ࡱ> 0LbjbjVV R<< ""ee$PIlbLaaaaaaa$esha"""aeeb&&&"Tea&"a&&bTpmhjX0i#0V<ab0bW\Si%SixjXSijXH vr T& D !aa&b""""Si" +:Mountain meteorology for wind energy Branko Grisogonoa, Kristian Horvathb, }eljko Ve enaja, Maja Teliaman Prtenjaka aDepartment of Geophysics, Faculty of Science, University of Zagreb, Horvatovac 95, 10000 Zagreb, Croatia,  HYPERLINK "mailto:bgrisog@gfz.hr" bgrisog@gfz.hr,  HYPERLINK "mailto:telisman@rudjer.irb.hr" telisman@rudjer.irb.hr,  HYPERLINK "mailto:zvecenaj@gfz.hr" zvecenaj@gfz.hr bMeteorological and Hydrological Service of Croatia, Gri  3, 10000 Zagreb, Croatia,  HYPERLINK "mailto:horvath@cirus.dhz.hr" horvath@cirus.dhz.hr Introduction Wind energy resources rely heavily on the underlying airflow characteristics; in particular, on the mean wind speed and its spatio-temporal variability (e.g., Horvath et al. 2011). Since there is hardly any horizontally homogeneous natural land-surface, over which a homogeneous wind field exists (not to mention stratification effects), mountain meteorology (MM) becomes an essential ingredient in wind engineering. Here we skim over three chapters of MM and show in passing our contribution to some of these MM chapters: valley flows, mountain waves and downslope windstorms. Among other features, we tackle rotors and Bora-wind pulsations (e.g., Grisogono and Beluai, 2009). The related atmospheric processes greatly affect wind energy resource assessments in Croatia and elsewhere. For example, the nature of airflow over a narrow hill is quite different than that over a broad plateau, even if the terrain height and other factors are the same. Observations, theory and simulations Since there is no unifying theory for MM, for all the spatial and temporal scales involved, our knowledge and understanding of overall mesoscale meteorology still remains fragmented and incomplete. Furthermore, we live in our ever changing laboratory, called the Earths atmosphere; hence, each measurement is unique and not repeatable. To restate, long-lasting, dedicated field measurements are simply irreplaceable and very precious. Like in the whole of geophysics, one needs 1) high-quality measurements and field campaign data, 2) numerical simulations and 3) development of theory. Only in this way, we may firmly proceed further substantially in the understanding and eventual applications of MM for e.g., wind energy purposes. The authors contribute to all these three essential scientific components. Figure 1 shows vertical crossection of the cross-mountain wind component for a highly-nonlinear flow having its vertical Froude number, Fr = U/(NH) = 0.6, where N and H are the buoyancy frequency and the maximum terrain height, respectively. Even for constant input parameters (U, N, surface roughness, etc.), the flow develops internal critical level(s) under which the mountain wave breaks yielding high wind speeds in the immediate lee of the mountain where rotors or flow pulsations may occur.  Figure 1. 3D simulation of the wind U-component, from left to right, over idealized terrain (black), for constant input parameters; vertical Froude number Fr = 0.6, which is also the inverse of dimensionless mountain height. Various nonlinear models may simulate such and more realistic, e.g., input-changing flows. For Figure 1, MIUU model from Uppsala University, Sweden, is deployed (e.g., Grisogono and Enger, 2004). From a larger perspective, weather- and wind-systems in the broader region of Croatia are more variable and complicated (e.g., Horvath et al. 2008) than, for example, in the Scandinavia where wind engineering is probably the strongest in the world. Valley flows, mountain waves and downslope windstorms Systematic valley flows, or even more simplified - slope flows, may easily reach sustainable wind speeds over 6 ms-1; however, these almost never go over 12 ms-1. Gap flows and low-level jets, on the contrary, may approach mean wind speeds over 20-25 ms-1. While linear or weakly nonlinear mountain waves can produce lee-side wind speeds up to ~ 8 ms-1, their fully nonlinear, large-amplitude forms may give much higher wind speeds. Namely, severe downslope windstorms that are related to mountain-wave breaking, including strong-to-severe Bora, reach wind gusts that are over 70 ms-1 (e.g., Grisogono and Beluai, 2009). Our observations (e.g., Ve enaj et al. 2010) show that Bora-related turbulent kinetic energy (TKE) follows closely its dissipation rate. This perhaps means that various turbulence transport terms have systematic contributions to TKE that do not vary greatly over a few hours. Moreover, we have just found out observed and simulated T H" 8 min. periodicity, like pulsations, in a Bora case upstream from Split; this is a new result of this study. As implied by Horvath et al. (2008), large variability in basically all mesoscale processes occur in Croatia, thus affecting many coastal mountain-induced circulations, and the related airflow interplays (e.g., Teliman Prtenjak et al. 2010). It follows then naturally that setting up a wind energy farm in the broader region of Croatia should be primarily governed by the local and sub-regional airflow dynamics and its climatic future scenarios. Concluding remarks Several aspects of mountain meteorology are discussed in terms of data, theory and numerical simulations. These aspects, pertaining to airflow dynamics ranging from turbulence, slope and valley flows, low-level jets to mountain waves and their nonlinear forms leading to severe downslope windstorms, should be carefully assessed when planning for wind engineering. Bora pulsations, T H" 8 min, are discovered at the mid-NE Adriatic coast. Our future work will explore vertical turbulent fluxes and their divergence during Bora flows and the related detailed simulations of the wind pulsations at the middle Adriatic coast. 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" ")":"j"z""#$$j$l$$%.%0%H%x%%%%%%&@ @@)@D@H@R@@@@@ͽ݃{skskschOBmH sH hwHmH sH h;mH sH h[SAmH sH UhAmH sH hcmH sH h *hmH sH hjmH sH hj\mH sH hpvfmH sH hF7mH sH hHmH sH h[mH sH hVhmH sH hAmH sH hvhvmH sH hE mH sH hmH sH hvmH sH %he authors acknowledge the support of the BORA and WINDEX projects (the Croatian Ministry of Science, Education and Sports and UKF research funds). References Enger L., Grisogono, B., 1998. The response of bora-type flow to sea surface temperature. Quarterly Journal of the Royal Meteorological Society 124, 1227-1244. Grisogono, B., Beluai, D., 2009. A review of recent advances in understanding the meso- and micro-scale properties of severe Bora wind. Tellus 61A, 1-16. Grisogono, B., Enger, L., 2004. Boundary-layer variations due to orographic wave-breaking in the presence of rotation. Quarterly Journal of the Royal Meteorological Society 130, 2991-3014. Horvath, K., Baji, A., Ivatek-`ahdan, S., 2011. Dynamical downscaling of wind speed in complex terrain prone to Bora-type flows. Journal of Applied Meteorology and Climatology 50, 1@@@@ A A&A*A.A/A=A>A?ALABBBCCZC4DrDDDDxEEEEEEFHHHPIRIzJKKK KKKLLLÿûó{jh?jU hXhq/h`ShX hXhXhYhhhU<hEUhVhhhh|"hCMhDh GhT haMaJhtht5aJ hPaJ htaJhthtaJhth7aJ hFhOB.676-1691. Horvath, K., Lin, Y.-L., Ivan an-Picek, B., 2008. Classification of cyclone tracks over Apennines and the Adriatic sea. Monthly Weather Review 136, 2210-2227. Teliaman Prtenjak, M., Viher, M., Jurkovi, J., 2010. Sea/land breeze development during a summer bora event along the north-eastern Adriatic coast. Quarterly Journal of the Royal Meteorological Society 136, 1554-1571. Ve enaj, }., Beluai, D., Grisogono, B., 2010. Characteristics of the near-surface turbulence during a bora event. Annales Geophysicae 28, 155-163.     LLLLL!L"L%L.L/L0L hXhq/hThzijh?jUh?j !L#L$L%L&L'L(L)L*L+L,L-L.L/L0L & Fh^h`gdH:&P 1h/R :p0K. A!n"n#$n% A 0&P 1h/R :pzG. 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