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  1. MCMSTClustering: defining non-spherical clusters by using minimum spanning tree over KD-tree-based micro-clusters

    Clustering is a technique for statistical data analysis and is widely used in many areas where class labels are not available. Major problems related...

    Article 12 March 2023
  2. A spanning tree approach to social network sampling with degree constraints

    Online social networks (OSNs) have become increasingly popular on the web in recent years. There are millions of users on these networks, and they...

    Alireza Rezvanian, S. Mehdi Vahidipour, Zeinab S. Jalali in Social Network Analysis and Mining
    Article 18 May 2024
  3. Colored Constrained Spanning Tree on Directed Graphs

    We study the \(\kappa \) -Colored Constrained Spanning Tree...
    Hung-Yeh Lee, Hsuan-Yu Liao, Wing-Kai Hon in Algorithms and Data Structures
    Conference paper 2023
  4. NP-Completeness of the Minimum Spanning Tree Problem of a Multiple Graph of Multiplicity k ≥ 3

    Undirected multiple graphs of any natural multiplicity k > 1 are studied. There are edges of three types: ordinary edges, multiple edges, and...

    Article 01 December 2022
  5. A Novel Fuzzy Distance-Based Minimum Spanning Tree Clustering Algorithm for Face Detection

    Solving a clustering algorithm can usually be simplified into an optimization problem. Using relevant knowledge in graph theory, many optimization...

    Yang Li, Wenju Zhou in Cognitive Computation
    Article 15 February 2022
  6. MCMSTStream: applying minimum spanning tree to KD-tree-based micro-clusters to define arbitrary-shaped clusters in streaming data

    Stream clustering has emerged as a vital area for processing streaming data in real-time, facilitating the extraction of meaningful information....

    Berfin Erdinç, Mahmut Kaya, Ali Şenol in Neural Computing and Applications
    Article Open access 27 February 2024
  7. Efficiently Enumerating All Spanning Trees of a Plane 3-Tree

    A spanning tree T of a connected, undirected graph G is an acyclic subgraph having all vertices and a minimal number of edges of G connecting those...
    Muhammad Nur Yanhaona, Asswad Sarker Nomaan, Md. Saidur Rahman in Algorithms and Complexity
    Conference paper 2023
  8. Better Hardness Results for the Minimum Spanning Tree Congestion Problem

    In the spanning tree congestion problem, given a connected graph G, the objective is to compute a spanning tree T in G for which the maximum edge...
    Huong Luu, Marek Chrobak in WALCOM: Algorithms and Computation
    Conference paper 2023
  9. Intersection of random spanning trees in complex networks

    In their previous work, the authors considered the concept of random spanning tree intersection of complex networks (London and Pluhár, in: Cherifi,...

    András London, András Pluhár in Applied Network Science
    Article Open access 13 October 2023
  10. A Hybrid Steady-State Genetic Algorithm for the Minimum Conflict Spanning Tree Problem

    This paper studies a hybrid approach for the minimum conflict spanning tree (MCST) problem, where the MCST problem deals with finding a spanning tree...
    Punit Kumar Chaubey, Shyam Sundar in Machine Learning, Optimization, and Data Science
    Conference paper 2024
  11. Performance analysis of evolutionary algorithm for the maximum internal spanning tree problem

    The maximum internal spanning tree (MIST) problem is to find a spanning tree with maximum number of internal node for an undirected graph. It is a...

    **aoyun **a, Zhengxin Huang, ... Yi **ang in The Journal of Supercomputing
    Article 21 February 2022
  12. Simulated Annealing is a Polynomial-Time Approximation Scheme for the Minimum Spanning Tree Problem

    We prove that Simulated Annealing with an appropriate cooling schedule computes arbitrarily tight constant-factor approximations to the minimum...

    Benjamin Doerr, Amirhossein Rajabi, Carsten Witt in Algorithmica
    Article Open access 22 July 2023
  13. On Conflict-Free Spanning Tree: Algorithms and Complexity

    A natural constraint in real-world applications is to avoid conflicting elements in the solution of problems. Given an undirected graph...
    Bruno José S. Barros, Luiz Satoru Ochi, ... Uéverton S. Souza in Algorithms and Discrete Applied Mathematics
    Conference paper 2022
  14. Reconfiguration of Spanning Trees with Degree Constraints or Diameter Constraints

    We investigate the complexity of finding a transformation from a given spanning tree in a graph to another given spanning tree in the same graph via...

    Nicolas Bousquet, Takehiro Ito, ... Kunihiro Wasa in Algorithmica
    Article 10 April 2023
  15. A hybrid technique using minimal spanning tree and analytic hierarchical process to prioritize functional requirements for parallel software development

    Software for large enterprises such as the enterprise resource planning (ERP) is more likely to be developed by a team of software developers where...

    Muhammad Yaseen, Aida Mustapha, ... Noraini Ibrahim in Requirements Engineering
    Article 12 February 2023
  16. A Self-stabilizing Minimum Average Stretch Spanning Tree Construction

    Stretch is a metric in the construction of spanning trees that measures the deviation in the distance between a pair of nodes in the tree compared to...
    Sinchan Sengupta, Sathya Peri, Parwat Singh Anjana in Networked Systems
    Conference paper 2022
  17. A PGAS-Based Implementation for the Parallel Minimum Spanning Tree Algorithm

    The minimum spanning tree is a critical problem for many applications in network analysis, communication network design, and computer science. The...
    Vahag Bejanyan, Hrachya Astsatryan in Large-Scale Scientific Computing
    Conference paper 2022
  18. Geometric Spanning Trees Minimizing the Wiener Index

    The Wiener index of a network, introduced by the chemist Harry Wiener [30], is the sum of distances between all pairs of nodes in the network. This...
    A. Karim Abu-Affash, Paz Carmi, ... Joseph S. B. Mitchell in Algorithms and Data Structures
    Conference paper 2023
  19. Incremental algorithms for the maximum internal spanning tree problem

    The maximum internal spanning tree (MIST) problem is utilized to determine a spanning tree in a graph G , with the maximum number of possible internal...

    **anbin Zhu, Wenjun Li, ... Jianxin Wang in Science China Information Sciences
    Article 06 April 2021
  20. Partial Inverse Min-Max Spanning Tree Problem Under the Weighted Bottleneck Hamming Distance

    Given a undirected connected weighted graph G and a forest F of G, the partial inverse min-max spanning tree problem is to adjust weight function...
    Qingzhen Dong, **anyue Li, Yu Yang in Algorithmic Aspects in Information and Management
    Conference paper 2022
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