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Diffusion through strained semiconductorsAllen, Elizabeth D. January 1998 (has links)
No description available.
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Response and scaling of structures under impact tearing and shearing loadsJouri, W. S. January 1987 (has links)
No description available.
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The Upper Palaeozoic successions and structures between Buckfastleigh and Ivybridge, South DevonWillcock, A. D. January 1981 (has links)
No description available.
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The base-catalysed ring fission of bicyclo(4.2.0)octa-1,3,5-triene-7,8-diones and 1,2-diphenyl-cyclobutene-3,4-dioneHorri, Mohammad Vahid January 1989 (has links)
No description available.
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Marine fouling processes upon stainless steel and elastomeric surfacesBarrett, S. J. January 1989 (has links)
No description available.
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Near-coincident doubly-symmetric branching systems : elastic post-buckling behaviour and imperfection sensitivityJohnson, Barbara Helen January 1990 (has links)
No description available.
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Design optimization of pressure vessel shapesZhu, Lei January 2000 (has links)
No description available.
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The analysis of horizontal cylindrical vessels - supports, local attachments and diaphragmsMotashar, Faisal Ali January 1988 (has links)
No description available.
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High frequency dielectric evaluation of water and solvent aged adhesive jointsArmstrong, Gordon Smith January 2002 (has links)
No description available.
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Stein fillings of contact structures supported by planar open booksKaloti, Amey 27 August 2014 (has links)
In this thesis we study topology of symplectic fillings of contact manifolds supported by planar open books. We obtain results regarding geography of the symplectic fillings of these contact manifolds. Specifically, we prove that if a contact manifold (M,ξ) is supported by a planar open book, then Euler characteristic and signature of any Stein filling of (M,ξ) is bounded. We also prove a similar finiteness result for contact manifolds supported by spinal open books with planar pages. Moving beyond the geography of Stein fillings, we classify fillings of some lens spaces. In addition, we classify Stein fillings of an infinite family of contact 3-manifolds up to diffeomorphism. Some contact 3-manifolds in this family can be obtained by Legendrian surgeries on (S³, ξ std) along certain Legendrian 2-bridge knots. We also classify Stein fillings, up to symplectic deformation, of an infinite family of contact 3-manifolds which can be obtained by Legendrian surgeries on (S³, ξ std) along certain Legendrian twist knots. As a corollary, we obtain a classification of Stein fillings of an infinite family of contact hyperbolic 3-manifolds up to symplectic deformation.
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