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INTERNATIONAL JOURNAL OF CLIMATOLOGY Int. J. Climatol. (2013) Published online in Wiley Online Library (wileyonlinelibrary.com) DOI: 10.1002/joc.3671 Snow variability in Romania in connection to large-scale atmospheric circulation Marius-Victor Birsan * and Alexandru Dumitrescu Meteo Romania (National Meteorological Administration), Bucharest, Romania ABSTRACT: Daily measurements of snow depth, cumulated precipitation and mean temperature from 105 meteorological stations with continuous record over the 1961 – 2010 period were analysed for trends with the Mann – Kendall nonparametric test. Trends in the number of days with snow cover, and in the mean snow depth are decreasing at 29 and 18% of the stations, respectively. The decrease in snow depth affects the intra-Carpathian region and Northeastern Romania. The most dramatic change concerns the number of snowfall days, which is decreasing at 82% of the locations. There is a slight decrease in precipitation amount, significant at only 8% of the stations. The mean temperature is increasing at 47% of the stations, while the number of days with temperature over 0 C shows upward trends at 63% of the stations. Overall, the winter season in Romania has changed substantially. All snow-related parameters show significant negative correlations with the North Atlantic Oscillation (NAO) index for winter. The NAO has a strong impact throughout the country suggesting that the winter variability in Romania is driven by the large-scale circulation over the North Atlantic. Copyright 2013 Royal Meteorological Society KEY WORDS snow depth; snowfall; snow pack; temperature; Romania; North Atlantic Oscillation; Mann–Kendall trend test; teleconnections Received 5 January 2012; Revised 3 November 2012; Accepted 11 January 2013 1. Introduction Analysing changes in the extent and amount of snow is essential for the assessment of the impacts of climate variability of a region (R¨ ais¨ anen, 2008). Snow cover has major effects on surface albedo and energy balance, and represents a major storage of water. The snow pack strongly influences the overlying air, the underlying ground and the atmosphere downstream. (Vavrus, 2007). Snow cover duration influences the growing season of the vegetation at high altitudes (Keller et al ., 2005). A shortening snow season enhances soil warming due to increased solar absorption (Lawrence and Slater, 2010). Comprehensive studies on snow variability and their spatial patterns have been conducted at hemispheric scale by Brown (2000) and Dye (2002), who demonstrated the snow cover decrease in response to recent warming. In Europe, studies on snow variability have been done for Switzerland (Laternser and Schneebeli, 2003; Scherrer and Appenzeller, 2006; Marty and Blanchet, 2012), France (Durand et al ., 2009) and Italy (Valt and Cianfarra, 2010). In Finland, trends towards shorter snow season and greater snow depth have been noted by Hyv¨ arinen (2003). Ye and Ellison (2003) had similar conclusions for the former Soviet Union for 1936–1995. The North Atlantic Oscillation (NAO) has been shown to influence the winter precipitation and snow cover west * Correspondence to: M.-V. Birsan, Meteo Romania (National Meteorological Administration), Sos. Bucuresti-Ploiesti 97, 013686 Bucharest, Romania. E-mail: [email protected] of 30 E (Bednorz, 2004). Beniston (1997) found the NAO influencing the timing and amount of snow in the Swiss Alps. Bednorz (2002) showed that the NAO exhibited strong negative correlations with the snow cover duration over western Poland. For Bulgaria, Brown and Petkova (2007) associated the years having high snow accumulation with a negative NAO pattern. Previous hydroclimatic studies in Romania have mainly focused on precipitation (Busuioc and von Storch, 1996; Tomozeiu et al ., 2005), temperature (Tomozeiu et al ., 2002) and streamflow (Rimbu et al ., 2002, 2004; Birsan et al ., 2012). The snow variability in Romania was examined by Cazacioc and Cazacioc (2005) for 1961–1990, concluding that the NAO- positive phase leads to less snowy winter months in Romania, whereas the NAO-negative phase increases the probability of snowy winters. Bojariu and Dinu (2007) using monthly data for 1961–2000 had similar findings, suggesting that the diminishing snow depth over the country was related to the tendency toward the positive phase of NAO (Popova, 2007). Here we present an analysis of winter trends in Romania for the 1961–2010 period using daily data; connections between the NAO and the Romanian snow pack are also investigated. 2. Data Romania is the largest country in Eastern Europe, with an area of 238 391 km 2 . The terrain is fairly equally distributed between mountainous, hilly and lowland Copyright 2013 Royal Meteorological Society
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Page 1: Snow variability in Romania in connection to large-scale atmospheric circulation

INTERNATIONAL JOURNAL OF CLIMATOLOGYInt. J. Climatol. (2013)Published online in Wiley Online Library(wileyonlinelibrary.com) DOI: 10.1002/joc.3671

Snow variability in Romania in connection to large-scaleatmospheric circulation

Marius-Victor Birsan* and Alexandru DumitrescuMeteo Romania (National Meteorological Administration), Bucharest, Romania

ABSTRACT: Daily measurements of snow depth, cumulated precipitation and mean temperature from 105 meteorologicalstations with continuous record over the 1961–2010 period were analysed for trends with the Mann–Kendall nonparametrictest. Trends in the number of days with snow cover, and in the mean snow depth are decreasing at 29 and 18% of thestations, respectively. The decrease in snow depth affects the intra-Carpathian region and Northeastern Romania. Themost dramatic change concerns the number of snowfall days, which is decreasing at 82% of the locations. There is aslight decrease in precipitation amount, significant at only 8% of the stations. The mean temperature is increasing at47% of the stations, while the number of days with temperature over 0 ◦C shows upward trends at 63% of the stations.Overall, the winter season in Romania has changed substantially. All snow-related parameters show significant negativecorrelations with the North Atlantic Oscillation (NAO) index for winter. The NAO has a strong impact throughout thecountry suggesting that the winter variability in Romania is driven by the large-scale circulation over the North Atlantic.Copyright 2013 Royal Meteorological Society

KEY WORDS snow depth; snowfall; snow pack; temperature; Romania; North Atlantic Oscillation; Mann–Kendall trend test;teleconnections

Received 5 January 2012; Revised 3 November 2012; Accepted 11 January 2013

1. Introduction

Analysing changes in the extent and amount of snow isessential for the assessment of the impacts of climatevariability of a region (Raisanen, 2008). Snow coverhas major effects on surface albedo and energy balance,and represents a major storage of water. The snowpack strongly influences the overlying air, the underlyingground and the atmosphere downstream. (Vavrus, 2007).Snow cover duration influences the growing season ofthe vegetation at high altitudes (Keller et al ., 2005). Ashortening snow season enhances soil warming due toincreased solar absorption (Lawrence and Slater, 2010).

Comprehensive studies on snow variability and theirspatial patterns have been conducted at hemispheric scaleby Brown (2000) and Dye (2002), who demonstrated thesnow cover decrease in response to recent warming.

In Europe, studies on snow variability have beendone for Switzerland (Laternser and Schneebeli, 2003;Scherrer and Appenzeller, 2006; Marty and Blanchet,2012), France (Durand et al ., 2009) and Italy (Valtand Cianfarra, 2010). In Finland, trends towards shortersnow season and greater snow depth have been notedby Hyvarinen (2003). Ye and Ellison (2003) had similarconclusions for the former Soviet Union for 1936–1995.The North Atlantic Oscillation (NAO) has been shownto influence the winter precipitation and snow cover west

* Correspondence to: M.-V. Birsan, Meteo Romania (NationalMeteorological Administration), Sos. Bucuresti-Ploiesti 97, 013686Bucharest, Romania. E-mail: [email protected]

of −30◦E (Bednorz, 2004). Beniston (1997) found theNAO influencing the timing and amount of snow inthe Swiss Alps. Bednorz (2002) showed that the NAOexhibited strong negative correlations with the snowcover duration over western Poland. For Bulgaria, Brownand Petkova (2007) associated the years having highsnow accumulation with a negative NAO pattern.

Previous hydroclimatic studies in Romania havemainly focused on precipitation (Busuioc and vonStorch, 1996; Tomozeiu et al ., 2005), temperature(Tomozeiu et al ., 2002) and streamflow (Rimbu et al .,2002, 2004; Birsan et al ., 2012). The snow variabilityin Romania was examined by Cazacioc and Cazacioc(2005) for 1961–1990, concluding that the NAO-positive phase leads to less snowy winter months inRomania, whereas the NAO-negative phase increases theprobability of snowy winters. Bojariu and Dinu (2007)using monthly data for 1961–2000 had similar findings,suggesting that the diminishing snow depth over thecountry was related to the tendency toward the positivephase of NAO (Popova, 2007).

Here we present an analysis of winter trends inRomania for the 1961–2010 period using daily data;connections between the NAO and the Romanian snowpack are also investigated.

2. Data

Romania is the largest country in Eastern Europe, withan area of 238 391 km2. The terrain is fairly equallydistributed between mountainous, hilly and lowland

Copyright 2013 Royal Meteorological Society

Page 2: Snow variability in Romania in connection to large-scale atmospheric circulation

M.-V. BIRSAN AND A. DUMITRESCU

Figure 1. The meteorological stations used in this study. This figure is available in colour online at wileyonlinelibrary.com/journal/joc

Figure 2. The cumulative frequency functions of the altitude of the meteorological network and the 1 km DEM distributions of the altitude ofthe stations and of the country DEM. This figure is available in colour online at wileyonlinelibrary.com/journal/joc

territories. It has a transitional climate between temperateand continental with four distinct seasons.

The data used in this study were extracted from theclimatic database of the Romanian National Meteorolog-ical Administration. The stations are located at elevationsranging from 1 to 2506 m.a.s.l., and have a good spatialcoverage across the country (Figure 1), as well as a fairaltitudinal distribution (Figure 2). All stations involvedin this study are listed in Table I. The analysis was con-ducted for the period 1961–2010, for the standard winterseason (DJF).

The time series consist in daily measurements from105 meteorological stations, i.e. all available data with

continuous records over the study period, and qualitycontrolled. The dataset contains no reconstructed records,like extensions or missing values filled by means ofcomputational algorithms. For all stations, all yearsthat were taken into account have full daily records.In the very rare cases when a station had missingvalue(s) during winter season, the respective year wasnot taken into account. The following parameters havebeen considered:

(1) daily snow depth (measured at 6 a.m. for the previousday);

Copyright 2013 Royal Meteorological Society Int. J. Climatol. (2013)

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SNOW VARIABILITY IN ROMANIA IN CONNECTION WITH LARGE-SCALE CIRCULATION

Table I. List of the meteorological stations involved in the trend analysis, with their geographic coordinates, altitude and multi-annual mean snow depth, mean temperature and precipitation amount (DJF, 1961–2010).

Station ID Station name Longitude(decimaldegrees)

Latitude(decimaldegrees)

Altitude(m.a.s.l.)

Mean snowdepth (cm)

Mean DJFtemperature

(◦C)

Mean DJFprecipitationamount (mm)

349835 Mangalia 28.5889 43.81639 1 1.16 2.21 31.20454936 Sfantu Gheorghe (Delta) 29.60057 44.89788 1 1.40 1.34 25.47511912 Gorgova 29.15827 45.17711 3 1.38 0.58 30.37511849 Tulcea 28.82564 45.19075 5 2.24 0.62 34.21413838 Constanta 28.64702 44.21407 13 1.12 1.94 32.14412721 Calarasi 27.33978 44.20602 22 3.30 0.35 32.87352557 Giurgiu 25.93422 43.87547 24 6.31 −0.35 41.50346452 Turnu Magurele 24.87996 43.76047 25 6.79 −0.30 37.42446853 Jurilovca 28.87789 44.76632 36 2.14 0.56 28.93347357 Bechet 23.94569 43.79006 39 5.64 −0.24 34.90441757 Harsova 27.96501 44.69196 41 1.75 0.00 27.67445718 Grivita 27.29609 44.74106 51 3.30 −0.74 26.76551716 Tecuci 27.41053 45.84182 57 4.09 −1.23 26.73401321 Bailesti 23.33274 44.02961 59 6.26 −0.19 42.01359257 Calafat 22.94757 43.98525 61 5.70 0.46 38.69443639 Urziceni 26.6587 44.72201 65 3.65 −0.52 28.49415816 Medgidia 28.25286 44.24346 67 1.66 0.66 28.75428632 Fundulea 26.52505 44.45323 67 4.94 −1.04 36.36530801 Galati 28.0338 45.47316 71 3.22 −0.61 31.44438238 Drobeta Turnu Severin 22.62761 44.6268 77 5.12 0.90 54.20425606 Bucuresti Filaret 26.09532 44.41236 82 5.73 0.02 41.15523108 Banloc 21.13797 45.38305 83 2.64 0.49 40.28359521 Alexandria 25.35434 43.97823 85 5.10 −0.70 33.87604037 Sannicolau Mare 20.60316 46.07163 85 2.76 −0.02 34.87546115 Timisoara 21.25966 45.7714 86 2.57 0.38 41.19509649 Buzau 26.85324 45.13293 89 1.93 −0.27 26.15430608 Bucuresti Baneasa 26.07969 44.51072 90 5.31 −0.67 38.55606705 Adjud 27.17193 46.10497 101 5.01 −1.57 25.90710736 Iasi 27.62987 47.17119 103 6.33 −1.71 30.39406421 Caracal 24.35881 44.10044 105 5.55 −0.46 37.14407500 Rosiorii de Vede 24.98024 44.10753 111 4.64 −0.92 33.76608121 Arad 21.35522 46.13385 117 2.72 0.02 38.03417530 Videle 25.5385 44.28317 118 4.95 −0.83 34.33639744 Vaslui 27.71599 46.64635 121 3.94 −1.63 27.17722205 Sacuieni 22.09614 47.34446 124 3.53 −0.23 39.55748253 Satu Mare 22.88878 47.72177 128 3.79 −1.10 41.70703156 Oradea 21.89755 47.03602 136 2.84 −0.14 40.42523703 Ramnicu Sarat 27.04004 45.3909 155 3.12 −0.13 31.23408800 Adamclisi 27.96709 44.08854 156 2.58 0.46 31.66602213 Varadia de Mures 22.15254 46.01953 156 3.87 −0.57 48.35741640 Botosani 26.64714 47.73588 160 6.09 −1.79 24.30541154 Lugoj 21.93486 45.68687 168 3.14 0.51 49.12614740 Barlad 27.64598 46.23329 168 3.65 −1.49 26.85457600 Ploiesti 25.98893 44.95604 172 4.01 −0.79 38.27635658 Bacau 26.91407 46.53215 183 5.73 −1.86 24.47414352 Craiova 23.8685 44.31047 192 5.65 −0.47 40.61502317 Targu Jiu 23.26088 45.04096 204 5.81 −0.54 55.40655650 Roman 26.91339 46.96934 218 5.94 −2.45 19.51444820 Corugea 28.34352 44.73459 221 0.93 −0.75 25.78740330 Baia Mare 23.49324 47.66113 224 8.06 −0.75 70.53436447 Stolnici 24.79132 44.56303 225 4.50 −0.89 34.79553254 Deva 22.90038 45.86524 230 2.60 −0.69 32.77709352 Dej 23.90046 47.12827 240 7.11 −2.56 40.31525215 Caransebes 22.22785 45.41744 241 2.96 0.43 48.05506422 Ramnicu Valcea 24.36435 45.08913 242 3.29 0.01 40.36617637 Targu Ocna 26.64259 46.27296 245 4.60 −0.98 22.52501252 Pades (Apa Neagra) 22.86105 44.99714 260 9.70 −0.95 68.17557334 Sebes (Alba) 23.54305 45.96444 267 2.26 −1.37 25.51453344 Targu Logresti 23.71024 44.87842 271 5.85 −0.78 44.08444417 Dragasani 24.23871 44.66575 275 4.36 0.08 37.94

Copyright 2013 Royal Meteorological Society Int. J. Climatol. (2013)

Page 4: Snow variability in Romania in connection to large-scale atmospheric circulation

M.-V. BIRSAN AND A. DUMITRESCU

Table I. continued

Station ID Station name Longitude(decimaldegrees)

Latitude(decimaldegrees)

Altitude(m.a.s.l.)

Mean snowdepth (cm)

Mean DJFtemperature

(◦C)

Mean DJFprecipitationamount (mm)

632229 Stei 22.46809 46.52832 278 3.10 0.16 44.13758355 Sighetul Marmatiei 23.90597 47.93957 283 7.59 −1.90 48.67456526 Targoviste 25.4272 44.92984 285 4.13 −0.53 38.07722657 Cotnari 26.92721 47.35855 289 5.64 −1.55 23.47519622 Patarlagele 26.37102 45.32492 293 2.61 −0.08 32.77711305 Zalau 23.04835 47.19517 303 4.43 −0.48 36.32502141 Oravita 21.71204 45.03906 309 3.51 1.30 56.83632432 Targu Mures 24.53536 46.53358 317 5.61 −2.11 28.90614436 Dumbraveni 24.59318 46.22815 323 5.43 −2.19 28.02452452 Pitesti 24.86751 44.84923 332 4.30 −0.20 40.80611355 Blaj 23.93675 46.17873 342 4.29 −1.71 22.26656621 Piatra Neamt 26.39108 46.93392 360 5.45 −1.62 22.07739615 Suceava 26.24214 47.63313 366 7.82 −2.80 23.50708430 Bistrita 24.51555 47.14937 374 7.47 −2.61 43.37714623 Targu Neamt 26.38077 47.21238 385 6.82 −2.11 21.92751555 Radauti 25.89205 47.8381 387 7.06 −3.17 23.55647334 Cluj-Napoca 23.5729 46.77806 417 5.27 −2.16 27.92551459 Fagaras 24.9368 45.83654 435 6.34 −2.86 27.97509441 Curtea de Arges 24.67127 45.17909 449 4.65 −0.99 43.23548409 Sibiu 24.09298 45.7896 453 4.95 −1.89 27.54517545 Campina 25.73494 45.14399 461 5.79 −0.74 42.51605537 Baraolt 25.5974 46.08104 508 6.35 −3.15 27.31538416 Boita 24.27311 45.65326 523 6.56 −1.23 38.63511349 Polovragi 23.81015 45.16576 525 7.83 −0.82 53.63542532 Brasov 25.52772 45.69613 535 5.49 −3.05 26.84500432 Dedulesti-Moraresti 24.57168 45.01661 550 6.69 −0.67 41.84600608 Targu Secuiesc 26.11662 45.99317 571 6.79 −3.89 18.81525323 Petrosani 23.37825 45.40661 607 5.19 −1.43 41.82622544 Miercurea Ciuc 25.77417 46.37158 667 10.41 −5.65 27.79517507 Campulung Muscel 25.03813 45.27505 690 6.19 −1.23 43.27655522 Toplita 25.36148 46.92665 690 13.33 −5.36 32.04541601 Intorsura Buzaului 26.0583 45.66855 707 9.84 −4.01 29.26530535 Predeal 25.58504 45.50657 1096 30.63 −3.99 48.97634322 Baisoara 23.31182 46.53577 1357 20.57 −3.36 44.72528518 Fundata 25.27307 45.43176 1376 25.67 −4.41 46.43507158 Semenic 22.05736 45.18173 1432 58.92 −4.83 70.10518231 Cuntu 22.50305 45.30081 1456 47.63 −3.73 55.83539357 Paltinis 23.934 45.65743 1462 25.63 −3.49 37.99523530 Sinaia 1500 25.51571 45.35526 1510 34.25 −4.48 63.62523328 Parang 23.46462 45.38769 1559 38.25 −4.51 51.39551621 Lacauti 26.37709 45.82418 1778 45.44 −7.06 39.79737439 Iezer 24.65063 47.60284 1792 22.05 −6.38 74.49646247 Vladeasa 1800 22.79579 46.75956 1840 16.05 −6.68 72.16515231 Tarcu 22.53428 45.28134 2180 48.06 −7.90 60.11527527 Varful Omu 25.45822 45.44608 2506 51.90 −9.82 60.85

(2) number of days with snow cover (the threshold for aday with snow cover is 1 cm);

(3) number of snowfall days (for the calendar day);(4) mean daily temperature (average of the four measure-

ments of the day, at 0, 6, 12 and 18 h);(5) number of days with minimum temperature above 0

◦C (for the calendar day);(6) mean daily precipitation (for the i -th day = the cumu-

lated precipitation between 18 h of the previous dayand 18 h of the day i ).

(7) maximum daily precipitation (for the i -th day = thecumulated precipitation between 18 h of the previousday and 18 h of the day i ).

We used the NAO index of Li and Wang (2003),defined as the difference in the normalized monthly sealevel pressure regionally zonal-averaged over the NorthAtlantic sector from 80◦W to 30◦E between 35◦N and65◦N.

We have also investigated the influence of the EastAtlantic/Western Russia (EAWR) index (Barnston andLivezey, 1987), a zonally oriented pattern that wasfound to influence the climatic variability in southeast-ern Europe and in Central and Eastern Mediterranean(Krichak and Alpert, 2005; Ziv et al ., 2006; Rimbu et al .,2012).

Copyright 2013 Royal Meteorological Society Int. J. Climatol. (2013)

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SNOW VARIABILITY IN ROMANIA IN CONNECTION WITH LARGE-SCALE CIRCULATION

3. Methods

3.1. The Mann–Kendall trend test

The local significance of trends has been analysed withthe nonparametric Mann–Kendall (MK) test. The MKtest is a rank-based procedure, particularly suitable fornon-normally distributed data, data containing outliersand nonlinear trends (Salas, 1993). The null and thealternative hypothesis of the MK test for trend in therandom variable x are:{

H0 : Pr(xj > xi ) = 0.5, j > iHA : Pr(xj < xi ) �= 0.5, (two-sided test)

. (1)

The MK statistic S is calculated as

S =n−1∑k=1

n∑j=k+1

sgn(xj − xk

)(2)

where xj and xk are the data values in years j and k ,respectively, with j > k , n is the total number of yearsand sgn() is the sign function:

sgn(xj − xk

) =

1, if xj − xk > 00, if xj − xk = 0

−1, if xj − xk < 0. (3)

The distribution of S can be well approximated bya normal distribution for large n , with mean zero andstandard deviation given by:

σS =

√√√√√√n (n − 1) (2n + 5) −m∑

i=1

ti (i ) (i − 1) (2i + 5)

18.

(4)Equation (4) gives the standard deviation of S with the

correction for ties in data, with ti denoting the number ofties of extent i . The standard normal variable ZS is thenused for hypothesis testing.

ZS =

S−1σS

if S > 00 if S = 0

S+1σS

if S < 0. (5)

For a two-tailed test, the null hypothesis is rejected atsignificance level α if |Z |> Z α/2, where Z α/2 is the valueof the standard normal distribution with an exceedance

probability α/2. The significance level was fixed at 10%(two-tailed test).

3.2. Kendall–Theil slope estimate

The slope estimate b is conducted with the nonparamet-ric Kendall–Theil method (also known as Theil–Senslope estimate) which is suitable for a nearly linear trendin the variable x and is less affected by non-normaldata and outliers (Helsel and Hirsch, 1992). The slope iscomputed between all pairs i of the variable x :

βi = xj − xk

j − k, with j >k ; j = 2, . . . , n; k = 1, . . . , n − 1

(6)where i = 1 . . . N . For n values in the time series xthis will result in N = n (n –1)/2 values of β. The slopeestimate b is the median of β i, i = 1 . . . N .

3.3. Spearman rank correlation

Spearman’s rho is a nonparametric rank-based correla-tion coefficient used to estimate the monotone associationbetween two random variables. It is computed from thedifference d between the ranks of independently sortedvariables x and y (Kottegoda and Rosso 1997):

ρ = 1 −6

n∑i=1

d2i

n(n2 − 1

) . (7)

Under the null hypothesis of no correlation between xand y , the distribution of ρ can be approximated by anormal distribution with mean µρ and variance σ 2

ρ givenby {

µρ = 0σ 2

ρ = 1(n−1)

. (8)

The random variables x and y are considered correlatedat the significance level α if |ρ| > Zα/2/

√n − 1 for a

two-tailed test.

4. Results and discussion

The MK trend test applied to the daily climatic dataseries revealed substantial changes in the winter seasonin Romania; significant negative correlations between thesnow parameters and the NAO index have been found.

Table II. Summary of the trend analysis, linear slopes and correlation with the NAO index. Correlations are negative for snowand precipitation, and positive for temperature.

Stations showingtrends (% of total)

Linear slope of trendsa Stations presenting correlationswith NAO (% of total)

Downward Upward Median Lower quartile Upper quartile p < 0.05 p < 0.01

Mean snow depth 18 2 −0.03 −0.05 −0.01 74 45Days with snow cover 29 – −0.22 −0.33 −0.09 68 51Days with snowfall 82 – −2.36 −3.20 −1.86 95 70Precipitation 8 – 0.03 −0.01 0.00 90 72Mean temperature – 47 0.03 0.02 0.03 60 37Days with positive temperature – 64 0.03 0.11 0.23 18 11

aAll slopes are considered, regardless the trend significance.

Copyright 2013 Royal Meteorological Society Int. J. Climatol. (2013)

Page 6: Snow variability in Romania in connection to large-scale atmospheric circulation

M.-V. BIRSAN AND A. DUMITRESCU

(a)

(b)

Figure 3. Trends in mean snow depth (a) and in the number of days with snow coverage (b); downward blue triangles signify decreasingtrends, upward red triangles denote increasing trends and white circles symbolize no trend. This figure is available in colour online at

wileyonlinelibrary.com/journal/joc

Figure 4. Trends in mean snow depth (MK Z score) versus altitude. The two bold lines show the thresholds for the 10% significance levels (i.e.the dots found in between are not significant).

They are summarized in Table II and discussed in thefollowing sub-sections.

4.1. Snow trends

Downward trends have been found in the number ofdays with snow coverage at 29% of the locations

(Figure 3(a)), and in the mean snow depth for 18%of the stations (Figure 3(b)). The greatest stability ofsnow cover is recorded in the mountains (Figure 4),similar to the findings for Poland (Falarz, 2004, 2007).While mountainous regions are sensible to climate change(Beniston, 2003; Lopez-Moreno et al ., 2011), the snow

Copyright 2013 Royal Meteorological Society Int. J. Climatol. (2013)

Page 7: Snow variability in Romania in connection to large-scale atmospheric circulation

SNOW VARIABILITY IN ROMANIA IN CONNECTION WITH LARGE-SCALE CIRCULATION

Mean snow depth (cm) Number of snowfall days

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1960 1970 1980 1990 2000 2010 1960 1970 1980 1990 2000 2010

1960 1970 1980 1990 2000 2010 1960 1970 1980 1990 2000 2010

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1960 1970 1980 1990 2000 2010 1960 1970 1980 1990 2000 2010

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Figure 5. Evolution of the mean snow depth (left) and number of snowfall days (right) at five locations. The stations are (from top tobottom): Deva (230 m), Dumbraveni (323 m), Fagaras (435 m), Fundata (1376 m) and Iezer (1792 m). This figure is available in colour online at

wileyonlinelibrary.com/journal/joc

cover and duration seems stable at high altitudes forthe standard winter DJF season. Micu (2009) reporteda lower incidence of snow cover at some mountainstations for the November to April interval, during1961–2003.

The trends have a spatial pattern, indicating that theintra-Carpathian region and Northeastern Romania arethose most affected by the snow pack alterations.

The most abrupt change concerns the number ofsnowfall days – which is decreasing at 82% of the

stations, suggesting an acceleration of the water cycle(Huntington, 2006): increased winter temperaturesmay result in increasing precipitation following theClausius–Clapeyron relationship, depending on theslope of the snowfall–temperature relationship (Daviset al ., 1999). Most of the locations with decreasingtrends in snowfall days show no decrease in the snowdepth, indicating that the same amount of snow tends tofall within a considerably shorter interval. Increases insnowfall intensity could be explained by an increased

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M.-V. BIRSAN AND A. DUMITRESCU

(a)

(b)

Figure 6. Trends in mean temperature (a) and in the number of days with positive temperature (Tmin > 0 ◦C) (b); upward red triangles denoteincreasing trends and white circles symbolize no trend. This figure is available in colour online at wileyonlinelibrary.com/journal/joc

moisture-holding capacity of the warmer atmosphere.Another explanation for the less altered mean snowdepth, despite a considerable decrease in the numberof days with snowfall, could be that mainly the lightsnowfall events are affected by transition to rain, whilethe heavy snowfall events (which are mainly responsiblefor the mean snow depth) remain unaffected by thetransition to rain.

The evolution of mean snow depth and of thenumber of snowfall days are continuous throughoutthe analysed period, as shown in Figure 5 for fivestations.

4.2. Precipitation and temperature trends

Winter precipitation is also decreasing, but at only 8% ofthe stations. Maximum daily precipitation shows mixedtrends at 12% of the locations (6% increasing and 6%decreasing). Overall, the winter precipitation amount isfairly stable.

The mean daily temperature presents increasing trendsat 47% of the stations (Figure 6(a)), and the number ofdays with temperature above 0 ◦C increases at 63% ofthe stations (Figure 6(b)).

The results are in agreement with the previous studieson climatic variables in Romania (Busuioc and vonStorch, 1996; Tomozeiu et al ., 2005). The increase inwinter temperature (Tomozeiu et al ., 2002), togetherwith the few decreasing trends in precipitation, justifythe negative trends in snowfall days, indicating ahigher amount of precipitation falling as rain instead ofsnow (Birsan et al ., 2005; McCabe and Wolock, 2010;Pellicciotti et al ., 2010; Serquet et al ., 2011).

4.3. Influence of large-scale atmospheric circulation onsnow amount and duration

There is a strong relationship between snow variabilityand the NAO – which affects the strength of westerlyflow and weather patterns in Europe in particular inwinter (Hurrell and van Loon, 1997; Rodwell et al .,1999; Wanner et al ., 2001; Bojariu and Gimeno, 2003).The advective processes exerted by the large-scalecirculation have the dominant influence on the spatialdistribution and temporal variation of European climateduring winter (Kuttel et al ., 2011). In Romania, thepositive thermal anomalies and the negative precipitationanomalies are associated with a high NAO index(Bojariu and Paliu, 2001).

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SNOW VARIABILITY IN ROMANIA IN CONNECTION WITH LARGE-SCALE CIRCULATION

(a)

(b)

Figure 7. Correlation of the NAO DJF index with: (a) the mean snow depth (DJF); (b) the number of days with snow coverage (DJF); redand orange dots symbolize significance levels of 99% (p < 0.01) and 95% (p < 0.05), respectively; all correlations are negative. This figure is

available in colour online at wileyonlinelibrary.com/journal/joc

Negative correlations between the DJF NAO index andthe number of days with snow coverage (Figure 7(a))have been found at half of the stations (at 0.01 p-level).The mean snow depth (Figure 7(b)) shows a similarcorrelation pattern. The NAO index correlates best withthe number of snowfall days (for 70% of the stations)and with the precipitation amount (72%).

While it cannot be claimed that the NAO completelyexplain the snow variability in Romania, the winterseason is clearly driven by the large-scale circulation overthe North Atlantic. The NAO signal is strong enough tooverpass the orography.

Strong negative correlations were found betweenEAWR and the winter precipitation amount, for 59%of the stations, at 0.01 p-level. However, neither snowamount and duration, nor temperature showed significantcorrelations with EAWR.

5. Conclusions

We presented a statistical analysis of trends in dailysnow depth, precipitation and temperature, using dailydata from 105 meteorological stations in Romania for 49winters (1961–2010). Significant trends were identified

for each station for the classic winter season (DJF).Connections between climatic time series and large-scale atmospheric circulation were investigated usingSpearman’s rank correlation coefficient and the NAOindex. The main conclusions are:

(1) Substantial changes in snow depth and durationhave occurred, with 29% of the stations presentingdecreasing trends in the number of days with snowcoverage; at 18% of the stations the mean snow depthalso shows decreasing trends. The snow pack at ele-vations above 500 m.a.s.l. is rather stable throughoutthe winter season. The intra-Carpathian region is themost affected by the decrease in snow cover.

(2) The number of snowfall days decreased at 82%of the stations, suggesting a major change of thewinter season; snowfalls are getting shorter and moreintense.

(3) The increase in the number of days with temperatureabove 0 ◦C at 63% of the locations, together withthe slight decrease in winter precipitation explainsthe diminution of the snowfall days.

(4) The number of snowfall days, snow duration andmean snow depth present strong negative correlations

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M.-V. BIRSAN AND A. DUMITRESCU

with the NAO index for the same period (DJF). Thelarge-scale circulation over the North Atlantic has aconsiderable effect on the Romanian winter season.

Acknowledgements

We thank the two anonymous reviewers for their mean-ingful remarks and suggestions that led to a significantlyimproved paper. This work has been done within theframework of the project CLIMHYDEX (Changes in Cli-mate Extremes and Associated Impact in HydrologicalEvents in Romania), funded by the Executive Agency forHigher Education, Research, Development and Innova-tion Funding (project ID: PNII-ID-PCCE-2011-2-0073).

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