TY - CHAP
T1 - Machine Learning-Based Biomimetic Optimization Models for Transport Networks
AU - Barai, Shishir
AU - Sgarrella, Joe
AU - Laplante, William
AU - Peco, Christian
N1 - Publisher Copyright:
© The Author(s), under exclusive license to Springer Nature Switzerland AG 2026.
PY - 2026
Y1 - 2026
N2 - The slime LearningOptimizationModelMechanicsStateMechanicsmold Physarum polycephalum exhibits an innate ability to form networks that efficiently solve complex combinatorial problemsProblem and optimize transport pathways. This emergent behavior is largely attributed to the dynamic microstructural properties of its cytoplasm. In this study, we build upon a phase-fieldField modelModel of the slime mold and introduce a machine learningLearning approach to optimize its microstructural responsesResponse, thereby capturing the essence of its transport network optimizationOptimization. By conceptualizing transport networks as composite meshMesh structures–akin to biological organisms with specialized regions emulating functionsFunction such as nuclei and cellular matrices–we establish a connection between biological phenomena and computationalComputational modeling. Utilizing continuum equationsEquation, we simulate protoplasmic flux within these meshesMesh, generating data that encapsulates the core dynamicsDynamics of transport. A machine learningLearning modelModel is then trained to predict the resulting pressure and flowFlow fieldsField based on a given composite meshMesh structure. Once trained, this modelModel rapidly approximates the physical behaviors, enabling iterative optimizationOptimization of the meshMesh topologyTopology to enhance transport efficiency. Furthermore, encoding the meshMesh structures into a compact latent space accelerates the optimizationOptimization process. This integrated framework combines composite meshMesh modeling, biophysical simulationsSimulation, and machine learningLearning to uncover novel bio-inspired strategies for designing optimized transport networks.
AB - The slime LearningOptimizationModelMechanicsStateMechanicsmold Physarum polycephalum exhibits an innate ability to form networks that efficiently solve complex combinatorial problemsProblem and optimize transport pathways. This emergent behavior is largely attributed to the dynamic microstructural properties of its cytoplasm. In this study, we build upon a phase-fieldField modelModel of the slime mold and introduce a machine learningLearning approach to optimize its microstructural responsesResponse, thereby capturing the essence of its transport network optimizationOptimization. By conceptualizing transport networks as composite meshMesh structures–akin to biological organisms with specialized regions emulating functionsFunction such as nuclei and cellular matrices–we establish a connection between biological phenomena and computationalComputational modeling. Utilizing continuum equationsEquation, we simulate protoplasmic flux within these meshesMesh, generating data that encapsulates the core dynamicsDynamics of transport. A machine learningLearning modelModel is then trained to predict the resulting pressure and flowFlow fieldsField based on a given composite meshMesh structure. Once trained, this modelModel rapidly approximates the physical behaviors, enabling iterative optimizationOptimization of the meshMesh topologyTopology to enhance transport efficiency. Furthermore, encoding the meshMesh structures into a compact latent space accelerates the optimizationOptimization process. This integrated framework combines composite meshMesh modeling, biophysical simulationsSimulation, and machine learningLearning to uncover novel bio-inspired strategies for designing optimized transport networks.
UR - https://www.scopus.com/pages/publications/105029879291
UR - https://www.scopus.com/pages/publications/105029879291#tab=citedBy
U2 - 10.1007/978-3-031-98675-8_5
DO - 10.1007/978-3-031-98675-8_5
M3 - Chapter
AN - SCOPUS:105029879291
T3 - Computational Methods in Applied Sciences
SP - 27
EP - 38
BT - Computational Methods in Applied Sciences
PB - Springer
ER -