Current Issue


Robustness and Influence Dynamics in Complex Networks: A Unified Framework for Structural Resilience and Diffusion Processes

Tuan Nguyen Minh

https://doi.org/10.6025/jnt/2026/17/2/47-62

Abstract The rapid expansion of large-scale complex networks has intensified the need to understand how structural resilience and functional diffusion processes interact under perturbations. This paper presents a unified framework that integrates percolation-theoretic robustness metrics with canonical influence propagation models, addressing a critical gap in network science where structural stability and information flow are typically analyzed in isolation. We formalize network robustness through the persistence... Read More


A Multi-Layer Analytical Framework for Reliability Assessment of IoT-Blockchain Systems Using Sensor-Driven Transaction Modeling

Ketmaneechairat, H. Oothongsap, P. Mingkhwan, A

https://doi.org/10.6025/jnt/2026/17/2/63-82

Abstract The integration of blockchain technology with Internet of Things (IoT) systems presents significant potential for enhancing security, decentralization, and trust. However, this convergence introduces critical challenges including high computational overhead, scalability limitations, latency constraints in 5G-enabled environments, and the absence of unified frameworks that simultaneously address security, trust management, and energy efficiency. This study proposes a multi layer analytical framework for assessing reliability in IoT-blockchain... Read More


Fractal Analysis of Long-Range Dependence in IoT-Blockchain Time Series:A Methodological Framework Using Hurst Exponent, R/S, and DFA

Oothongsap, P. Mingkhwan A.

https://doi.org/10.6025/jnt/2026/17/2/83-94

Abstract This study presents a methodological framework for analyzing long-range dependence (LRD) in IoT blockchain time series through fractal analysis. Utilizing a synthetically generated Fractional Gaussian Noise (FGN) dataset that emulates high speed network traffic, the research employs the Hurst exponent as a primary metric to quantify temporal persistence and scaling behavior. Two classical yet robust techniques Rescaled Range (R/S) analysis and Detrended Fluctuation Analysis... Read More


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