Bank is relevant at all, it shows our preference for common sense inquiries over formalism--a preference that works against the Government's technical argument in this case.
The sum-over-trips formalism requires constant diameter along edges, but allows discontinuous jumps in the diameters at nodes.
The sum-over-trips formalism can then be generalised to support a presence of new boundary conditions.
Here, we suggest possible modifications to the four-classes algorithm of Cao and Abbott [21] as well as introduce novel alternative algorithms for the sum-over-trips formalism.
In this paper, we have generalised the "sum-over-trips" formalism for single dendritic trees to cover networks of gap-junction coupled resonant neurons.
Here, we demonstrate how the "sum-over-trips" formalism can be applied to a two-cell network for obtaining insight into network response.
In this paper, we introduce and investigate a number of efficient algorithms for calculating the Green's function on dendritic trees using the sum-over-trips formalism.
To obtain insight into the modulatory role of gap junctions in tuning networks of resonant dendritic trees, we generalise the "sum-over-trips" formalism for calculating the response function of a single branching dendrite to a gap junctionally coupled network.
It is shown (for the case of passive and quasi-active dendritic dynamics) how a network response function can be constructed using a "sum-over-trips" formalism, and that the position and strength of gap junction coupling can be used to tune network response.
Using the "sum-over-trips" formalism G ˆ i j ( x, y, ω ) can be constructed as an infinite series expansion G ˆ i j ( x, y, ω ) = 1 D j γ j ∑ trips A trip H ˆ ∞ ( L trip ( i, j, x, y, ω ) ), (29).
