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Articles

Model-based multivariable regression model for thermal comfort in naturally ventilated spaces with personalized ventilation

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Pages 78-93 | Received 23 Aug 2020, Accepted 06 Nov 2020, Published online: 01 Dec 2020
 

Abstract

This work proposes a method for developing an accurate correlation to predict thermal comfort (TC) as function of occupant physiological and environmental parameters. This method is implemented for a space that relies on hybrid natural ventilation (NV) and personalized ventilation (PV) cooling. Multivariable linear regression was adopted to develop the TC correlation while retaining variables based on the significance and interdependency. The correlation was found to be dependent on indoor temperature (Tindoor), relative humidity (RH), facial temperature (Tfacial) and its rate of change (dTfacial/dt). Sample data from the observations used in developing the correlation and outside-data were utilized to compare simulated and predicted TC over a scale from −4 (very uncomfortable) to +4 (very comfortable). The standard error in estimating TC was 0.4 with a maximum deviation of 1.0. The developed method can be used to derive TC correlations pertaining to other complex dynamic thermal environments with different applications.

Disclosure statement

No potential conflict of interest was reported by the author(s).

Nomenclature

dRH/dt=

rate of change of relative humidity temperature, %/min

dTfacial/dt=

rate of change of facial temperature, °C/min

dTindoor/dt=

rate of change of indoor temperature, °C/min

dTwrist/dt=

rate of change of wrist temperature, °C/min

HVAC=

heating, ventilation and air conditioning area

IES-VE=

integrated environmental solutions-virtual environment

NV=

natural ventilation

PV=

personalized ventilation

QSPV=

personalized ventilator supply flow rate, L/s

RH=

relative humidity, %

TC=

thermal comfort

Tfacial=

facial temperature, °C

Tindoor=

indoor temperature, °C

TMY=

typical meteorological year

TS=

thermal sensation

TSPV=

personalized ventilator supply temperature, °C

Twrist=

wrist temperature, °C

Greek symbols

α=

intercept of the line

β=

linear slope coefficient

Additional information

Funding

This work is funded by American University of Beirut [Grant award no. URB-103780].

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