2007
DOI: 10.1109/tmtt.2007.906473
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Unique Retrieval of Complex Permittivity and Permeability of Dispersive Materials From Reflection and Transmitted Fields by Enforcing Causality

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Cited by 125 publications
(70 citation statements)
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“…After the scattering parameters of the structure in Fig. 12 are solved by using the mode matching method presented above, the effective μ and can be retrieved by using the approach in [29]. It is true that the periodic unit of the microstrip line metamaterial absorber, especially the nonuniform microstrip line metamaterial absorber, may not be much smaller than the wavelength of the upper frequency in the waveband of interest.…”
Section: Effective Permeability and Permittivity Of The Metamaterials mentioning
confidence: 99%
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“…After the scattering parameters of the structure in Fig. 12 are solved by using the mode matching method presented above, the effective μ and can be retrieved by using the approach in [29]. It is true that the periodic unit of the microstrip line metamaterial absorber, especially the nonuniform microstrip line metamaterial absorber, may not be much smaller than the wavelength of the upper frequency in the waveband of interest.…”
Section: Effective Permeability and Permittivity Of The Metamaterials mentioning
confidence: 99%
“…Suppose the reflection coefficient is ρ 0 in the waveband from λ min to λ max . From (29), the following inequality can be obtained [33]:…”
Section: Ultimate Bandwidth Limit Of the Metamaterials Absorbermentioning
confidence: 99%
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“…This technique is widely used for investigation of the complex dielectric permittivity of nonmagnetic materials [23], [75]. It is also used for calculation of the refractive wave index for a variety of materials.…”
Section: Kramers-kronig Extraction Techniquesmentioning
confidence: 99%
“…Based on literature, [69], [75], the phase factor may become dispersive (β) for several reasons; discontinuous phase change which exceeds 2π, choosing highly dispersive materials, considering thick samples or having a large difference between phase delay and group delay. The ambiguity can be eliminated by choosing the correct phase log count ranges between π ≤ βd ≤ 3π, where β apprehend the several phase factors range from m = -1 to +3.…”
Section: The Modification Of Nicholson-ross-weir Techniquementioning
confidence: 99%