See how many kilowatt-hours, dollars, and tons of CO₂e your roadway lighting portfolio can save by combining dimming schedules, occupancy detection, and lumen maintenance tuning.
Smart street lighting is often discussed in terms of promise, yet many communities lack a transparent way to convert sensor and dimming settings into energy, financial, and emissions outcomes. This calculator closes that gap by modeling three core drivers: the proportion of night that requires full lumen output, the depth of dimming when traffic is sparse, and the reliability of the control hardware. From these three levers, we estimate how many kilowatt-hours are avoided, monetize the avoided electricity and reduced maintenance, and compute a simple payback on the adaptive controls upgrade. The interactive model lets procurement teams, transportation departments, and energy service companies iterate in seconds, much faster than spreadsheet experimentation.
The calculation engine begins with your inventory of luminaires and their baseline wattage. These two parameters, combined with the average nightly runtime, create a baseline energy profile that assumes full output whenever the lights are energized. The dimming logic then slices the night into two categories: hours that truly need full brightness, and hours that can operate at a reduced power level due to low activity. We treat the share of the night that needs full brightness as exogenous, sourced from measured or perceived traffic counts. The portion that remains is eligible for dimming but is further moderated by the sensor uptime you provide. If sensors are online 90 percent of the time, only 90 percent of the dimmable hours will actually run at the reduced wattage. Any downtime is treated as a reversion to full output, which mirrors how networked lighting behaves during hardware faults or communication dropouts.
Once we have the effective hours at full power and at dimmed power, we compute energy usage by multiplying wattage by hours and by the number of luminaires. Everything is normalized to kilowatt-hours for familiarity, and we extend the nightly totals to annual values by multiplying by 365. This approach reflects the reality that lighting is an every-night service, while still allowing you to approximate seasonal dimming patterns by adjusting the average nightly runtime. Because occupancy detection and lumen maintenance schemes often change over time, the calculator allows you to experiment with more conservative or aggressive sensor uptimes so that you can see how much resilience is needed to hit your savings targets.
The monetary component is straightforward: energy savings multiplied by your electricity price deliver annual cost savings. We add the maintenance savings per luminaire, an input that represents avoided truck rolls, reduced lamp replacements, or the extra labor associated with photocell failures. This value is multiplied by the number of luminaires so that routine work-order reductions are captured. The capital expense for the adaptive controls is also entered on a per-luminaire basis. We translate this into a total project cost and then compute a simple payback by dividing capital cost by annual benefit. Because many municipalities evaluate lighting upgrades on a payback basis before digging into life-cycle cost of ownership, this metric provides a first-order screening tool. If the result is above ten years, for instance, you might need to negotiate better pricing, expand the deployment zone, or incorporate grant funding to improve the economics.
The environmental portion of the model multiplies the avoided kilowatt-hours by the grid emissions factor. You can use a marginal or average value depending on your policy needs. Some cities use a social cost of carbon instead of a pure emissions metric, which can be approximated here by converting the avoided kilograms of carbon dioxide equivalent into a dollar figure. Although the calculator does not explicitly prompt for this, it enables such conversions through the clear reporting of energy and emissions numbers. Because the tool is designed to serve sustainability teams and resilience officers in addition to public works departments, every output is rounded but precise, with validation guardrails ensuring that no negative or infinite values appear.
Mathematically, the energy savings formula can be expressed in compact form. We first define the baseline annual energy as the product of fixture count, wattage, nightly hours, and days per year. The adaptive energy adjusts the hours by the dimming percentages. The savings are the difference between these two energies:
In this notation, N is the number of luminaires, W is the full-power wattage in kilowatts, H is the nightly runtime in hours, p is the fraction of the night that genuinely needs full brightness, q is the fraction eligible for dimming, d is the dimmed power level as a share of full load, and u is the sensor uptime representing the reliability of controls. The term inside the parentheses effectively blends full-load hours with dimmed-load hours after accounting for sensor availability. The output of the MathML equation is the avoided energy in kilowatt-hours. While many practitioners might use a spreadsheet with dozens of intermediate cells, this expression demonstrates that the underlying physics are elegant when distilled.
To make the model actionable, we provide a worked example. Suppose a city manages 5,000 LED luminaires rated at 85 watts each. They operate for 11.5 hours per night on average. Traffic studies show that 40 percent of the night needs full brightness for safety, leaving 60 percent eligible for dimming. The city plans to dim those hours down to 35 percent of full power, and expects the wireless sensors to be online 92 percent of the time. Maintenance savings are estimated at $12 per luminaire annually, electricity costs $0.11 per kilowatt-hour, grid emissions are 0.36 kg CO₂e per kWh, and the adaptive control upgrade costs $185 per luminaire. The baseline energy consumption is about 1,777,000 kWh per year. Adaptive operation reduces annual usage to roughly 1,045,000 kWh, creating a savings of 732,000 kWh. That is $80,520 per year in electricity savings plus $60,000 in maintenance, for a total annual benefit of $140,520. With a project cost of $925,000, the simple payback is just 6.6 years. Emissions drop by 263 metric tons annually. This type of result gives decision-makers confidence that the technology is worthwhile.
To further contextualize the outcomes, the calculator creates comparison tables. In the first table below, we show how varying dim levels at a fixed occupancy share influence annual savings for the same example deployment. This helps stakeholders align on whether it is worth pushing down to 30 percent power or if 50 percent is more prudent given concerns about perceived darkness. The second table examines different sensor uptime assumptions, which is especially helpful when weighing competing vendors with different reliability guarantees. The tool encourages sensitivity analysis so that the full range of outcomes is clear before contracts are awarded.
Dimmed Power Level | Annual Energy (kWh) | Energy Savings (%) |
---|---|---|
30% of full | 990,000 | 44.3% |
40% of full | 1,115,000 | 37.2% |
50% of full | 1,240,000 | 30.2% |
Sensor Uptime | Annual Benefit ($) | Simple Payback (years) |
---|---|---|
85% | $128,040 | 7.2 |
92% | $140,520 | 6.6 |
98% | $148,760 | 6.2 |
Despite the depth of the model, there are limitations. We assume that the dimmed wattage scales linearly with the dimming percentage, which is mostly true for LED drivers but can deviate at very low dim levels. We do not model impacts on lighting quality, uniformity, or glare, so engineers should still verify photometrics. The maintenance savings input is a simplified annual figure; in reality, savings might ramp up over time as failure rates decline. The calculator also does not consider demand charges or time-of-use pricing, though practitioners can approximate these by adjusting the energy price input. Finally, the model does not address cybersecurity or networking costs beyond the per-luminaire capital outlay. These items should be considered separately during procurement.
Even with those limitations, the tool supports better planning. Public agencies can export the results and add them to grant applications or council briefings. Utilities can use the calculator to estimate how much adaptive dimming could influence evening peak loads before offering incentives. Private lighting-as-a-service providers can demonstrate the value proposition to prospective clients, showing that the blend of energy and maintenance savings clears the hurdle rate. Because the calculator instantly checks for NaN values, infinite inputs, and negative entries, it is safe for non-engineers to explore.
The methodology borrows ideas from related calculators on this site, such as the LED lighting payback calculator and the battery charge time calculator. By combining familiar layouts with a novel domain, we maintain usability while delivering fresh insight. Use this tool to benchmark pilot neighborhoods, evaluate sensor vendors, or validate that your smart lighting roadmap can support broader sustainability targets.