1988
DOI: 10.1016/0021-9169(88)90074-8
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A model of the vertical distribution of the electron concentration in the ionosphere and its application to oblique propagation studies

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Cited by 130 publications
(79 citation statements)
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“…A current model for electron density, called multiquasi-parabolic (MQP) profile, considers its variations as a succession of parabolic portions [7]. Despite possible continuity defaults when deriving the corresponding refractive index, this representation is known as effective.…”
Section: Ionospheric Channel Simulationmentioning
confidence: 99%
“…A current model for electron density, called multiquasi-parabolic (MQP) profile, considers its variations as a succession of parabolic portions [7]. Despite possible continuity defaults when deriving the corresponding refractive index, this representation is known as effective.…”
Section: Ionospheric Channel Simulationmentioning
confidence: 99%
“…Assume the signal bounces off from the target and arrives at the nth receiver along L mn backward propagation paths, where the reflection height of the lth (l = 1, · · · , L mn ) backward propagation path is h mnl . Note that the number of forward and backward paths as well as the reflection heights can be computed based on the MQP model [3] based on the known antenna position, signal frequency, and given cell-under-test. The received signal at receiver n due to the transmission of transmitter m is a superposition of the signals from all K m L mn paths, which is…”
Section: Assumptions and Received Signal Modelmentioning
confidence: 99%
“…τ Fmk (x Tm , y Tm , γ, β), the time delay of the signal propagating from the mth transmitter to the scatter located at (γ, β) via the kth forward path, and τ Bmnl (x Rn , y Rn , γ, β), the time delay of the mth transmitted signal propagating from the scatter at (γ, β) to the nth receiver via the lth backward path, can be computed via the MQP model [3]. This interesting but complicated computation is documented in [21] but omitted here for brevity.…”
Section: Assumptions and Received Signal Modelmentioning
confidence: 99%
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“…Bertel et al (1987) found that this method with three data points appeared to be unstable in the iterative calculation, and consequently increased the number of data points to 15 or more to improve the stability. Norman (2003) further improved this method by using the quasi-parabolic segment (QPS) model derived by Dyson and Bennett (1988). The QPS model uses five QPSs to represent the E, F1, and F2 ionospheric layers.…”
Section: Introductionmentioning
confidence: 99%