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Paul F. Joseph

Researcher at Clemson University

Publications -  80
Citations -  1709

Paul F. Joseph is an academic researcher from Clemson University. The author has contributed to research in topics: Finite element method & Plane stress. The author has an hindex of 20, co-authored 78 publications receiving 1594 citations. Previous affiliations of Paul F. Joseph include Auburn University & Purdue University.

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A 3D-IC Technology with Integrated Microchannel Cooling

TL;DR: A 3D-IC with integrated microchannel cooling is demonstrated in this article, where the demonstrated silicon die contain a through-silicon copper via density of 2500/cm2 integrated within the microchannel heat sink.
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The crack problem in bonded nonhomogeneous materials

TL;DR: In this article, the authors considered the plane elasticity problem for two bonded half planes containing a crack perpendicular to the interface and examined the effect of very steep variations in the material properties near the diffusion plane on the singular behavior of the stresses and stress intensity factors.
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The order of stress singularities for bonded and disbonded three-material junctions

TL;DR: In this paper, in-plane solutions are given for the order of the stress singularity at an internal point in an elastic, isotropic solid where three wedges of different materials meet.
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Toughening of Ceramics through Crack Bridging by Ductile Particles

TL;DR: In this paper, the fracture problem for a brittle matrix reinforced by ductile particles is considered, and the authors show that the crack surface bridging forces provided by the unbroken particles improve the fracture toughness of the matrix.
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The Mode III Crack Problem in Bonded Materials With a Nonhomogeneous Interfacial Zone

TL;DR: In this paper, the authors considered the mode 3 crack problem for two bonded homogeneous half planes, where the interfacial zone was modelled by a nonhomogeneous strip in such a way that the shear modulus is a continuous function throughout the composite medium and has discontinuous derivatives along the boundaries.