signal-flow graph

This relationship represented by the signal-flow graph of Figure 1.

A signal-flow graph has a one-to-one relationship with a system of linear equations.

This results in much simpler matrix signal-flow graph as shown in the figure at the top of the article.

This system could be modeled as scalar signal-flow graph with multiple inputs and outputs.

Consider the signal-flow graph shown.

An important kind of noncommutative signal-flow graph is a finite state automaton over an alphabet .

In the first of these, Samuel Jefferson Mason in 1953 introduced signal-flow graphs.

Signal-flow graphs are weighted, directed graphs.

Mason's doctoral dissertation, supervised by Ernst Guillemin, was on signal-flow graphs and he is often credited with inventing them.

The signal flow of a program or a signal processing system is described graphically in a signal-flow graph or a data-flow diagram.

In general, signal-flow graphs, unlike the regular directed graphs described above, do not correspond to the topology of the physical arrangement of components.

The system is often expressed as a Signal-flow graph and its overall transfer function can be computed from Mason's Gain Formula.

This signal-flow graph describes causality properly if and only if V and V are designated as inputs.

A signal-flow graph (SFG) is a special type of block diagram-and directed graph-consisting of nodes and branches.

Khoman Phang: An overview of signal-flow graphs This chapter is from Dr. Phang's Ph.

Mason's gain formula (MGF) is a method for finding the transfer function of a linear signal-flow graph (SFG).

This example is representative of a SFG (signal-flow graph) used to represent a servo control system and illustrates several features of SFGs.

The loop gain of a vertex v w.r.t. a subgraph H is the gain from source to sink of the signal-flow graph split at v after removing all vertices not in H.

In automata theory and control theory, branches of mathematics, theoretical computer science and systems engineering, a noncommutative signal-flow graph is a tool for modeling interconnected systems and state machines by mapping the edges of a directed graph to a ring or semiring.

It is similar to the better known block diagram and signal-flow graph, with the major difference that the arcs in bond graphs represent bi-directional exchange of physical energy, while those in block diagrams and signal-flow graphs represent uni-directional flow of information.