Latest Articles for Network Design

A new network model enhances drone communication in crisis situations.

This study investigates the rigidity of eigenvalues in random regular graphs amidst structural changes.

Exploring the crossing number problem in graphs and its real-world applications.

A look into triangle-free triple systems and their properties in combinatorial mathematics.

This research focuses on finding even-length paths in directed graphs and their applications.

New methods aim to simplify the Steiner Tree problem for various applications.

Examining the minimum colors needed for rainbow cycles in graphs.

Explore the importance of connectivity thresholds in random geometric graphs.

This article discusses fitting bounded degree trees into complex sparse expanding graphs.

This article covers the intricacies of path selection in data networks.

A look into the structure and application of Steiner triple systems.

A fresh approach to connect terminal nodes efficiently in directed rooted networks.

Examining conditions for Hamilton paths and cycles in various graph collections.

Learn about pinnacle sets and their significance in graph theory.

Examining vertex cuts and their applications in graph theory and matroid structures.

Learn how vertex sparsification improves graph analysis and application.

Explore the concept of boundedness and its implications in hypergraph theory.

Cellular automata improve network design through reliability and efficient communication.

New methods improve connectivity analysis for various embedded graphs.

A concise overview of graph theory, focusing on Hoffman colorings and their applications.

An analysis of power and resolving power domination in fractal cubic networks.

A look at spanning trees and perfect matchings in graph theory.

A guide on resource allocation design for future wireless communications.

Learn how to switch independent transversals in graphs through small changes.

A look at distant submodular functions and their optimization in various fields.

Exploring how geodesics function within random road structures offers practical implications.

An overview of the properties and implications of Associated Mersenne graphs.

Examine advanced methods for finding shortest paths in Monge directed acyclic graphs.

Learn the parallel methods for verifying and analyzing minimum spanning trees.

Exploring how inversion and treewidth impact graph analysis and properties.

This article explores the significance of matchings in random graphs and their applications.

A look into disjunctive timed networks and their verification methods.

Exploring the unique properties of random spanning trees in graph theory.

Study clustering patterns in graph colouring with strong products and bounded properties.

Explore the significance and complexity of orthogonality dimension in graph theory.

A new algorithm improves the search for multiple shortest paths in directed graphs.

New strategies enhance color assignment in virtual graphs despite communication constraints.

Examining graph coloring methods and their implications on structure and applications.

New methods improve efficiency in solving complex computational problems.

A look into additive spanners and their role in simplifying network connections.