Abstract:The proliferation of public Wi-Fi hotspots has brought new business potentials for Wi-Fi networks, which carry a significant amount of global mobile data traffic today. In this paper, we propose a novel Wi-Fi monetization model for venue owners (VOs) deploying public Wi-Fi hotspots, where the VOs can generate revenue by providing two different Wi-Fi access schemes for mobile users (MUs): (i) the premium access, in which MUs directly pay VOs for their Wi-Fi usage, and (ii) the advertising sponsored access, in w… Show more
“…For example, Riggins in [18] studied an online publisher that offers both the fee-based and ad-based versions of its website. In [19], a Wi-Fi network provider allows users to either directly pay or watch ads to access the Wi-Fi network. In [20], an app developer offers virtual items, and each app user will either pay or watch ads to obtain them in the equilibrium.…”
Section: A Our Contributionsmentioning
confidence: 99%
“…Therefore, our work studies a novel structure, and derives new insights for the joint provision of fee-based and ad-based services. Furthermore, our work considers the operator's capacity for providing the service and the advertising's wear-out effect, which were not considered in [19] and [20].…”
Section: A Our Contributionsmentioning
confidence: 99%
“…Let r ∈ {0, 1} denote a user's data plan subscription decision, and x ∈ [0, ∞) denote the number of ads that a user chooses to watch (during one month). We allow x and the advertisers' purchasing decisions to be fractional [19], [28]. The amount of data that a user obtains from its subscription and ad watching is Qr + ωx.…”
Section: B Usersmentioning
confidence: 99%
“…A widely considered setting is that each user has a logarithmic utility function (e.g., [29], [30]) and a uniformly distributed type (e.g., [19], [36]). We can verify that this setting satisfies the sufficient condition in Theorem 2, and hence we have the following proposition.…”
Section: Operator's Decisions In Stage Imentioning
confidence: 99%
“…However, the differentiation here affects the ad display rule as well as the pricing, so it is non-trivial to prove Theorem 4. For example, one conjecture is that given any (ω, p) which is feasible to (18)- (19), the operator can choose the same ω and set p I = p II = p in (20)- (23) to ensure that the value of objective (20) is no smaller than that of (18). In fact, the conjecture does not hold, because (ω, p I , p II ) may be infeasible for (20)- (23).…”
Section: Extension: Differentiation Of Ad Slotsmentioning
Most mobile network operators generate revenues by directly charging users for data plan subscriptions. Some operators now also offer users data rewards to incentivize them to watch mobile ads, which enables the operators to collect payments from advertisers and create new revenue streams.In this work, we analyze and compare two data rewarding schemes: a Subscription-Aware Rewarding (SAR) scheme and a Subscription-Unaware Rewarding (SUR) scheme. Under the SAR scheme, only the subscribers of the operators' data plans are eligible for the rewards; under the SUR scheme, all users are eligible for the rewards (e.g., the users who do not subscribe to the data plans can still get SIM cards and receive data rewards by watching ads). We model the interactions among an operator, users, and advertisers by a two-stage Stackelberg game, and characterize their equilibrium strategies under both the SAR and SUR schemes. We show that the SAR scheme can lead to more subscriptions and a higher operator revenue from the data market, while the SUR scheme can lead to better ad viewership and a higher operator revenue from the ad market. We further show that the operator's optimal choice between the two schemes is sensitive to the users' data consumption utility function and the operator's network capacity. We provide some counter-intuitive insights. For example, when each user has a logarithmic utility function, the operator should apply the SUR scheme (i.e., reward both subscribers and non-subscribers) if and only if it has a small network capacity.
“…For example, Riggins in [18] studied an online publisher that offers both the fee-based and ad-based versions of its website. In [19], a Wi-Fi network provider allows users to either directly pay or watch ads to access the Wi-Fi network. In [20], an app developer offers virtual items, and each app user will either pay or watch ads to obtain them in the equilibrium.…”
Section: A Our Contributionsmentioning
confidence: 99%
“…Therefore, our work studies a novel structure, and derives new insights for the joint provision of fee-based and ad-based services. Furthermore, our work considers the operator's capacity for providing the service and the advertising's wear-out effect, which were not considered in [19] and [20].…”
Section: A Our Contributionsmentioning
confidence: 99%
“…Let r ∈ {0, 1} denote a user's data plan subscription decision, and x ∈ [0, ∞) denote the number of ads that a user chooses to watch (during one month). We allow x and the advertisers' purchasing decisions to be fractional [19], [28]. The amount of data that a user obtains from its subscription and ad watching is Qr + ωx.…”
Section: B Usersmentioning
confidence: 99%
“…A widely considered setting is that each user has a logarithmic utility function (e.g., [29], [30]) and a uniformly distributed type (e.g., [19], [36]). We can verify that this setting satisfies the sufficient condition in Theorem 2, and hence we have the following proposition.…”
Section: Operator's Decisions In Stage Imentioning
confidence: 99%
“…However, the differentiation here affects the ad display rule as well as the pricing, so it is non-trivial to prove Theorem 4. For example, one conjecture is that given any (ω, p) which is feasible to (18)- (19), the operator can choose the same ω and set p I = p II = p in (20)- (23) to ensure that the value of objective (20) is no smaller than that of (18). In fact, the conjecture does not hold, because (ω, p I , p II ) may be infeasible for (20)- (23).…”
Section: Extension: Differentiation Of Ad Slotsmentioning
Most mobile network operators generate revenues by directly charging users for data plan subscriptions. Some operators now also offer users data rewards to incentivize them to watch mobile ads, which enables the operators to collect payments from advertisers and create new revenue streams.In this work, we analyze and compare two data rewarding schemes: a Subscription-Aware Rewarding (SAR) scheme and a Subscription-Unaware Rewarding (SUR) scheme. Under the SAR scheme, only the subscribers of the operators' data plans are eligible for the rewards; under the SUR scheme, all users are eligible for the rewards (e.g., the users who do not subscribe to the data plans can still get SIM cards and receive data rewards by watching ads). We model the interactions among an operator, users, and advertisers by a two-stage Stackelberg game, and characterize their equilibrium strategies under both the SAR and SUR schemes. We show that the SAR scheme can lead to more subscriptions and a higher operator revenue from the data market, while the SUR scheme can lead to better ad viewership and a higher operator revenue from the ad market. We further show that the operator's optimal choice between the two schemes is sensitive to the users' data consumption utility function and the operator's network capacity. We provide some counter-intuitive insights. For example, when each user has a logarithmic utility function, the operator should apply the SUR scheme (i.e., reward both subscribers and non-subscribers) if and only if it has a small network capacity.
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