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Fig. 10 Components Z x and Z q of phase resetting curve for an excitatory network with synaptic depression.
Fig. 3 Components Z E and Z I of phase resetting curve for an E-I network supporting limit cycle oscillations in the deterministic limit.
The main contribution of the proposed phase resetting scheme is its predefined constant response time given a single-pulse perturbation and an arbitrary phase resetting curve (PRC) that can be modified at any time.
A plot of the limit cycle is shown in Figure 2 and the components Z E, Z I of the corresponding phase resetting curve are shown in Figure 3.
together with the normalization condition ω = Z x A ( x ∗ , q ∗ + Z q [ k + ( 1 − q ∗ − k − x ∗ q ∗ ]. The components of the phase resetting curve for the limit cycle shown in Figure 9(b) are plotted in Figure 10.
Given a limit cycle solution ( x ∗ , q ∗ and associated isochronal function Ψ ( x, q ), we can numerically calculate the components of the corresponding phase resetting curve, which are defined according to Z x = ∂ Ψ ( x, q ) ∂ x | x = x ∗ , q = q ∗ , Z q = ∂ Ψ ( x, q ) ∂ q | x = x ∗ , q = q ∗ (43).
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These phase-resetting curves describe the phase shifts of intrinsic suprathreshold oscillations and occur in a regular spiking regime.
The shift of the phase of intrinsic subthreshold oscillations described here is different from the phase-resetting curves of suprathreshold oscillations (Reyes & Fetz, 1993; Ermentrout, 1996).
The hydraulic damper in resetting mode is referred as resetting semi-active stiffness damper (RSASD) (Yang et al. 2000).
These resetting effects can result not just from prolonged reading but from a single exposure.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com