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These knowledge maps are represented formally to facilitate an inferencing mechanism which helps to automatically identify the causes of the inefficiencies and inconsistencies.

In this paper, we introduce the concept of L p Blaschke-Minkowski homomorphisms and show that those maps are represented by a spherical convolution operator.

Real-time maps are represented in the information carried by the electrical signals themselves.

Metabolic maps are represented using hypergraphs and the complexity is controlled by varying the specificity of the molecular signature.

The corresponding maps are represented in Figure 8 in which we keep only the diagonals of the global N-maps with more than 60% of identity.

In OpenStructure, molecular or chemical entities, such as macromolecules, sequences, alignments or electron density maps, are represented as objects, offering a comprehensive set of functions for data manipulation and information querying.

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The figures show that the spread of local and global order of the homozygous TKO maps is represented by a value of K ranging from 0.03 to 0.008 for the Gierer model and 0.01 to 0.002 for the Koulakov model.

In the three first case studies, N-maps are represented as pictures where horizontal bold lines represent the sequences compared.

In the 'true' physical problem we assume 𝕏 = L∞ but in a practical implementation the solution and forward mapping are represented in discrete vector spaces where A h : ℝ n → ℝ m is a linear or non-linear operator.

This mapping is represented by Equation (1).

The world map is represented by a pyramid of tiles.

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