Sentence examples for potential graphs from inspiring English sources

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Figure 1 shows the potential graphs of these two equations, namely, p = p and σeq = σeq(εeq) for an arbitrary material, with linear, nonlinear elastic, and hardening behavior.

For GABAergic recordings, the shift in the IPSP amplitude versus membrane potential graphs' x-intercept gave the change in EGABA, while the change in slope provided the relative change in synaptic conductance.

In all recordings, intracellular current steps were applied simultaneously with extracellular stimulation in sequences of 10, from the most negative to the most positive, so that PSP amplitude versus membrane potential graphs could be constructed in Microsoft Excel for each 5 min segment of the recording.

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(C) Membrane potential graph for green neuron.

Fig. 4 a DLS image and b Zeta potential graph for nanoparticles prepared by optimization of different variables.

However, it is worthy to note that still a part of zeta potential graph lies in the positive region.

We consider a large set of potential graph structures and efficiently compute the highest-scoring connected subgraph for each graph structure and each training example using GraphScan.

Figure 1 Size (upper graph) and zeta potential (lower graph) distributions of diatomite nanoparticles in water (pH = 7). Figure 2A shows a TEM image of purified diatomite nanoshells.

Simultaneously viewing multiple potential energy graphs and conformation overlays leads to an enhanced way of evaluating force fields and in their optimization.

The deposition of copper from acidified sulphate solutions via rectified sinusoidal half-wave potential-train electrolysis, at various magnetic flux densities is analyzed in terms of asymptotic tendencies observed in associated current cell potential drop graphs.

A descent graph D = (V″, E″) of a potential descent graph (V′, E′) is a subgraph of (V′, E′) such that V″ = V′ and for every pair of edges {(m i, p j ), (p i, p j )} in E′ exactly one is in E″ and for every pair of edges {(m i, m j ), (p i, m j )} in E′ exactly one is in E″.

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