Sentence examples for manifolds from inspiring English sources
This works like a pair of turbochargers connected in parallel, one for each of two separate exhaust manifolds.
So far, the first relief well is only about 1,000 metres or so below the sea bed, and the second has only just been started.Underwater sprayingNot all the remotely operated vehicles at the site have been involved in replumbing kill lines, hooking up manifolds and supporting the relief wells.
His work on manifolds (crudely: proving that a line drawn on a multidimensional idealised piece of paper remains the same length no matter how tightly it is crumpled) could have won him the greatest mathematical prize, the Fields Medal, had an unknown rival not reached the same conclusion.
His firm's customers are using Xtegra to provide protection from mine explosions, shrapnel in tank crew compartments, the rupture of oil-drilling manifolds and lashing from hurricanes.A European consortium of nine partners including Meridiana, an Italian airline, is developing an auxetic textile capable of containing a blast in an airliner's luggage hold.
About 19,000 are employed in small satellite firms involved in parts of the production process.Founded in 1951, now employing 850 people who make brass valves, connectors and manifolds and turning over €165m ($218m) last year, Giacomini is a giant of the cluster.
Or a love affair his heart?The numerology, conspiracies and supernatural beings arrived in John Nash's mind with the same sparkling clarity as his insights into the isometric embeddability of abstract Riemannian manifolds in Euclidean spaces.
Generally speaking, all the vector spaces of a definite type associated with the tangent and cotangent spaces of M can be naturally bundled together into a k-manifolds (for suitable integers k, depending on the nature of the bundled items).
Riemann extended this concept of curvature to Riemannian n-manifolds.
His publications include Complex Dynamics and Renormalization (1995) and Renormalization and 3-Manifolds which Fiber over the Circle (1996).
Regarded as Riemannian 3-manifolds, Euclidean space has constant zero curvature, Lobachevskian space has constant negative curvature, and elliptic space has constant positive curvature.
Mathematical standards have a good track record when it comes to questions such as whether 1 + 2 is equal to 3, or what the series 1 + 1/4 + 1/9 + 1/16 + … converges to, or whether the Poincaré Conjecture (concerning the classification of 3-manifolds) is true; but they do not have a proven track record when it comes to questions such as whether these truths are platonist or structuralist.
