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To implement the alternating algorithm (1.3) andthe simultaneous algorithm (1.5), one has first to compute (or, at least, estimate)operator norms of A and B, which is in general not easy inpractice.
In order to implement the alternating algorithm (1.5) and the simultaneous algorithm (1.6) for solving SCFP (1.4), one has first to compute (or, at least, estimate) operator norms of A and B, which is in general not an easy work in practice.
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For more accurate results, operand widths have to be taken into account when estimating operator delays.
The designed control algorithm guarantees stability of the teleoperation system in the presence of an estimated operator and environmental force.
We start with the Birman Solomyak approach to define double operator integrals and consider applications in estimating operator differences (f(A -f(B)) for self-A -fint operators A and B. Next, we present the Birman–Solomyak approach to the Liforits–Krein trace formula that is based on doperatorsrAtor integrand.
Practicably speaking, in domains of complex system or interface design, the proposed method can be used to quantitatively estimate the operator's workload and comprehend where the operator workload is concentrated early on, in the design phase.
First, we estimate the operator.
Now, we estimate the operator.
Now, we estimate the operator, defined in (2.113).
First, we estimate the operator, defined in (2.112).
To determine stepsize (beta_{k}), one needs first to calculate (or estimate) the operator norms (|A|) and (|B|).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com