2019
DOI: 10.1002/joc.6073
|View full text |Cite
|
Sign up to set email alerts
|

Identification of homogeneous regions of near surface air temperature lapse rates across India

Abstract: Spatial variation of near surface temperature lapse rate is usually analysed by subjectively dividing the study area in to different sub-regions based on political or physiographic boundaries. This can often lead to unreliable results as near surface temperature lapse rate largely depends on regional conditions. In this study, homogeneous regions of near surface air temperature lapse rate across India have been identified for monthly mean minimum, mean, and mean maximum temperature using a probabilistic Gaussi… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
3
1
1

Citation Types

0
8
0

Year Published

2020
2020
2022
2022

Publication Types

Select...
5
1

Relationship

0
6

Authors

Journals

citations
Cited by 7 publications
(8 citation statements)
references
References 34 publications
0
8
0
Order By: Relevance
“…Even under stable atmospheric conditions, LRs can vary considerably from one season to another for maximum and minimum air temperature (Pepin, 2001; Marshall et al ., 2007; Kattel et al ., 2013). This notion has been confirmed across the global mountain systems, including the Rocky Mountains (Kunkel, 1989; Pepin and Losleben, 2002), the Himalayas (Immerzeel et al ., 2014; Romshoo et al ., 2018; Ojha, 2019) and the Alps (Dumas, 2013; Nigrelli et al ., 2017), along with other regions (e.g., the Iberian Peninsula; (Navarro‐Serrano et al ., 2018), as well as in the Antarctic Peninsula (Ambrozova et al ., 2019). In each region, the vertical distribution of air temperature varies between nighttime and daytime due to variations in heat fluxes between the atmosphere and the surface (Duane et al ., 2008; Gardner et al ., 2009).…”
Section: Introductionmentioning
confidence: 99%
“…Even under stable atmospheric conditions, LRs can vary considerably from one season to another for maximum and minimum air temperature (Pepin, 2001; Marshall et al ., 2007; Kattel et al ., 2013). This notion has been confirmed across the global mountain systems, including the Rocky Mountains (Kunkel, 1989; Pepin and Losleben, 2002), the Himalayas (Immerzeel et al ., 2014; Romshoo et al ., 2018; Ojha, 2019) and the Alps (Dumas, 2013; Nigrelli et al ., 2017), along with other regions (e.g., the Iberian Peninsula; (Navarro‐Serrano et al ., 2018), as well as in the Antarctic Peninsula (Ambrozova et al ., 2019). In each region, the vertical distribution of air temperature varies between nighttime and daytime due to variations in heat fluxes between the atmosphere and the surface (Duane et al ., 2008; Gardner et al ., 2009).…”
Section: Introductionmentioning
confidence: 99%
“…Surface air temperature (SAT, normally measured at 2 m above the surface) and its spatial distribution are key climatic features in mountainous regions (Yang et al ., 2011; Wang et al ., 2017), essential for understanding and modelling a wide range of processes in high‐elevation environments (Minder et al ., 2010; Pages et al ., 2017; Ojha, 2019). In particular, the relationship between SAT and altitude, that is, the surface temperature lapse rate (STLR), controls some relevant processes such as rainfall‐runoff transformation, snow accumulation and snowmelt, ecosystems distributions and glacier mass variations.…”
Section: Introductionmentioning
confidence: 99%
“…Hydrological modelling and other applications commonly use STLR to extrapolate SAT from a low‐lying base station to different elevations with no observations (Blandford et al ., 2008; Ojha, 2019). Typical STLR values range between −7.0 and −6.0°C/km (Prentice et al ., 1992; Hamlet and Lettenmaier, 2005; Otto‐Bliesner et al ., 2006; Livneh et al ., 2013; Ojha, 2019), with −6.5°C/km being most commonly used (Blandford et al ., 2008; López‐Moreno et al ., 2018). This value corresponds to the standard atmospheric lapse rate representative of the theoretical pseudoadiabatic lapse rate (Brunt, 1933).…”
Section: Introductionmentioning
confidence: 99%
“…Gaussian mixture model (GMM) algorithm (Ahani et al, 2020;Bishop, 2006;Ojha, 2019) involves maximization of the following log-likelihood function. The notation is the same as that considered in Section 2.…”
Section: Appendix A1: Algorithm For Regionalization Using Gaussian Mixture Modelmentioning
confidence: 99%