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Power control

Power control is a technique used in communication systems to dynamically adjust the output of devices, such as base stations and , in order to optimize signal quality, manage , and enhance overall efficiency. This process ensures that the received (SINR) at the receiver meets required thresholds while minimizing , particularly in battery-constrained devices. By intelligently varying levels based on conditions, distance, and traffic demands, power control enables higher spectral reuse and capacity in multi-user environments like cellular networks. The concept has roots in early cellular systems from the 1970s, where initial studies focused on maintaining reliable voice connections in analog networks, but it gained prominence in the with the advent of digital standards like , which rely heavily on power control to combat the near-far problem—where nearby transmitters overpower distant ones. In modern applications, power control is integral to 4G LTE, , and beyond, supporting diverse services from high-speed data to ultra-reliable low-latency communications. Key mechanisms include open-loop control, which estimates power based on downlink signals, and closed-loop control, where from the receiver instructs adjustments, often at rates up to 1500 Hz in systems. Beyond basic adjustment, advanced power control incorporates optimization algorithms, such as distributed power control (DPC) that iteratively updates power to achieve target SINR, and game-theoretic models that treat users as players in a non-cooperative game to balance individual and system-wide utilities. Recent developments leverage and for predictive power allocation in dynamic scenarios, including non-orthogonal multiple access () and device-to-device (D2D) communications, addressing challenges like massive connectivity in networks. These enhancements not only reduce and extend battery life but also improve fairness and throughput, making power control essential for sustainable and scalable wireless infrastructures.

Fundamentals

Definition and Purpose

Power control refers to the intelligent adjustment of the transmitter output in communication systems to achieve optimal signal quality, minimize , and conserve . This mechanism dynamically varies the transmission based on channel conditions, such as and , ensuring reliable communication while optimizing resource utilization. The primary purposes of power control include combating the near-far problem, in which strong signals from nearby transmitters overpower weaker signals from distant ones, thereby degrading overall performance; extending life in mobile devices by reducing unnecessary ; and maximizing through efficient management and reduced power usage. These objectives are particularly vital in multi-user environments where simultaneous transmissions can lead to . Power control emerged as a critical technique in the 1990s with the development of spread-spectrum systems like (CDMA), enabling multiple access without severe in cellular networks. A key metric in power control is the (SINR), which serves as a target quality measure defined as \text{SINR} = \frac{P_{\text{received}}}{I_{\text{total}}}, where P_{\text{received}} is the desired signal power and I_{\text{total}} is the total plus . Maintaining an adequate SINR threshold ensures acceptable bit error rates and supports higher data rates.

Key Concepts

Path loss refers to the attenuation of signal strength as electromagnetic waves propagate through space, primarily due to the spreading of the over . In free space, this is modeled by the , which in decibels yields the path loss PL = 20 \log_{10}(d) + 20 \log_{10}(f) + 32.44 (in dB), where d is the in kilometers and f is the in megahertz. This deterministic model provides a baseline for signal degradation, necessitating power adjustments to maintain adequate received power levels at varying distances from the transmitter. Fading introduces random variations in signal amplitude and phase beyond , arising from interactions with the propagation environment. causes signals to arrive via multiple reflected paths, leading to constructive or destructive and rapid fluctuations known as small-scale fading. Shadowing, or large-scale fading, results from obstructions like or , causing slower, log-normal variations in signal strength over tens to hundreds of meters. Doppler effects, due to relative motion between transmitter and , induce shifts and further fading, with the Doppler spread determining the rate of these changes. Fast fading occurs when the channel coherence time is shorter than the symbol duration, causing significant variations within a single , whereas slow fading spans multiple symbols with relatively stable conditions over the transmission period. Interference in wireless systems degrades signal quality by overlapping unwanted signals with the desired one, categorized by spatial and spectral proximity. Intra-cell interference arises within the same or sector, where multiple users share resources, particularly pronounced in (CDMA) systems without perfect orthogonality. Inter-cell interference occurs between adjacent s, stemming from reuse patterns that allow overlapping transmissions. specifically involves signals on the exact same from distant cells, while affects nearby bands due to imperfect filtering or . These interference types collectively reduce the (SIR), requiring mitigation to sustain reliable communication. The near-far effect exemplifies a critical challenge in CDMA systems, where a captures signals from multiple users at varying distances. A nearby transmitter's strong signal can overwhelm and mask the weaker signal from a distant transmitter, as both occupy the same and time, leading to failed decoding of the distant user's data despite orthogonal codes. For instance, if a near the base station transmits at full power while a far 's signal arrives attenuated by 40 or more, the near signal dominates, causing capture effects and disproportionate interference allocation. This phenomenon limits system without compensatory measures, as the 's becomes insufficient to distinguish weak signals amid strong ones. Quality metrics evaluate the impact of , , and on link performance, guiding power control decisions. The (RSSI) measures total at the , including desired signal, , and , typically in dBm, to assess coverage and aggregate levels. (BER) quantifies decoding errors, reflecting overall channel quality, with lower BER indicating better reliability for data or transmission. Target SINR thresholds, such as 7 dB for services in CDMA, represent the minimum of desired signal to interference plus needed for acceptable performance, often set to achieve a BER below 10^{-3} or equivalent quality.

Types of Power Control

Open-Loop Power Control

Open-loop power control is a mechanism in wireless communication systems where the transmitter independently estimates the channel based on measurements of the downlink signal from the and adjusts its transmit power accordingly, without relying on from the . The transmitter calculates the estimated path loss \hat{PL} as the difference between the known transmit power of the signal (e.g., the common pilot channel power) and the measured received power level. The transmit power is then set using the formula P_{tx} = P_{target} + \hat{PL}, where P_{target} is a predefined target received power at the , ensuring the signal arrives with sufficient strength to overcome while minimizing unnecessary transmission energy. This approach assumes reciprocity between uplink and downlink channels for path loss estimation, making it particularly effective in time-division duplex (TDD) systems where the same is used for both directions. The primary advantages of open-loop power control lie in its simplicity and efficiency, as it introduces minimal latency by avoiding the need for continuous receiver feedback, which can be delayed in dynamic environments. It is especially suitable for initial access procedures, such as channel transmissions, where rapid power setup is critical to establish a without prior knowledge, and in symmetric where uplink and downlink conditions closely match. By enabling autonomous adjustments, it reduces signaling overhead and conserves life in mobile devices, contributing to overall system capacity by preventing excessive interference from overpowered transmissions during startup phases. Despite these benefits, open-loop power control suffers from inaccuracies in frequency-division duplex (FDD) systems, where uplink and downlink operate on separated frequency bands, leading to an uplink-downlink mismatch in characteristics and estimation. This asymmetry can result in over- or under-powering, as the downlink measurements do not perfectly reflect uplink conditions, potentially causing near-far problems or increased . Error sources include rapid variations from fast , which the transmitter cannot track without , and calibration inaccuracies in power measurements, with typical estimation tolerances reaching up to ±9 under normal conditions. In practice, open-loop power control is commonly implemented for initial power setting during random access procedures across various standards. For instance, in systems, the adjusts its transmit power for the random access channel (RACH) based on the received signal level from the base station's broadcast control channel (BCCH), using a power margin parameter broadcast by the network to account for access burst specifics and ensure reliable initial detection. This coarse adjustment provides a starting point, often followed by finer closed-loop refinements for ongoing communication.

Closed-Loop Power Control

Closed-loop power control is a feedback-based mechanism in wireless communication systems where the receiver continuously monitors the received () and transmits power control commands to the transmitter to adjust its output in . This process compensates for rapid variations, such as those caused by multipath fading, by instructing the transmitter to incrementally increase (+Δ), decrease (-Δ), or maintain (0) its level based on the difference between the measured and a predefined target . The core operation involves the receiver estimating the SIR over short intervals and generating transmit power control (TPC) commands, which are sent back to the transmitter at high frequencies to enable quick adaptation. For instance, the power update follows the relation P_{\text{new}} = P_{\text{old}} + \Delta, where \Delta is determined by the SIR error (\text{SIR}_{\text{measured}} - \text{SIR}_{\text{target}}), typically quantized into discrete steps. These commands are transmitted via dedicated control channels, allowing cumulative adjustments to track dynamic channel conditions without excessive power usage. Step sizes for power adjustments are usually small, ranging from 0.5 to 2 , to responsiveness and stability, while update rates are set high to counter fast fading—often up to Hz in systems like , compared to 800 Hz in earlier CDMA implementations. In , the inner-loop closed-loop power control operates at Hz for both uplink and downlink, with mandatory support for a 1 step size and optional values of 0.5, 1.5, or 2 . This fast rate ensures effective compensation for at vehicular speeds. In uplink scenarios, which are prevalent in cellular systems, the base station measures the received signal from the (UE) and issues TPC commands to the UE to optimize power amid limited battery constraints and near-far . Downlink closed-loop power control is less emphasized due to the base station's abundant power resources, though it is implemented in standards like to fine-tune coverage in asymmetric channels. The distinction arises because uplink transmissions from multiple UEs require tighter control to minimize , whereas downlink benefits more from open-loop estimates supplemented by occasional feedback. This mechanism excels in combating fast fading by maintaining SIR close to the target, reducing outage probability and improving link quality in interference-limited environments like CDMA. For example, simulations show that closed-loop adjustments at rates above 1000 Hz can limit power control errors to under 1 dB in channels at 100 km/h speeds. Historically, closed-loop power control was pioneered in the IS-95 CDMA standard, adopted in , to ensure consistent voice quality by addressing the near-far problem through rapid feedback. It often integrates briefly with outer-loop mechanisms for dynamic SIR target setting based on quality metrics.

Outer-Loop Power Control

Outer-loop power control operates as a higher-level mechanism in wireless communication systems, particularly in (CDMA) and wideband CDMA (WCDMA) environments, where the or network entity dynamically adjusts the (SIR) target to ensure overall link quality. This adjustment is based on performance metrics such as the frame error rate (FER) or block error rate (BLER), aiming to meet predefined quality goals while minimizing transmit power. For instance, the SIR target is periodically updated—typically every 10-100 ms—by increasing it if the measured FER exceeds the target threshold (e.g., by 0.5-1 dB steps) or decreasing it otherwise to avoid unnecessary power expenditure. In the power control , outer-loop power control complements the faster inner-loop by providing slower, adaptive corrections to account for changes in load, levels, or environmental conditions. The update rule can be expressed as: \text{SIR}_{\text{target, new}} = \text{SIR}_{\text{target, old}} + \text{step} \times (\text{FER}_{\text{measured}} - \text{FER}_{\text{target}}) This formulation allows the system to track quality variations over time, with the step size tuned to responsiveness and . The mechanism finds application in scenarios requiring adaptation to diverse service requirements, such as setting higher targets for high-speed data transmissions to achieve lower rates, compared to services that tolerate slightly higher FER for efficiency. It relies on closed-loop for implementation, as described in prior sections on closed-loop power control. By optimizing the SIR target, outer-loop control enhances system through reduced and prevents excessive adjustments in the inner loop that could lead to inefficiency. Despite these advantages, outer-loop power control exhibits drawbacks, including a slower response to abrupt channel changes due to its periodic nature, which may result in temporary quality degradation. Additionally, mismatched step sizes can introduce , such as oscillations in the SIR target or overshooting of the FER goal, particularly in dynamic environments.

Applications in Wireless Standards

In CDMA Systems

In (CDMA) systems, power control is essential due to the shared among all users, which results in inherent multi-user . Power imbalances can lead to the near-far problem, where signals from closer users overpower those from farther ones, causing the and degrading overall performance. Tight power control equalizes the received power levels at the , ensuring balanced signal-to-interference ratios () and maximizing in this interference-limited environment. Key features of power control in IS-95 CDMA include fast closed-loop adjustments on the uplink at rates of 800 Hz, with some implementations supporting up to 1600 Hz to track rapidly, while the downlink relies on open-loop estimation combined with slower mechanisms. Mobile transmit power ranges from a minimum of approximately -50 dBm to a maximum of 23 dBm, providing a of about 73 dB to accommodate varying conditions. These are integral to the IS-95 , enabling reliable operation in the 1.25 MHz bandwidth. On the uplink, or reverse link, power control during soft handoff involves multiple base stations issuing commands to the , which combines them by executing power-up instructions from any sector and power-down only if commanded by all active sectors. These power control bits, transmitted at 800 Hz, are embedded in the forward traffic channel using puncturing techniques to avoid . This approach provides path diversity and maintains consistent received power despite . For the downlink, or forward link, the dynamically adjusts transmit for each user based on sector load and from the mobile's frame error rate (FER) reports, targeting low outage probabilities. Orthogonal Walsh codes minimize intra-cell , allowing efficient allocation among users within the same sector. This configuration supports services with SIR targets around 6-8 , achieving 95% frame quality for typical rates. Historically, power control in IS-95 CDMA enabled a gain of approximately 3 times compared to analog systems like , primarily through mitigation and soft handoff, paving the way for enhanced deployments. This improvement was crucial for the transition to digital cellular, supporting higher user densities without additional spectrum.

In UMTS

In , power control is implemented through a multi-layered approach combining open-loop estimation for initial transmit power setting and closed-loop mechanisms to dynamically adjust power levels, ensuring efficient resource utilization in the WCDMA air interface. The inner-loop power control operates at 1500 Hz for the uplink, with adjustments made every 0.667 ms slot (corresponding to 2560 chips at the 3.84 Mcps chip rate) to maintain the received () at a specified target by sending transmit power control (TPC) commands. These TPC bits, which instruct power increases or decreases by step sizes of 0.5, 1, 1.5, or 2 dB, are embedded in dedicated physical control channels such as the uplink Dedicated Physical Control Channel (DPCCH) and downlink Dedicated Physical Channel (DPCH). The outer-loop power control, managed by the Controller (RNC), updates the SIR target every 10-100 ms based on block error rate (BLER) measurements or other quality indicators to meet bearer-specific requirements. For the uplink, the (UE) transmit power operates within a range of -50 dBm to +23 dBm for power class 3 devices, enabling fine-grained adjustments to mitigate the elevated levels inherent to WCDMA's 5 MHz compared to narrower CDMA systems. Open-loop power control provides an initial estimate using downlink measurements, incorporating fractional compensation with a factor α ranging from 0.5 to 1 to partially offset while limiting contributions from cell-edge users; for instance, α = 0.7 balances high-speed downlink shared (HS-DSCH) performance with minimal degradation to the dedicated physical (DPCH). In the downlink, the independently adjusts transmit power for each user equipment based on aggregated TPC commands received from the UE, ensuring per-connection optimization. During compressed mode—used for inter-radio access technology (inter-RAT) measurements—power control is paused, but resumption occurs seamlessly with a recovery adjustment (Δ_RESUME) over up to 7 slots to avoid service disruption. Building on CDMA foundations, UMTS introduces enhancements such as faster inner-loop update rates to support higher data rates up to 2 Mbps in Release 99, addressing the demands of services through more responsive fading compensation. SIR targets are service-dependent, ranging from 3 dB for low-rate data to 25 dB for high-quality connections, with a typical value of around 4 dB for Adaptive Multi-Rate () voice to achieve a BLER of approximately 1%. These mechanisms collectively reduce outage probability to less than 1% by minimizing near-far effects and adapting to varying conditions. The uplink transmit power for the physical uplink shared , adapted for UMTS enhancements like enhanced dedicated channel (E-DCH), follows the form P_{\text{PUSCH}} = \min\{P_{\max}, P_0 + \alpha \cdot \text{PL} + \Delta\} where P_{\max} is the maximum UE power, P_0 is the nominal target power, \alpha (0.5-1) is the path loss compensation factor, PL is the estimated path loss, and \Delta accounts for closed-loop corrections and offsets.

In LTE and 5G

In Long-Term Evolution (LTE) systems, uplink power control primarily targets the Physical Uplink Shared Channel (PUSCH) to manage interference in Orthogonal Frequency Division Multiple Access (OFDMA)-based transmissions. The transmit power for PUSCH is calculated as P_{\text{PUSCH},c}(i) = \min\{P_{\text{CMAX},c}(i), 10 \log_{10}(M_{\text{PUSCH},c}(i)) + P_{O_{\text{PUSCH},c}}(j) + \alpha_c(j) \cdot \text{PL}_c + \Delta_{\text{TF},c}(i) + f_c(i)\} in dBm, where P_{\text{CMAX},c}(i) is the maximum UE transmit power, M_{\text{PUSCH},c}(i) accounts for allocated resource blocks, P_{O_{\text{PUSCH},c}}(j) is the target power offset, \alpha_c(j) is the path loss compensation factor ranging from 0.4 to 1.0, \text{PL}_c is the estimated downlink path loss, \Delta_{\text{TF},c}(i) adjusts for transport format, and f_c(i) provides closed-loop correction. This formulation supports open-loop control for initial power setting based on path loss and closed-loop adjustments via transmit power control (TPC) commands for dynamic refinement. Similar principles apply to the Physical Uplink Control Channel (PUCCH), with its power given by P_{\text{PUCCH}}(i) = \min\{P_{\text{CMAX},c}(i), P_{O_{\text{PUCCH}}} + \text{PL}_c + h(n_{\text{CQI}}, n_{\text{HARQ}}, n_{\text{SR}}) + \Delta_{F_{\text{PUCCH}}}(F) + \Delta_{\text{TxD}}(F') + g(i)\} in dBm, incorporating format-specific offsets and closed-loop term g(i). Downlink power control in LTE receives less emphasis compared to uplink, as base station transmissions are centrally managed. For the Physical Downlink Shared Channel (PDSCH), power allocation relies on (RSRP) measurements to derive energy per resource element (EPRE) ratios, enabling adjustments for cell-specific reference signals and user-specific scheduling. In 5G New Radio (NR), uplink power control builds on with separate formulations for PUSCH, PUCCH, and sounding reference signal (SRS) to accommodate diverse bandwidth parts and beam operations. The PUSCH power is P_{\text{PUSCH},b,f,c}(i,j,q_d,l) = \min\{P_{\text{CMAX},f,c}(i), 10 \log_{10}(M_{\text{RB},b,f,c}^{\text{PUSCH}}(i)) + P_{O_{\text{PUSCH},b,f,c}}(j) + \alpha_{b,f,c}(j) \cdot \text{PL}_{b,f,c}(q_d) + \Delta_{\text{TF},b,f,c}(i) + f_{b,f,c}(l,i)\} in dBm, while PUCCH uses P_{\text{PUCCH},b,f,c}(i,q_u,q_d,l) = \min\{P_{\text{CMAX},f,c}(i), P_{O_{\text{PUCCH},b,f,c}}(q_u) + \text{PL}_{b,f,c}(q_d) + \Delta_{F_{\text{PUCCH}}}(F) + \Delta_{\text{TF},b,f,c}(i) + g_{b,f,c}(l,i)\} and SRS employs P_{\text{SRS},b,f,c}(i,q_s,l) = \min\{P_{\text{CMAX},f,c}(i), 10 \log_{10}(M_{\text{SRS},b,f,c}(i)) + P_{O_{\text{SRS},b,f,c}}(q_s) + \alpha_{\text{SRS},b,f,c}(q_s) \cdot \text{PL}_{b,f,c}(q_d) + h_{b,f,c}(i,l)\}, all capped at a maximum of 23 dBm for typical UE power class 3. Fractional path loss compensation via \alpha (0 to 1) mitigates interference in dense deployments, with full compensation (\alpha = 1) dynamically applied for ultra-reliable low-latency communication (URLLC) to ensure coverage. 5G NR enhancements support massive multiple-input multiple-output () through beam-specific estimation and power adjustments, enabling precise control in multi-beam environments. For low-latency network slices, power boosting on retransmissions enhances URLLC reliability, achieving packet loads up to 1200 per second per cell with full compensation. Post-2020 developments integrate power control with NR Unlicensed (NR-U) in Release 16, adapting listen-before-talk mechanisms and energy detection thresholds for unlicensed spectrum operations at 5 GHz and 60 GHz. In Release 17 (completed 2022), power control complements new power saving features, such as connected-mode adaptations for PDCCH monitoring and small data transmissions, reducing overall energy use while maintaining transmit power efficiency. Release 18 (frozen March 2024) introduces studies on AI/ML integration for RAN procedures, including potential optimizations for power allocation in dynamic scenarios like (XR) applications.

Algorithms and Challenges

Power Control Algorithms

Power control algorithms encompass a range of computational methods designed to optimize transmit powers in wireless networks, ensuring target () levels while minimizing overall power usage and . These algorithms typically operate iteratively, updating power levels based on measured or conditions, and can be centralized or distributed depending on the network scale. Seminal work in this area focuses on -based approaches, which form the foundation for many subsequent developments. SIR-based algorithms aim to achieve a feasible power vector where each user's meets or exceeds a target value, often converging to the minimum-power solution that satisfies all constraints. A centralized variant, as proposed by Yates, uses iterative updates to solve this . The update rule for user i at iteration k+1 in distributed CDMA uplink scenarios is given by P_i^{(k+1)} = \max\left( P_{\min}, \min\left( P_{\max}, P_i^{(k)} \cdot \frac{\SIR_{\target}}{\SIR_i^{(k)}} \right) \right), where P_{\min} and P_{\max} are the minimum and maximum powers; this iteration converges to the unique minimum-power solution under interference function properties, which require positivity, monotonicity, and . Distributed variants enhance by allowing each user to update its power independently based on locally measured SIR, avoiding the need for global coordination; these asynchronous updates still converge to the same fixed point as the centralized version, provided the interference functions are . Game-theoretic approaches model power control as a non-cooperative , where each user selfishly maximizes its utility—typically a balancing SIR satisfaction against power cost—leading to a as the stable power vector. In CDMA uplink scenarios, users treat from others as fixed, and the best-response yields a unique under convex pricing functions, which can be reached via iterative distributed updates; this framework reveals trade-offs between efficiency and fairness, as the equilibrium may not minimize total but avoids excessive transmission. Adaptive algorithms address dynamic channel conditions like by continuously adjusting powers in . The least squares (LMS) method tracks variations by minimizing the error between measured and target SIR through gradient-descent updates on power coefficients, offering low suitable for fast- environments; a filter-shaped LMS variant incorporates predictive elements to anticipate channel changes, improving convergence in correlated . Prediction-based techniques, such as Kalman filters, estimate future channel states from noisy measurements, enabling proactive power adjustments that mitigate outage probabilities in systems with shadow . Modern methods leverage for complex, dynamic scenarios, such as 5G networks with varying loads. Deep Q-networks (DQNs), a approach, train agents on SIR datasets to learn optimal power policies, treating power allocation as a where actions minimize while maximizing throughput; these networks approximate the via convolutional layers, enabling distributed decisions that adapt to non-stationary environments. guarantees for such algorithms often rely on extensions of standard interference functions, ensuring iterative updates reach a feasible even under perturbations like imperfect measurements. Evaluation of these algorithms emphasizes metrics like convergence time—the number of iterations to reach within a of the —and power efficiency, measured as total transmitted power relative to achieved SIR. demonstrates that advanced SIR-based and game-theoretic methods can yield significant improvements in system capacity compared to fixed-power baselines, particularly in multi-cell CDMA setups, by better managing and enabling higher user densities.

Common Challenges and Solutions

One major challenge in power control is mobility-induced errors, where rapid changes in user position lead to inaccurate estimates and power adjustments, resulting in signal degradation or excessive . To address this, handoff techniques integrate GPS for , enabling proactive power scaling before signal drops occur. Alternatively, mobility models incorporated into algorithms, such as Kalman filter-based predictive power control, estimate future gains and , reducing (SIR) error by up to 0.7 in high-load scenarios. In multi-antenna systems like , interference from multiple complicates allocation, as co- transmissions can degrade signal quality across users. -aware control mitigates this by dynamically adjusting transmit per , leveraging massive 's channel hardening to focus energy and suppress inter-user . For instance, in multi-cell setups, zero-forcing combined with max-min fairness optimization achieves scalable gains while limiting pilot contamination. Energy constraints pose a significant hurdle for power control in IoT devices, where continuous transmission drains limited batteries, limiting network longevity. Duty-cycling strategies alternate between active transmission and deep sleep modes to minimize idle listening, potentially reducing energy consumption by 23% in dense deployments. Complementing this, low-power wake-up signals activate devices only when needed, using reinforcement learning to optimize wake-up schedules and extend battery life by up to 4.5 times the event data throughput. Battery drain models, such as those correlating signal strength to consumption rates (e.g., 10-20 mAh/hour under varying RSSI), further guide these adaptations for sustainable operation. Scalability issues arise in dense networks, where centralized power control becomes computationally infeasible due to high user density and . Decentralized algorithms, such as the Foschini-Miljanic method, enable autonomous adjustments based on local measurements, converging exponentially to target ratios in ad-hoc scenarios with up to 64 cells. This approach supports dense environments by maximizing channel reuse, reducing iterations for convergence by 50% in simulations, and maintaining stability under uncertain channels. Emerging in the 2020s, mmWave variability in introduces challenges from high , blockage, and , exacerbating outage risks in power-controlled links. AI-driven predictive control, particularly (CSI) forecasting via , anticipates these fluctuations to adjust power preemptively, enhancing reliability in non-line-of-sight conditions. Such methods improve outage performance by optimizing beam selection and power, with reported spectral efficiency boosts of 250% in mmWave massive systems. Power metrics, often reaching 10-15 bits/s/Hz in optimized setups, quantify these gains alongside reduced outage probabilities. Looking toward networks, additional challenges include integrating power control with -native architectures and for ultra-reliable, low-latency communications in bands. can optimize , including transmit power control and , to handle massive connectivity and sensing-integrated scenarios, potentially improving efficiency in dynamic environments with joint communication and sensing. As of 2025, research emphasizes for adaptation and quantum enhancements to address in beyond-5G systems.

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