Linear Graph Notation - significado y definición. Qué es Linear Graph Notation
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Qué (quién) es Linear Graph Notation - definición

GRAPH WITH NODES CONNECTED LINEARLY
Linear graph

Linear Graph Notation      
(LGN) A linearised representation of TCOL trees. [B.W. Leverett et al, "An Overview of the Production Quality Compiler-Compiler Projects", TR CMU-CS-79-105, Carnegie Mellon 1979]. (1995-01-23)
Polish notation         
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MATHEMATICAL NOTATION IN WHICH EVERY OPERATOR PRECEDES ALL OF ITS OPERANDS
Polish Notation; Lukasiewicz notation; Łukasiewicz notation; Prefix notation; PN (notation); Notacja polska; Normal Polish notation; NPN (notation); Warsaw notation; Prefix operator; Prefix expression; Prefixed notation; Polish prefix notation; Polish string; Polish notation string; Polish string notation
¦ noun Logic & Computing a system of formula notation without brackets or special punctuation, used to represent arithmetical operations.
Polish notation         
  • 125px
MATHEMATICAL NOTATION IN WHICH EVERY OPERATOR PRECEDES ALL OF ITS OPERANDS
Polish Notation; Lukasiewicz notation; Łukasiewicz notation; Prefix notation; PN (notation); Notacja polska; Normal Polish notation; NPN (notation); Warsaw notation; Prefix operator; Prefix expression; Prefixed notation; Polish prefix notation; Polish string; Polish notation string; Polish string notation
Polish notation (PN), also known as normal Polish notation (NPN), Łukasiewicz notation, Warsaw notation, Polish prefix notation or simply prefix notation, is a mathematical notation in which operators precede their operands, in contrast to the more common infix notation, in which operators are placed between operands, as well as reverse Polish notation (RPN), in which operators follow their operands. It does not need any parentheses as long as each operator has a fixed number of operands.

Wikipedia

Path graph

In the mathematical field of graph theory, a path graph (or linear graph) is a graph whose vertices can be listed in the order v1, v2, …, vn such that the edges are {vi, vi+1} where i = 1, 2, …, n − 1. Equivalently, a path with at least two vertices is connected and has two terminal vertices (vertices that have degree 1), while all others (if any) have degree 2.

Paths are often important in their role as subgraphs of other graphs, in which case they are called paths in that graph. A path is a particularly simple example of a tree, and in fact the paths are exactly the trees in which no vertex has degree 3 or more. A disjoint union of paths is called a linear forest.

Paths are fundamental concepts of graph theory, described in the introductory sections of most graph theory texts. See, for example, Bondy and Murty (1976), Gibbons (1985), or Diestel (2005).