Add to ORKGA transit function R on a set V is a function R: V × V → 2V satisfying the axiom
This theory is split into two sections. In the first section, we give a formal proof that a well-kno...
A feasible family of paths in a connected graph G is a family that contains at least one path betwee...
Let Γ be an abelian group, and let γ: E(G) → Γ be be a function assigning values in Γ to every edge...
summary:A transit function $R$ on a set $V$ is a function $R\:V\times V\rightarrow 2^{V}$ satisfying...
Definition(s): A transit function on a set V is a function R:V ×V → 2V satisfying the following axio...
AbstractThe induced path transit function J(u,v) in a graph consists of the set of all vertices lyin...
textabstractThe notion of transit function is introduced to present a unifying approach for results ...
AbstractThe geodesic and induced path transit functions are the two well-studied interval functions ...
n-ary transit functions are introduced as a generalization of binary (2-ary) transit functions. We s...
n-ary transit functions are introduced as a generalization of binary (2-ary) transit functions. We s...
An antimedian of a pro le = (x1; x2; : : : ; xk) of vertices of a graph G is a vertex maximizing t...
A path-decomposition of a graph is a partition of its edges into subgraphs each of which is a path o...
textabstractA fundamental notion in metric graph theory is that of the interval function I : V × V →...
The concept of pathos of a graph G was introduced by Harary [2], as a collection of minimum number o...
Path properties, such as 'geodesic', 'induced', 'all paths' define a convexity on a connected graph....
This theory is split into two sections. In the first section, we give a formal proof that a well-kno...
A feasible family of paths in a connected graph G is a family that contains at least one path betwee...
Let Γ be an abelian group, and let γ: E(G) → Γ be be a function assigning values in Γ to every edge...
summary:A transit function $R$ on a set $V$ is a function $R\:V\times V\rightarrow 2^{V}$ satisfying...
Definition(s): A transit function on a set V is a function R:V ×V → 2V satisfying the following axio...
AbstractThe induced path transit function J(u,v) in a graph consists of the set of all vertices lyin...
textabstractThe notion of transit function is introduced to present a unifying approach for results ...
AbstractThe geodesic and induced path transit functions are the two well-studied interval functions ...
n-ary transit functions are introduced as a generalization of binary (2-ary) transit functions. We s...
n-ary transit functions are introduced as a generalization of binary (2-ary) transit functions. We s...
An antimedian of a pro le = (x1; x2; : : : ; xk) of vertices of a graph G is a vertex maximizing t...
A path-decomposition of a graph is a partition of its edges into subgraphs each of which is a path o...
textabstractA fundamental notion in metric graph theory is that of the interval function I : V × V →...
The concept of pathos of a graph G was introduced by Harary [2], as a collection of minimum number o...
Path properties, such as 'geodesic', 'induced', 'all paths' define a convexity on a connected graph....
This theory is split into two sections. In the first section, we give a formal proof that a well-kno...
A feasible family of paths in a connected graph G is a family that contains at least one path betwee...
Let Γ be an abelian group, and let γ: E(G) → Γ be be a function assigning values in Γ to every edge...