩽ 0.10) ceramics were prepared by the traditional solid-state method. A single phase, belonging to the space group of $$R⩈erline 3 c$$ R 3 ¯ c , was detected by using X-ray diffraction at the sintering temperatures ranging from 700 to 850 °C. The microstructures of samples were examined by applying scanning el… Show more

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Cited by 217 publications
(36 citation statements)
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“…As illustrated in Figure 6, to speculate the intrinsic contribution of dielectric properties, IR reflection spectra of Ca 3 BTiGe 3 O 12 (B = Mg, Zn) ceramics in the range of 100–1000 cm −1 were recorded and reflectance data were fitted with the Lorentz oscillator model and Fresnel formula: ε()ωbadbreak=εgoodbreak+j=1nωpj2ωoj2ω2jωγjgoodbreak=ε()ωgoodbreak−iε()ω\begin{equation}{\varepsilon ^*}\left( \omega \right) = {\varepsilon _\infty } + \sum\nolimits_{j\ = \ 1}^n {\frac{{\omega _{pj}^2}}{{\omega _{oj}^2 - \ {\omega ^2} - j\omega {\gamma _j}}}} = \varepsilon ^{\prime}\left( \omega \right) - i\varepsilon ^{\prime\prime}\left( \omega \right)\end{equation} R()ωbadbreak=1εω1+εω2\begin{equation}R\left( \omega \right) = {\left| {\ \frac{{1 - \sqrt {{\varepsilon ^*}\left( \omega \right)} }}{{1 + \sqrt {{\varepsilon ^*}\left( \omega \right)} }}\ } \right|^2}\end{equation}where ε *( ω ) represents a complex dielectric function, ε${\varepsilon _\infty }$ is the permittivity caused by the electronic polarization at optical frequencies, n refers to the order of transverse polar‐phonon modes, ω pj , ω oj , and γ j are the plasma frequency, eigen frequency, and damping constant of the j th mode, respectively. The real part ( ɛ ′( ω )) of microwave relative permittivity and loss tangent (tan δ ) can be evaluated as follows 30,39 : εbadbreak=εgoodbreak+j=1nωpj2ωoj2goodbreak=εgoodbreak+j=1nΔεj…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…As illustrated in Figure 6, to speculate the intrinsic contribution of dielectric properties, IR reflection spectra of Ca 3 BTiGe 3 O 12 (B = Mg, Zn) ceramics in the range of 100–1000 cm −1 were recorded and reflectance data were fitted with the Lorentz oscillator model and Fresnel formula: ε()ωbadbreak=εgoodbreak+j=1nωpj2ωoj2ω2jωγjgoodbreak=ε()ωgoodbreak−iε()ω\begin{equation}{\varepsilon ^*}\left( \omega \right) = {\varepsilon _\infty } + \sum\nolimits_{j\ = \ 1}^n {\frac{{\omega _{pj}^2}}{{\omega _{oj}^2 - \ {\omega ^2} - j\omega {\gamma _j}}}} = \varepsilon ^{\prime}\left( \omega \right) - i\varepsilon ^{\prime\prime}\left( \omega \right)\end{equation} R()ωbadbreak=1εω1+εω2\begin{equation}R\left( \omega \right) = {\left| {\ \frac{{1 - \sqrt {{\varepsilon ^*}\left( \omega \right)} }}{{1 + \sqrt {{\varepsilon ^*}\left( \omega \right)} }}\ } \right|^2}\end{equation}where ε *( ω ) represents a complex dielectric function, ε${\varepsilon _\infty }$ is the permittivity caused by the electronic polarization at optical frequencies, n refers to the order of transverse polar‐phonon modes, ω pj , ω oj , and γ j are the plasma frequency, eigen frequency, and damping constant of the j th mode, respectively. The real part ( ɛ ′( ω )) of microwave relative permittivity and loss tangent (tan δ ) can be evaluated as follows 30,39 : εbadbreak=εgoodbreak+j=1nωpj2ωoj2goodbreak=εgoodbreak+j=1nΔεj…”
Section: Resultsmentioning
confidence: 99%
“…As illustrated in Figure 6, to speculate the intrinsic contribution of dielectric properties, IR reflection spectra of Ca 3 BTiGe 3 O 12 (B = Mg, Zn) ceramics in the range of 100-1000 cm −1 were recorded and reflectance data were fitted with the Lorentz oscillator model and Fresnel formula: (9) where ε*(ω) represents a complex dielectric function, 𝜀 ∞ is the permittivity caused by the electronic polarization at optical frequencies, n refers to the order of transverse polar-phonon modes, ω pj , ω oj , and γ j are the plasma frequency, eigen frequency, and damping constant of the jth mode, respectively. The real part (ɛ′(ω)) of microwave relative permittivity and loss tangent (tanδ) can be evaluated as follows 30,39 :…”
Section: Resultsmentioning
confidence: 99%
“…[4,6] However, the disadvantages of pure Li 2 TiO 3 ceramics, such as positive τ f value and high sintering temperature (1300 °C), are detrimental to its practical applications. [1] Generally, there are two methods to design a material with good microwave dielectric properties: [10][11][12] (1) Formation of composite materials. The sintering temperature of Li 2 TiO 3 was successfully reduced by adding ZnO-B 2 O 3 glass frit as sintering aid, and 2.5 wt % ZnO-B 2 O 3 glass frit doped Li 2 TiO 3 ceramic exhibits the best Qf value of 32,300 GHz, ɛ r = 23.06 and τ f = 35.79 ppm/°C.…”
Section: Introductionmentioning
confidence: 99%
“…In the emerging 5G communication era, microwave dielectric ceramics (MWDCs) have been widely used in resonators, filters, dielectric antennas, dielectric guided wave loops, and other microwave components. On top of that, there is increasing demand for microwave equipment miniaturization, and the size of the resonator is inversely proportional to the square root of the dielectric constant of a dielectric material. Therefore, it is urgent to develop medium and high dielectric constant materials with good microwave properties.…”
Section: Introductionmentioning
confidence: 99%