Journal of Glaciology · 1977 · 64 citations · 11 references
Natural SciencesEarth SciencesComputational Fluid DynamicsCryosphere StudiesGlaciologyFracture MechanicsGlacier DynamicsGlacier MechanicsIce DeformationIce DynamicsIce Sheet DynamicsIce Flow DynamicsIce Flow MechanicsIce Sheet FlowMaximum Principal Stress TheoryStress In IceStress-strain Relationships In IceTensile LoadsTensile Strength
Abstract In a two-dimensional model of an ice mass breaking off from a cliff, stresses and velocities are calculated numerically according to Glen's flow law. A tensile crack opens in the zone of maximum tensile principal stress σ 1 and propagates to a depth where σ 1 , iɜ, zero. Ice flow then produces an overhang of the partly detached ice mass. Consequently, the stress σ 1 below the tip of the crack becomes tensile again and the crack propagates for another small distance. This process goes on until the centre of gravity of the detaching ice mass has moved past the supporting edge of the bedrock. Velocities v of the ice mass calculated for different stages of the process are plotted as a function of time t. The plotted points lie in the vicinity of a curve given by (1) where v c , t A B and D are constants. The same type of function has been found for velocities measured at an ice mass breaking off the Grubengletscher.
11
Water Pressure in Intra- and Subglacial Channels
Hans Röthlisberger · Journal of Glaciology · 1972 · 930 citations · Full text
Deformation of Floating Ice Shelves
J. Weertman · Journal of Glaciology · 1957 · 292 citations · Full text
Malcolm Mellor, Richard Testa · Journal of Glaciology · 1969 · 90 citations
Natural Sciences, Materials Engineering, Materials Science +17