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Energy Modeling

Energy Modeling Glossary

Optimum Start

Optimum start is a control strategy that initializes building conditioning (heating or cooling) prior to occupancy based on a building's computerized controller

Optimum Stop

In HVAC, optimum stop is a control strategy that turns off the cooling compressor (or heating equipment) but keeps ventilating the building during the time period when occupants are getting ready to leave. Depending on the building, this can be as much as 1.5 hours to 15 minutes before the building becomes unoccupied. The building temperature drifts slightly during this time period. Optimum stop can be used in a building that uses optimum start, but the two strategies are completely separate and not dependent on each other (as is a common misconception)

Peak load

The peak load is the sum of the design loads on a set of rooms, zones or systems. It is always equal to or greater than the block load

Plant

The plant is the refrigerant side of a system, typically consisting of a compressor, an evaporator and a condenser.

Plenum

The plenum is the area in a space between the ceiling and the next floor.

Psychrometrics

In HVAC, psychrometry is the relationship between air and water. In other words, it accounts for temperature AND humidity

Receptacle load

A receptacle load is the amount of load produced by a device plugged into a receptacle (often called plug loads). Receptacle loads typically produce heat and consume electricity 

Sensible load

The sensible load is the amount of "dry heat" that enters an area (at the space, zone or system level)

Setpoint

The setpoint temperature is the temperature at which a zone is controlled during occupied hours. In LEED buildings, it is required that there is a 5 degree difference between cooling and heating setpoints (i.e. if the heating setpoint is 70 degrees, the cooling setpoint must by 75 degrees)

Simple Payback

Simple payback is a number, typically in years, for the time it takes to pay for an initial investment. It does not account for the time value of money. Equation: (Initial Investment Cost)/(Cost savings per year)

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