The IQX hypothesis is a strong candidate to be taken into account when deriving relationships between QoE and QoS parameters and is shown to outperform previously published logarithmic functions.
Abstract:
Quality of experience ties together user perception, experience, and expectations to application and network performance, typically expressed by quality of service parameters. Quantitative relationships between QoE and QoS are required in order to be able to build effective QoE control mechanisms onto measurable QoS parameters. Against this background, this article proposes a generic formula in which QoE and QoS parameters are connected through an exponential relationship, called IQX hypothesis. The formula relates changes of QoE with respect to QoS to the current level of QoE, is simple to match, and its limit behaviors are straightforward to interpret. It validates the IQX hypothesis for streaming services, where QoE in terms of Mean Opinion Scores is expressed as functions of loss and reordering ratio, the latter of which is caused by jitter. For web surfing as the second application area, matchings provided by the IQX hypothesis are shown to outperform previously published logarithmic functions. We conclude that the IQX hypothesis is a strong candidate to be taken into account when deriving relationships between QoE and QoS parameters.
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TL;DR: The IQX hypothesis is confirmed exactly for disturbances perceived on applications level, packet loss and packet reordering, which clearly correlate to the main sensitivities of the used softphone to packet-level disturbances such as loss, jitter and reordering.
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Q1. What is the effect of a jitter buffer on the QoE of the web?
For instance, small delays and delay variations may be eliminated by a jitter buffer, without the user noticing the additional delay.
Q2. What is the maximum jitter that can be countered?
The maximum jitter that can be countered is equal to the buffering delay introduced before starting the playout of the voice stream.
Q3. What is the effect of a QoS disturbance on the user?
As soon as the QoS disturbance reaches another threshold, x2, the outcome of the trans-mission might become unacceptably bad in quality, or the service might stop working because of technical constraints such as timeouts.
Q4. What is the optimal fitting function for the unknown parameters?
The authors used the optimization toolbox of Matlab to find an optimal fitting function (i.e., the unknown parameters α, β, γ in Eq. 2) such that the normal error E is minimized.
Q5. How many users had dialup connections at that time?
Note that only low-range delivery bandwidth up to 120 kb/s is considered due to the fact that the majority of users had dialup connections at that time.
Q6. What is the first example for checking the IQX hypothesis for web browsing?
The first example for checking the IQX hypothesis for web browsing is based on ITU-T Recommendation G.1030, “Estimating End-to-End Performance in IP Networks for Data Applications” [3].
Q7. What is the way to use FR metrics in an online inservice scenario?
as they represent key QoE and QoS parameters in a very condensed manner, they can be applied in an online inservice scenario by transmitting them between source and sink, and subsequently comparing them in order to find outIEEE Network • March/April 201038about quality problems.
Q8. How do the authors get the optimal fitting function between the QoE and the QoS?
The authors use the same nonlinear regression techniques mentioned earlier to obtain an optimal fitting function fexp(x) between the QoE in terms of MOS and the QoS in terms of type-p reordered ratio.
Q9. What is the definition of the PESQ standard?
For voice over IP (VoIP), the Perceptual Evaluation of Speech Quality (PESQ) standard objectively evaluates and quantifies voice quality of voice-band speech codecs.
Q10. What is the average and standard deviation of the end-to-end delay?
Nistnet is configured with the average and standard deviation of the end-to-end delay as input parameters and delays each individual packet according to a normal distribution with the given parameters.