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Network Size

The degree to which it has learned general rules rather than simply learned to recognize specific sample patterns is then difficult to assess. In using a network on a new dataset, it is, therefore, important to try to estimate the complexity of the data (in essence, the number of rules that will be necessary to satisfactorily describe it) so that a network of suitable size can be used. If the network contains more hidden nodes than are needed to fit the rules that describe the data, some of the power of the network will be siphoned off into the learning of specific examples in the training set. [Pg.40]


The restricted access principle is based on the concept of diffusion-based exclusion of matrix components and allows peptides, which are able to access the internal surface of the particle, to interact with a functionalized surface (Figure 9.2). The diffusion barrier can be accomplished in two ways (i) the porous adsorbent particles have a topochemically different surface functionalization between the outer particle surface and the internal surface. The diffusion barrier is then determined by an entropy controlled size exclusion mechanism of the particle depending on the pore size of adsorbent (Pinkerton, 1991) and (ii) the diffusion barrier is accomplished by a dense hydrophilic polymer layer with a given network size over the essentially functionalized surface. In other words, the diffusion barrier is moved as a layer to the interfacial... [Pg.211]

Abstract Most recent studies on the inhomogeneity of a gel network size, charac-... [Pg.160]

The d values in PFGSE experiments are much larger than the network size considered here but much smaller than the size of a gel.71,87-89/98... [Pg.163]

In Section 2.2,87 the network size inhomogeneity of PMMA gel was seen to be enhanced by increasing the PS Mw in other words, the most homogeneous network is obtained by PS-free cross-linking. In the case of the PMMA gel that is... [Pg.174]

Mesoporous silicon oxides with different channel networks, sizes, and shapes ... [Pg.7]

To allow the network to predict new properties by interpolation (i.e., to produce empty neurons), the network size is set to be about 1.5 times the number of compounds. In contrast to the previous experiments, we will use a higher number of epochs for training to allow sufficient adaptation of the empty neurons. [Pg.200]

The variations of pollution fluxes or load (BOD5, quantity for instance) depend on flow variations. Thus, pollution quantity as well as the effluent quality may vary, on one hand, according to the network size and the importance of industrial discharges and, on the other hand, according to the type of sewer, separated or combined (i.e. also collecting rain water). [Pg.192]

Figure 2. Hydraulic conductivity ellipses for the three rock formations (network size = 10 m X10 m, hydraulic aperture (a/,) = 50 jjm, X- and y-axis = k, in m/s). Figure 2. Hydraulic conductivity ellipses for the three rock formations (network size = 10 m X10 m, hydraulic aperture (a/,) = 50 jjm, X- and y-axis = k, in m/s).
However, the exact probabilistic inference on a Bayesian network based on the Bayes theorem often becomes computationally impractical, especially when the network size and the numbers of different states of variables are big. This kind of exact inference is known to be an NP (non-polynomial)-hard problem for discrete variables in computation. Difficulty also arises when there are a good number of undirected edges in a Bayesian network stmcture. These issues and commonly used... [Pg.263]

The paper is organised as follows. Sections 2, 3 and 4 introduce ED As, Walsh functions and Hopfield networks respectively. Sections 5 and 6 describe a Hopfield EDA (HEDA) and presents two learning rules one based on a standard Hebbian update and one designed to improve network capacity. Section 7 describes a set of experiments and an analysis of network size, capacity and the time taken during learning. Sections analyses the weights of a HEDA and Sect.9 offers some conclusions and discusses future work. [Pg.251]

Figures shows the relationship between HEDA network size and capacity. The spread of capacity values is wide, varying with the level of interdependence between the random patterns. The chart shows the mean and the inter-quartUe range of capacity for each network size. The solid line shows the theoretical capacity of HNNs by size. Figures shows the relationship between HEDA network size and capacity. The spread of capacity values is wide, varying with the level of interdependence between the random patterns. The chart shows the mean and the inter-quartUe range of capacity for each network size. The solid line shows the theoretical capacity of HNNs by size.

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