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K.P. Herrmann

Researcher at University of Paderborn

Publications -  5
Citations -  25

K.P. Herrmann is an academic researcher from University of Paderborn. The author has contributed to research in topics: Stress intensity factor & Isotropy. The author has an hindex of 3, co-authored 5 publications receiving 25 citations.

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Analysis of quasistatic and dynamic interface crack extension by the method of caustics

TL;DR: The equations of caustics for quasistatically or dynamically extending curvilinear interface cracks are derived where optical isotropy and anisotropy of the material, respectively, have been considered as mentioned in this paper.
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Quasistatic thermal crack growth in unidirectionally fiber reinforced composite materials

TL;DR: In this article, the quasistatic thermal crack propagation in self-stressed unidirectionally reinforced composite structures with a low-fiber volume fraction has been investigated and the resulting mixed boundary value problems of the stationary plane thermoelasticity are solved numerically by using standard finite element programs.
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On a generalization of irwin's formula concerning curvilinear interface cracks in brittle two-phase composite structures

TL;DR: In this article, the relationship between the total energy release rate G and the complex stress intensity factors K j (j= 1,2), respectively, was studied existing at the crack tip of a semi-infinite curvilinear interface crack.
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Interaction of an antiplane shear crack with a transforming inclusion

TL;DR: In this paper, the influence of a circular transforming inclusion on the stress field of an antiplane shear crack is investigated and the analytical expressions for the stress intensity factor KIII and its values vary with the size, position and stress free strains of the transforming inclusion.
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Dugdale Penny-shaped cracks in fibrous ductile matrix composites under axial and thermal loadings

TL;DR: In this paper, the stress distribution of brittle fiber-ductile matrix composites under thermal and tensile loads is analyzed and an approximate analytical method is proposed by using the micromechanical approach of composite mechanics.