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Seasonal ground level ozone prediction using multiple linear regression (MLR) model
by
Anupoju, Gangagni Rao
, Maddala, Rama Krishna
, Reddy, Aparna
, Allu, Sarat Kumar
, Srinivasan, Shailaja
in
Air pollution
/ Atmospheric models
/ Balloons
/ Carbon monoxide
/ Chemical reactions
/ Chemistry and Earth Sciences
/ Computer Science
/ Correlation analysis
/ DNA
/ Earth and Environmental Science
/ Earth Sciences
/ Earth System Sciences
/ Ecosystems
/ Environment
/ Gases
/ Ground level
/ Math. Appl. in Environmental Science
/ Mathematical Applications in the Physical Sciences
/ Meteorological parameters
/ Nitrogen dioxide
/ Nitrogen oxides
/ Nucleotide sequence
/ Original Article
/ Ozone
/ Parameters
/ PCR
/ Photochemical reactions
/ Photochemicals
/ Physics
/ Pollutants
/ Precursors
/ Regression analysis
/ Regression models
/ Relative humidity
/ Root-mean-square errors
/ Solar radiation
/ Statistics for Engineering
/ Trace gases
/ Wind speed
2020
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Seasonal ground level ozone prediction using multiple linear regression (MLR) model
by
Anupoju, Gangagni Rao
, Maddala, Rama Krishna
, Reddy, Aparna
, Allu, Sarat Kumar
, Srinivasan, Shailaja
in
Air pollution
/ Atmospheric models
/ Balloons
/ Carbon monoxide
/ Chemical reactions
/ Chemistry and Earth Sciences
/ Computer Science
/ Correlation analysis
/ DNA
/ Earth and Environmental Science
/ Earth Sciences
/ Earth System Sciences
/ Ecosystems
/ Environment
/ Gases
/ Ground level
/ Math. Appl. in Environmental Science
/ Mathematical Applications in the Physical Sciences
/ Meteorological parameters
/ Nitrogen dioxide
/ Nitrogen oxides
/ Nucleotide sequence
/ Original Article
/ Ozone
/ Parameters
/ PCR
/ Photochemical reactions
/ Photochemicals
/ Physics
/ Pollutants
/ Precursors
/ Regression analysis
/ Regression models
/ Relative humidity
/ Root-mean-square errors
/ Solar radiation
/ Statistics for Engineering
/ Trace gases
/ Wind speed
2020
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Seasonal ground level ozone prediction using multiple linear regression (MLR) model
by
Anupoju, Gangagni Rao
, Maddala, Rama Krishna
, Reddy, Aparna
, Allu, Sarat Kumar
, Srinivasan, Shailaja
in
Air pollution
/ Atmospheric models
/ Balloons
/ Carbon monoxide
/ Chemical reactions
/ Chemistry and Earth Sciences
/ Computer Science
/ Correlation analysis
/ DNA
/ Earth and Environmental Science
/ Earth Sciences
/ Earth System Sciences
/ Ecosystems
/ Environment
/ Gases
/ Ground level
/ Math. Appl. in Environmental Science
/ Mathematical Applications in the Physical Sciences
/ Meteorological parameters
/ Nitrogen dioxide
/ Nitrogen oxides
/ Nucleotide sequence
/ Original Article
/ Ozone
/ Parameters
/ PCR
/ Photochemical reactions
/ Photochemicals
/ Physics
/ Pollutants
/ Precursors
/ Regression analysis
/ Regression models
/ Relative humidity
/ Root-mean-square errors
/ Solar radiation
/ Statistics for Engineering
/ Trace gases
/ Wind speed
2020
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Seasonal ground level ozone prediction using multiple linear regression (MLR) model
Journal Article
Seasonal ground level ozone prediction using multiple linear regression (MLR) model
2020
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Overview
To assess the surface ozone concentration (O
3
), there is a need to establish relationship between air pollutants and meteorological parameters. The study was conducted on variation of air pollutants, viz. O
3
, nitrogen oxides (NO
X
= NO
2
+ NO) and carbon monoxide (CO) along with meteorological parameters like temperature (Temp), relative humidity (RH), solar radiation (SR) and wind speed (WS). The precursor gases were recorded in Hyderabad at Tata Institute of Fundamental Research-National Balloon Facility (TIFR-NBF; 17.47° N, 78.58° E). Correlation analysis is done on hourly averaged trace gases concentration and metrological data for the entire year 2016. O
3
is in negative correlation with NO
X
, CO and RH. NO
X
which is one of the precursor gases plays a major role in formation of O
3
by photo-chemical reaction (PCR). The increase in O
3
concentration is in proportion with the decrease in NO
X
concentration. O
3
correlated positively with Temp, SR and WS. Two sets of four models were constructed with multiple linear regression (MLR) representing the data for the three seasons (summer, winter and monsoon) and for the total year as well. The adjusted
R
2
was determined and found to be in the range of 0.6 to 0.9 for the models using precursor gases and 0.9 by meteorological parameters. The models were validated by various performance indicators, viz. root mean square error (RMSE), mean absolute error (MAE) and mean biased error (MBE).
Publisher
Springer International Publishing,Springer Nature B.V
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