2013
DOI: 10.3189/2013jog11j231
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Influence of snow type and temperature on snow viscosity

Abstract: ABSTRACT. Three spontaneous avalanches were observed in Lia, Longyearbyen, Svalbard, each occurring naturally under similar temperature conditions. Automatic measurements of temperature inside the snowpack led to examination of the triggering of avalanches in cold conditions following a rapid drop in temperature. The mechanical properties of ice depend on the slab temperature and I ask: could a rapid temperature change affect the mechanical properties differently considering a slab consisting of (1) rounded gr… Show more

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Cited by 5 publications
(3 citation statements)
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“…For single sinusoidal wavelengths, D h = λ ( λ / a ) 2 /(8 π 3 ), where λ and a denote the wavelength and amplitude of ground undulations, respectively [ McClung , ]. The linear viscous fluid assumption is a crude one: for dense snow, rheometrical tests exhibit a nonlinear viscoelastic behavior (shear thinning, with a shear thinning index close to 1/3, as in Glen's law used for ice) [ Scapozza and Bartelt , ; Delmas , ]. However, several experiments have tried to estimate bulk shear viscosity: it has usually been found that snow viscosity varies by several orders of magnitude as a function of temperature, density, and liquid water content: η ranges from 10 6 Pa s to 10 12 Pa s [ Haefeli , ; Bucher , ; Salm , ; Haefeli , ; Salm , ; Shapiro et al , ; Teufelsbauer , ]; the typical values for snow at T = 0°C with ρ = 400 kg m −3 are η ∼ 5×10 10 Pa s and ν ∼ 0.2 [ Shinojima , ; Shapiro et al , ].…”
Section: Glide Avalanche Initiationmentioning
confidence: 99%
“…For single sinusoidal wavelengths, D h = λ ( λ / a ) 2 /(8 π 3 ), where λ and a denote the wavelength and amplitude of ground undulations, respectively [ McClung , ]. The linear viscous fluid assumption is a crude one: for dense snow, rheometrical tests exhibit a nonlinear viscoelastic behavior (shear thinning, with a shear thinning index close to 1/3, as in Glen's law used for ice) [ Scapozza and Bartelt , ; Delmas , ]. However, several experiments have tried to estimate bulk shear viscosity: it has usually been found that snow viscosity varies by several orders of magnitude as a function of temperature, density, and liquid water content: η ranges from 10 6 Pa s to 10 12 Pa s [ Haefeli , ; Bucher , ; Salm , ; Haefeli , ; Salm , ; Shapiro et al , ; Teufelsbauer , ]; the typical values for snow at T = 0°C with ρ = 400 kg m −3 are η ∼ 5×10 10 Pa s and ν ∼ 0.2 [ Shinojima , ; Shapiro et al , ].…”
Section: Glide Avalanche Initiationmentioning
confidence: 99%
“…In contrast, the series with an applied stress of 133 Pa showed a significant, steady densification of 27-48% per day, which is clearly influenced by the temperature. The temperature influence of the densification of snow is often described by an Arrhenius law (Bader, 1960;Arnaud et al, 2000;Kirchner et al, 2001;Delmas, 2013),…”
Section: Densification Ratementioning
confidence: 99%
“…In contrast, the series with an applied stress of 133 Pa showed a significant, steady densification of 27-48% per day, which is clearly influenced by the temperature. The temperature influence of the densification of snow is often described by an Arrhenius law (Bader, 1960;Arnaud et al, 2000;Kirchner et al, 2001;Delmas, 2013),…”
Section: Densification Ratementioning
confidence: 99%