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Examples ofparallelizable
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The method is computationally efficient and easilyparallelizable.
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Conversely, the foliation defined by such a fibration is automaticallyparallelizable.
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If it admits one, it is said to be transverselyparallelizable.
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It remains to check that any flow of that last type isparallelizable.
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We note, however, that the process is completelyparallelizable.
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Now we are left with classifying theparallelizableone-dimensional foliations.
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We note that numerical integration and construction of stiffness matrices in these methods areparallelizable.
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In the stablyparallelizablecase the duality together with the suspension result imply that, up to flow suspension, the direct and inverse attractor-repellor homotopy data are redundant.
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Conversely, such a flow is immediatelyparallelizable.
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This implies that the 3-sphere isparallelizable.
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This example is from Wikipedia and may be reused under a CC BY-SA license.Further, a given problem may accommodate different algorithms, which may be more or lessparallelizable.
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This example is from Wikipedia and may be reused under a CC BY-SA license.A manifold that does have a global moving frame is called "parallelizable".
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This example is from Wikipedia and may be reused under a CC BY-SA license.In general, a manifold is said to beparallelizableif and only if its tangent bundle is trivial.
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This example is from Wikipedia and may be reused under a CC BY-SA license.A smooth manifold isparallelizableif it admits a smooth global frame.
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This example is from Wikipedia and may be reused under a CC BY-SA license.A program solving a large mathematical or engineering problem will typically consist of severalparallelizableparts and several non-parallelizable(sequential) parts.
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This example is from Wikipedia and may be reused under a CC BY-SA license.Iterative algorithms are generallyparallelizable.
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This example is from Wikipedia and may be reused under a CC BY-SA license.These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors.
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