"local correction" is a correct and usable phrase in written English.
It refers to the act of correcting or adjusting something on a small or specific level, rather than making large-scale changes. This could refer to fixing a mistake in a particular area, adjusting something to better suit a specific situation or location, or addressing a problem in a specific part of a larger system. Example: The editor made some local corrections to the article, fixing minor grammatical errors and rewording a few sentences for clarity.
In the second procedure of the computation, we suppose that the neuron in question receives spikes during the simulation time step, and propose an event-driven local correction process to correct the total synaptic current that is calculated in the first procedure of the computation.
Focused on both form/content: Sample from ANL8 is a response to essay prompt but unlike ANL7, the teacher provides local correction [the word councilor] was underlined and pointed to the correct spelling of the word counselor, [councilor that's politician], and global feedback such as underlining a phrase, e.g. a background [background only?].
Furthermore, in order to realize the local correction process quickly and effectively, we propose a new event-processing method to realize the local correction process based on the data structure of circular two-dimensional array.
In this work, a novel approach for distortion correction is proposed which, by combining both global and local correction methods allows good image quality in relatively acceptable time.
An algorithm that is able to compensate for such conflicting updates by a local correction strategy, called local compensation (LC), is incorporated into SDCC.
Therefore, this article suggests use of a local correction coefficient based on the simulations for further research utilizing data from the study area.
Predictably, state and local corrections officials determined to preserve the disastrous status quo are pushing back.
For potential field data inversion we apply a new method of local corrections.
The novel aspect of our new method is its use of local corrections to the discretized kernel in the vicinity of the kernel singularity.
The basis of this method is Anderson's method of local corrections and similar ideas for handling the potential and boundary layer flows.
Modifying the Nyström method with local corrections for singular integrands allows the method to be applied to the inherently singular kernels of frequency-domain electromagnetic integral equations.
