1968
DOI: 10.1080/14786436808223190
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Shock deformation of polycrystalline aluminium

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Cited by 45 publications
(7 citation statements)
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“…The experimental investigations conducted to date (39)(40)(41)(42)(43)(44)(45)(46) are unanimous in indicating that shock loading produces a high density of point defects. The dynamic strain induced by shock loading is usually represented by…”
Section: Point-defect Generationmentioning
confidence: 99%
“…The experimental investigations conducted to date (39)(40)(41)(42)(43)(44)(45)(46) are unanimous in indicating that shock loading produces a high density of point defects. The dynamic strain induced by shock loading is usually represented by…”
Section: Point-defect Generationmentioning
confidence: 99%
“…The dislocation substructure observed in the deformed sample (P ¼3.5 MPa) was similar to that observed by Rose and Berger [10]. A series of low magnification bright-field TEM micrographs were taken from the same area in the matrix (a triple junction) at different specimen tilt conditions to qualitatively construe the dislocation density (Fig.…”
Section: Tem Studiesmentioning
confidence: 65%
“…On the contrary Higgins [8] and Trueb [9] reported no such changes in texture of copper and nickel. Rose and Berger [10] were the first to report micro-structural changes after shock wave loading. Dhere et al [11] observed texture changes in commercially pure aluminum and compared the changes in texture and sub-structural evolution between conventional cross-rolling and shock wave deformation.…”
Section: Introductionmentioning
confidence: 98%
“…For example, point defect and dislocation densities are increased more by shock loading than by static deformation [7], [8]. The effects of initial microstructure described earlier will be manifested in the same way if the defects are introduced in the loading cycle prior to fracture.…”
Section: Time Dependent Statementioning
confidence: 96%
“…Perhaps the most fundamental of these is the work of Born and Furth [ 13], who calculated the extension at which a face-centered-cubic array of points bound together by Leonard-Jones forces becomes unstable toward further deformation. Discussion of their methods is given by Norton, et al [1][2][3][4][5][6][7][8][9][10][11][12][13][14] and by Kelly [15]. The conclusion is that the critical fracture stress is approximately ten percent of Young's modulus.…”
Section: Critical Value Of Stress At Which Fracture Beginsmentioning
confidence: 99%