Procedures based on micromolding in capillaries (MIMIC) were used to pattern a surface of a substrate with micrometer- and submicrometer-scale structures. An elastomeric stamp made of poly(dimethylsiloxane) and having relief features in its surface was placed on a substrate; contact between the elastomeric stamp and the substrate formed a network of interconnected channels. A fluida precursor to a polymer, a solution, or a suspension of the material to be patternedfilled these channels by capillary action. After the material in the fluid had cross-linked, crystallized, cured, adhered, or deposited onto the surface of the substrate, the elastomeric component was removed. The microstructures remained on the surface in the pattern complementary to that present in the mold. MIMIC was used to fabricate microstructures of organic polymers, inorganic and organic salts, ceramics, metals, and crystalline microparticles.
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A study is made of the effect of small crack damage on the fracture tolerance of an elastic-plastic sheet material to a major crack. The study is motivated by concern for the influence of multiple-site fatigue damage in lap joints on the tolerance of aging aircraft fuselages to major cracks. Flat sheet geometries are analysed, both unreinforced and reinforced. Several analysis approaches are explored and assessed, including linear elastic fracture mechanics (LEFM), a modification of LEFM employing a damage-reduced fracture toughness, and a modification of the Dugdale model which makes use of a damage-reduced yield stress of the sheet material. An important feature of the interaction between a major crack and small crack damage is the fact that the plastic zone of the major crack engulfs at least several damage sites in geometries typical of most lap joint designs. The damage-reduced yield strength of the lap joint emerges as being central to understanding the role of damage, and simple formulas are given which indicate how damage erodes tolerance in the presence of a major crack.
We describe the rich dynamic behavior--including period-doubling and period-halving bifurcations, intermittency, and chaos--observed in the breakup of an inviscid fluid in a coflowing, viscous liquid, both confined in a microfabricated flow-focusing geometry. Experimental observations support inertia-dominated dynamics of the interface, and suggest the possible similarity to the dynamics of a topologically inverted counterpart of this system, that is, a dripping faucet.
The following molecular-orbital criteria for bond reforming and reductive elimination from organotransition-metal complexes have been found: (1) The existence of an occupied molecular orbital that is antibonding between the metal (M)site and reactants (H, CH3) and bonding between the reactants (H, CH3); and (2) This orbital should be the highest or nearly highest occupied molecular orbital of the metal-reactant complex for the reaction to occur at low temperature. The difference between the energy of this orbital and that of the highest occupied orbital, if nonzero, is a qualitative indication of the relative facility of the bond reforming activation energy. (Author)
This paper investigates the time lost in a parallel computation due to sequential and duplicated work, communication, and blocking, and proposes characterizations of parallel algorithms based upon the communication complexity and the blocking model. It discusses the impact of the processor′s architecture upon the measured speedup. It shows that a large speedup may be due to an inefficient sequential computation, rather than to an efficient parallel computation. A model of parallel computation which takes into account sequential and duplicated work, communication and control, and blocking is presented. It parametrizes scalability using three functions of the number P of processors: E(P) = the number of communication events, ƒ(P) = the fraction of sequential and duplicated work plus the algorithmic blocking, I(P) = the instruction execution rate. The characteristic function E(P) is the most important as in many computations ƒ(P) and I(P) are nearly constant. The model is used to predict the asymptotic behavior, the maximum speedup, and the optimal number of processors. A 3-D FFT algorithm and a Chebyshev iterative algorithm are used to illustrate the concepts introduced.