### Abstract

Original language | English |
---|---|

Pages (from-to) | 429-439 |

Number of pages | 11 |

Journal | Applied Scientific Research, Section A : Mechanics, Heat, Chemical Engineering, Mathematical Methods |

Volume | 15 |

Issue number | 1 |

DOIs | |

Publication status | Published - 1966 |

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*Applied Scientific Research, Section A : Mechanics, Heat, Chemical Engineering, Mathematical Methods*,

*15*(1), 429-439. https://doi.org/10.1007/BF00411576

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*Applied Scientific Research, Section A : Mechanics, Heat, Chemical Engineering, Mathematical Methods*, vol. 15, no. 1, pp. 429-439. https://doi.org/10.1007/BF00411576

**On the diffusion of load from a stiffener into an infinite wedge-shaped plate.** / Alblas, J.B.; Kuypers, W.J.J.

Research output: Contribution to journal › Article › Academic › peer-review

TY - JOUR

T1 - On the diffusion of load from a stiffener into an infinite wedge-shaped plate

AU - Alblas, J.B.

AU - Kuypers, W.J.J.

PY - 1966

Y1 - 1966

N2 - The stress-distribution in a wedge-shaped plate with a stiffener upon one of the edges is considered. The stiffener is loaded by an axial force. The problem leads to the solution of a biharmonic equation with one mixed boundary condition. The problem is reduced to the standard problem of the stress-distribution in a wedge. The reduction has been executed by the solution of a difference equation for the transform of the shear-stress along the stiffened edge. For this solution we give two representations: one by means of an infinite product and one by means of an integral. Full discussion is given on asymptotic behaviour and on the numerical aspects.

AB - The stress-distribution in a wedge-shaped plate with a stiffener upon one of the edges is considered. The stiffener is loaded by an axial force. The problem leads to the solution of a biharmonic equation with one mixed boundary condition. The problem is reduced to the standard problem of the stress-distribution in a wedge. The reduction has been executed by the solution of a difference equation for the transform of the shear-stress along the stiffened edge. For this solution we give two representations: one by means of an infinite product and one by means of an integral. Full discussion is given on asymptotic behaviour and on the numerical aspects.

U2 - 10.1007/BF00411576

DO - 10.1007/BF00411576

M3 - Article

VL - 15

SP - 429

EP - 439

JO - Applied Scientific Research, Section A : Mechanics, Heat, Chemical Engineering, Mathematical Methods

JF - Applied Scientific Research, Section A : Mechanics, Heat, Chemical Engineering, Mathematical Methods

SN - 0365-7132

IS - 1

ER -