2019
DOI: 10.35940/ijitee.j9357.0981119
|View full text |Cite
|
Sign up to set email alerts
|

Mathematical Modelling Based Demand Response Analysis of Major Household Appliances

Abstract: This paper discusses the power consumption profile and demand response potential of home appliances in India. It includes WH (water heater), HVAC (Heating, ventilation, and air conditioning) system, cloth dryer, washing machine and critical appliances. Mathematical module of these appliances have been developed. Simulation results show that the water heater has highest demand response potential followed by cloth dryer, HVAC, and washing machine. Consumer life style and comfort is affected if DR (Demand Respons… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
2
1
1

Citation Types

0
4
0

Year Published

2020
2020
2023
2023

Publication Types

Select...
3

Relationship

0
3

Authors

Journals

citations
Cited by 3 publications
(4 citation statements)
references
References 10 publications
0
4
0
Order By: Relevance
“… 0.33emLsumbadbreak=Fa0.33em0.33emgoodbreak+Mogoodbreak+Ligoodbreak+Tv$$\begin{equation}\ {{\bf{L}}}_{{\bf{sum}}} = {{\bf{F}}}_{\bf{a}}\ \ + {{\bf{M}}}_{\bf{o}} + {{\bf{L}}}_{\bf{i}} + {{\bf{T}}}_{\bf{v}}\end{equation}$$ 0.33emLwinbadbreak=Mo0.33em0.33emgoodbreak+Ligoodbreak+Tv$$\begin{equation}\ {{\bf{L}}}_{{\bf{win}}} = {{\bf{M}}}_{\bf{o}}\ \ + {{\bf{L}}}_{\bf{i}} + {{\bf{T}}}_{\bf{v}}\end{equation}$$where boldLboldsum${{\bf{L}}}_{{\bf{sum}}}$ represents summer load, boldLboldwin${{\bf{L}}}_{{\bf{win}}}$ is the winter load, boldFbolda${{\bf{F}}}_{\bf{a}}$ is the fan load, boldMboldo${{\bf{M}}}_{\bf{o}}$ is the Motor load, boldLboldi${{\bf{L}}}_{\bf{i}}$is the lighting load and boldTboldv${{\bf{T}}}_{\bf{v}}$ is the Television load. The total power consumption of these loads in summer and winter can be expressed as [24], 0.33emboldPsummerbadbreak=1KPck0.33em0.33em$$\begin{equation}\ {\bf{P}}{\ }_{{{\bf summer}}} = \mathop \sum \limits_1^{\bf{K}} {{\bf{P}}}_{{\bf{ck}}}\ \ \end{equation}$$…”
Section: Fuzzy Logic‐based Demand Responsementioning
confidence: 99%
See 2 more Smart Citations
“… 0.33emLsumbadbreak=Fa0.33em0.33emgoodbreak+Mogoodbreak+Ligoodbreak+Tv$$\begin{equation}\ {{\bf{L}}}_{{\bf{sum}}} = {{\bf{F}}}_{\bf{a}}\ \ + {{\bf{M}}}_{\bf{o}} + {{\bf{L}}}_{\bf{i}} + {{\bf{T}}}_{\bf{v}}\end{equation}$$ 0.33emLwinbadbreak=Mo0.33em0.33emgoodbreak+Ligoodbreak+Tv$$\begin{equation}\ {{\bf{L}}}_{{\bf{win}}} = {{\bf{M}}}_{\bf{o}}\ \ + {{\bf{L}}}_{\bf{i}} + {{\bf{T}}}_{\bf{v}}\end{equation}$$where boldLboldsum${{\bf{L}}}_{{\bf{sum}}}$ represents summer load, boldLboldwin${{\bf{L}}}_{{\bf{win}}}$ is the winter load, boldFbolda${{\bf{F}}}_{\bf{a}}$ is the fan load, boldMboldo${{\bf{M}}}_{\bf{o}}$ is the Motor load, boldLboldi${{\bf{L}}}_{\bf{i}}$is the lighting load and boldTboldv${{\bf{T}}}_{\bf{v}}$ is the Television load. The total power consumption of these loads in summer and winter can be expressed as [24], 0.33emboldPsummerbadbreak=1KPck0.33em0.33em$$\begin{equation}\ {\bf{P}}{\ }_{{{\bf summer}}} = \mathop \sum \limits_1^{\bf{K}} {{\bf{P}}}_{{\bf{ck}}}\ \ \end{equation}$$…”
Section: Fuzzy Logic‐based Demand Responsementioning
confidence: 99%
“…where L sum represents summer load, L win is the winter load, F a is the fan load, M o is the Motor load, L i is the lighting load and T v is the Television load. The total power consumption of these loads in summer and winter can be expressed as [24],…”
Section: Fuzzy Logic-based Demand Responsementioning
confidence: 99%
See 1 more Smart Citation
“…A smart timer was used in the WM to indicate the time consumed by each cycle of operation and state the type of clothes the individual wants 2 Scientific Programming to wash. Even when the running time (T n ) is less than the required set time (T max ), the WM will turn ON, and when the required time and running time become equal, the dryer of the WM will turn OFF as represented in equation ( 3) [8][9][10].…”
Section: Washing Machine Model Developmentmentioning
confidence: 99%