DOIAbstract
AbstractThe graphs known as trees have natural analogues in higher dimensional simplicial complexes. As an extension of Cayley's formula nn−2, the number of these k-dimensional trees on n-labeled vertices is shown to be (nk) (kn−k2+1)n−k−2
AbstractThe graphs known as trees have natural analogues in higher dimensional simplicial complexes. As an extension of Cayley's formula nn−2, the number of these k-dimensional trees on n-labeled vertices is shown to be (nk) (kn−k2+1)n−k−2
A tree in which each non-leaf graph vertex has a constant number of branches k is called a k-Cayley ...
A tree in which each non-leaf graph vertex has a constant number of branches k is called a k-Cayley ...
AbstractA labeled k-dimensional tree, or simply a k-tree, can be defined either by a k-dimensional s...
AbstractThe graphs known as trees have natural analogues in higher dimensional simplicial complexes....
AbstractWe give a new proof of Cayley's formula, which states that the number of labeled trees on n ...
AbstractThis paper concerns extensions of Cayley's enumeration formula to a class of multi-dimension...
This paper concerns extensions of Cayley\u27s enumeration formula to a class of multi-dimensional tr...
AbstractAnother derivation is given of Beineke and Pippert's formula for the number of k-trees with ...
AbstractIn 1889, A. Cayley stated that the number of forests with n labeled vertices that consist of...
AbstractThis paper concerns extensions of Cayley's enumeration formula to a class of multi-dimension...
AbstractWe give a new proof of Cayley's formula, which states that the number of labeled trees on n ...
Głównym punktem pracy jest wzór Cayley'a na liczbę wszystkich drzew oznaczonych oraz jego dowody.Pie...
In graph theory, trees are combinatorial objects usually defined as connected graphs without cycles....
Article numéro 04.3.1. Article dans revue scientifique avec comité de lecture. internationale.Intern...
AbstractIn 1889, A. Cayley stated that the number of forests with n labeled vertices that consist of...
A tree in which each non-leaf graph vertex has a constant number of branches k is called a k-Cayley ...
A tree in which each non-leaf graph vertex has a constant number of branches k is called a k-Cayley ...
AbstractA labeled k-dimensional tree, or simply a k-tree, can be defined either by a k-dimensional s...
AbstractThe graphs known as trees have natural analogues in higher dimensional simplicial complexes....
AbstractWe give a new proof of Cayley's formula, which states that the number of labeled trees on n ...
AbstractThis paper concerns extensions of Cayley's enumeration formula to a class of multi-dimension...
This paper concerns extensions of Cayley\u27s enumeration formula to a class of multi-dimensional tr...
AbstractAnother derivation is given of Beineke and Pippert's formula for the number of k-trees with ...
AbstractIn 1889, A. Cayley stated that the number of forests with n labeled vertices that consist of...
AbstractThis paper concerns extensions of Cayley's enumeration formula to a class of multi-dimension...
AbstractWe give a new proof of Cayley's formula, which states that the number of labeled trees on n ...
Głównym punktem pracy jest wzór Cayley'a na liczbę wszystkich drzew oznaczonych oraz jego dowody.Pie...
In graph theory, trees are combinatorial objects usually defined as connected graphs without cycles....
Article numéro 04.3.1. Article dans revue scientifique avec comité de lecture. internationale.Intern...
AbstractIn 1889, A. Cayley stated that the number of forests with n labeled vertices that consist of...
A tree in which each non-leaf graph vertex has a constant number of branches k is called a k-Cayley ...
A tree in which each non-leaf graph vertex has a constant number of branches k is called a k-Cayley ...
AbstractA labeled k-dimensional tree, or simply a k-tree, can be defined either by a k-dimensional s...
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