Formal Graph Representation

Formal Graph Representation of a Space Distribnted Pole.104... 

FORMAL GRAPH REPRESENTATION OF A SPACE DISTRIBUTED POLE... 

GRAPH 7.1 Formal Graph representation of the inductive influence between two poles, mixing selfinfluence and mutual influence (left), and of the similar cases of capacitive influence (right). 

G RAPH 7.2 Formal Graph representation of the conductive influence between two poles, mixing self-influence and mutual influence in the case of exchange by flows (left) and in the case of exchange by efforts (right). 

The Formal Graph representation of the five basic mnltipoles is identical to the representation of dipoles, which is shown in Graphs 8.1 and 8.2. 

The Formal Graph representations of these two ways of mounting are drawn in Graph 8.18. 

Its Formal Graph representation obeys the same convention as for the system properties (see Graph 9.3). 

This simplifies the Formal Graph representation because a projection from above, in keeping only the pertinent variables, can be drawn as shown in Graph 9.22. 

GRAPH 10.1 Three Formal Graph representations of a transfer at the global level. On the left is the representation used when the inductive subvariety is explicitly implied, on the right when it is capacitive, and in the middle when no subvariety is specified. 

GRAPH 10.14 Formal Graph representations of the admittance of an inductive constant phase element (a) and of a capacitive one (b). The cross near the flow node (current) symbolizes a multiplication of operators (and not an addition) with the respective weights indicated near the arrow head. 

The Formal Graph representation of Pick s law has been given in case study G3 Pick s Law and is reproduced in the case study abstract. It remains to tackle the continuity equation. 

The Formal Graph representation is shown in Graph 10.28 together with the representation of a similar process which is the propagation of a phenomenon (wave, perturbation, etc.) through space... 

The concept of ideal or perfect gas is among the most important ones in physical chemistry and thermodynamics. From its properties are derived a certain number of models such as the concept of ideal substance and its counterpart, the real substance. The Formal Graph representation of this system is introduced here directly, and the classical model of the ideal gas is discussed in detail in case study K2. 

The Formal Graph representation of this expression is ensured by the combination of the three links starting from the entity unit, going through the particle velocity and momentum and arriving at the energy-per-entity. These three links can be viewed as the apparent link between the entity unit and the energy-per-entity, as if the particle possessed a capacitance. 

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