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electromagnetic simulations keysight ads momentum  (Keysight Technologies)

 
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    Keysight Technologies electromagnetic simulations keysight ads momentum
    Electromagnetic Simulations Keysight Ads Momentum, supplied by Keysight Technologies, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
    https://www.bioz.com/result/electromagnetic simulations keysight ads momentum/product/Keysight Technologies
    Average 90 stars, based on 1 article reviews
    electromagnetic simulations keysight ads momentum - by Bioz Stars, 2026-05
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    Dependence of the differential phase of the measured transmission coefficient at the operating frequency with the dielectric constant of the MUT. The differential phase is defined <t>as</t> <t>Δ</t> ϕ = N ⋅ ϕ MUT − N ⋅ ϕ air , where N ⋅ ϕ MUT and N ⋅ ϕ air are the measured phases obtained with MUT and air, respectively, and <t>Δ</t> <t>ε</t> r = ε r , MUT − ε r , air . Reprinted with permission from .
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    Dependence of the differential phase of the measured transmission coefficient at the operating frequency with the dielectric constant of the MUT. The differential phase is defined <t>as</t> <t>Δ</t> ϕ = N ⋅ ϕ MUT − N ⋅ ϕ air , where N ⋅ ϕ MUT and N ⋅ ϕ air are the measured phases obtained with MUT and air, respectively, and <t>Δ</t> <t>ε</t> r = ε r , MUT − ε r , air . Reprinted with permission from .
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    Dependence of the differential phase of the measured transmission coefficient at the operating frequency with the dielectric constant of the MUT. The differential phase is defined <t>as</t> <t>Δ</t> ϕ = N ⋅ ϕ MUT − N ⋅ ϕ air , where N ⋅ ϕ MUT and N ⋅ ϕ air are the measured phases obtained with MUT and air, respectively, and <t>Δ</t> <t>ε</t> r = ε r , MUT − ε r , air . Reprinted with permission from .
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    Dependence of the differential phase of the measured transmission coefficient at the operating frequency with the dielectric constant of the MUT. The differential phase is defined as Δ ϕ = N ⋅ ϕ MUT − N ⋅ ϕ air , where N ⋅ ϕ MUT and N ⋅ ϕ air are the measured phases obtained with MUT and air, respectively, and Δ ε r = ε r , MUT − ε r , air . Reprinted with permission from .

    Journal: Sensors (Basel, Switzerland)

    Article Title: Planar Phase-Variation Microwave Sensors for Material Characterization: A Review and Comparison of Various Approaches

    doi: 10.3390/s21041542

    Figure Lengend Snippet: Dependence of the differential phase of the measured transmission coefficient at the operating frequency with the dielectric constant of the MUT. The differential phase is defined as Δ ϕ = N ⋅ ϕ MUT − N ⋅ ϕ air , where N ⋅ ϕ MUT and N ⋅ ϕ air are the measured phases obtained with MUT and air, respectively, and Δ ε r = ε r , MUT − ε r , air . Reprinted with permission from .

    Article Snippet: The differential phase of the structure (inferred from full-wave electromagnetic simulation using Keysight Momentum) as a function of the dielectric constant of the MUT (or sample under test, SUT), by considering variations in the vicinity of ε REF = 3.55 with Δ ε max = 0.45, is depicted in .

    Techniques: Transmission Assay