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In this work, we address the problem of optimizing and designing mechanisms for a linear combination of weighted completion time and energy consumption on a single machine with dynamic speed-scaling.
Conversely, we find the variation with r of the shear modulus for a linear combination of the radial and the hoop stresses to have a pre-assigned variation in the cylinder; this inverse problem is usually called material tailoring.
We manage the speed-accuracy tradeoff by explicitly optimizing for a linear combination of speed and accuracy.
RLNC randomly chooses elements from a finite field as the coefficients for a linear combination of packets.
An asymptotic (1−α 100% confidence interval for a linear combination of regression parameters, say, h T β is given by h T β ̂ φ ± t α / 2, n − p − 1 τ ̂ φ h T X ′ X X ) − 1 h, (10).
The following lemma gives a convenient compact criterion for a linear combination of composition operators acting on (A_{alpha}^{2}(Pi^)). Let T be a linear combination of composition operators and assume that T is bounded on (A_{alpha }^{2}(Pi^)).
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The use of multiple detectors and moderator arranged along an axis of symmetry (e.g., long axis of a cylinder) with known neutron-slowing properties allows for the construction of a linear combination of responses that approximate the ambient neutron dose equivalent.
We establish some generalizations of the recent Pečarić-Rajić-Dragomir-type inequalities by providing upper and lower bounds for the norm of a linear combination of elements in a normed linear space.
The main aim of this paper is to establish further generalizations of these Pečarić-Rajić-Dragomir-type inequalities (1.1), (1.2), (1.3), and (1.4) by providing upper and lower bounds for the norm of a linear combination of elements in the normed linear space.
Some mathematical properties of the new distribution can be determined from a linear combination for its density function such as ordinary and incomplete moments.
For example: The Laplace transform of a linear combination of functions is the same linear combination of the Laplace transforms.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com