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In the late 1980s the chain expanded its to include home and garden products. In 1994 the "Mitre 10 Home and Trade" brand was established. Two brand names (Hammer Hardware, Mitre 10 Mega) further expanded the Mitre 10 presence in both the small and large towns and cities. There were 50 Mitre 10 stores in 1999, [6] 113 in 2003 and 83 in 2019. [7 ...
Mitre 10 is an Australian retail and trade hardware store chain. Operations are based on a cooperative system, where the store owners are members of the national group and each has voting rights. The chain name references the mitre joint . [ 3 ]
Fracture surface of a fiber-reinforced ceramic composed of SiC fibers and SiC matrix. The fiber pull-out mechanism shown is the key to CMC properties. CMC shaft sleeves. In materials science ceramic matrix composites (CMCs) are a subgroup of composite materials and a subgroup of ceramics.
Short integer solution (SIS) and ring-SIS problems are two average-case problems that are used in lattice-based cryptography constructions. Lattice-based cryptography began in 1996 from a seminal work by Miklós Ajtai [1] who presented a family of one-way functions based on SIS problem.
The local nonuniformity in the lattice due to the alloying element makes plastic deformation more difficult by impeding dislocation motion through stress fields. In contrast, alloying beyond the solubility limit can form a second phase , leading to strengthening via other mechanisms (e.g. the precipitation of intermetallic compounds).
In materials science, a metal matrix composite (MMC) is a composite material with fibers or particles dispersed in a metallic matrix, such as copper, aluminum, or steel. The secondary phase is typically a ceramic (such as alumina or silicon carbide ) or another metal (such as steel [ 1 ] ).
A lattice containing N5 (depicted) cannot be a metric one, since v(d)+v(c) = v(e)+v(a) = v(b)+v(c) implies v(d) = v(b), contradicting v(d) < v(b). A Boolean algebra is a metric lattice; any finitely-additive measure on its Stone dual gives a valuation. [2]: 252–254 Every metric lattice is a modular lattice, [1] c.f. lower picture.
The former variant is exemplified by fiberglass which contains very strong but delicate glass fibers embedded in a softer plastic matrix resilient to fracture. The latter variant is found in almost all buildings as reinforced concrete with ductile, high tensile-strength steel rods embedded in brittle, high compressive-strength concrete.
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