1954
DOI: 10.1002/zamm.19540340102
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Die Entspannungswelle bei plötzlichem Einschnitt eines gespannten elastischen Körpers

Abstract: Ein unter Zug stehendes elastisches Medium wird senkrecht zur Zugspannung von einer Seite her momentan aufgeschnitten. Die Untersuchung des ablaufenden Entspannungsvorganges wird als zweidimensionales Problem durchgeführt. Die Lösung erfolgt unter Benutzung der vorliegenden Ähnlichkeitsverhältnisse mit funktionentheoretischen Methoden.

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Cited by 46 publications
(17 citation statements)
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“…6 by an additional circle around the station location. There is doubt concerning the output of station 11 for the 1971 May earthquakes, which show exceedingly high amplitude as compared Discussion (a) Distant and regional earthquakes Maue (1954) has investigated (two-dimensionally) the motion of relaxation that occurs when an elastic medium under tension (in y direction) is suddenly cut open from one side, perpendicular to the tension axis (along x < 0, y = 0). The plane compressional wave corresponding to a step is the strain zyy at the shockfront, and the amplitude is such that the initial tension is compensated.…”
Section: E Berg and W Lutschakmentioning
confidence: 99%
“…6 by an additional circle around the station location. There is doubt concerning the output of station 11 for the 1971 May earthquakes, which show exceedingly high amplitude as compared Discussion (a) Distant and regional earthquakes Maue (1954) has investigated (two-dimensionally) the motion of relaxation that occurs when an elastic medium under tension (in y direction) is suddenly cut open from one side, perpendicular to the tension axis (along x < 0, y = 0). The plane compressional wave corresponding to a step is the strain zyy at the shockfront, and the amplitude is such that the initial tension is compensated.…”
Section: E Berg and W Lutschakmentioning
confidence: 99%
“…From an engineering viewpoint, obtaining the associated dynamic stress intensity factors is of great interest. The first transient problem was solved for a semi-infinite crack in an infinite medium by use of the Wiener-Hopf method (Maue, 1954). Subsequently, De Hoop (1958) solved similar problems using the Wiener-Hopf method and the Cagniard method.…”
Section: Introductionmentioning
confidence: 99%
“…In the first category scattering problems of plane elastic waves coming from infinity and scattered by cracks are studied by the following investigators: Maue [1], Sih and Loeber [2,3], Mal [4], Thau [5,6-1, Jain and Kanwal [7] and Itou [8], Angel and Achenbach [9], Gross and Zhang [10], Zhang and Achenbach [11] and so on. Problems of dynamic response of cracks to uniform tractions suddenly applied on their surfaces belong to the second category and are investigated by the following authors: Maue [12] and DeHoop [13], Ravera and Sih [14] and Sih et al Chen [17], Itou Tai and Li [ 19-1, etc. From the published literature it is seen that the study on elastodynamic response of cracks appears to be confined within the scope of plane incident waves or uniform impact tractions. When an elastic medium is stressed by some transient concentrated forces, a curved wave front will be generated to impinge cracks.…”
Section: Introductionmentioning
confidence: 99%