ROOTS: An Algorithm to Generate Biologically Realistic Cortical Axons and an Application to Electroceutical Modeling.

作者: Clayton S. Bingham , Adam Mergenthal , Jean-Marie C. Bouteiller , Dong Song , Gianluca Lazzi

DOI: 10.3389/FNCOM.2020.00013

关键词:

摘要: Advances in computation and neuronal modeling have enabled the study of entire neural tissue systems with an impressive degree biological realism. These efforts focused largely on dendrites somas while neglecting axons. The need for biologically realistic explicit axonal models is particularly clear applications involving clinical therapeutic electrical stimulation because axons are generally more excitable than other neuroanatomical subunits. While many can rely existing repositories reconstructed dendritic/somatic morphologies to real cells or estimate parameters a generative model, such datasets scarce incomplete. Those that do exist may still be insufficient build accurate increased geometric variability demands proportional increase data. To address this need, Ruled-Optimum Ordered Tree System (ROOTS) was developed extends capability morphology methods include highly branched cortical axon terminal arbors. Further, presents explores use-case prediction response externally applied electric fields. results presented herein comprise (i) quantitative qualitative analysis algorithm proposed, (ii) comparison generated fibers those observed histological studies, (iii) requisite spatial morphological complexity arbors extracellular stimulation, (iv) strength-duration explore probable thresholds excitation dentate perforant path under controlled conditions. ROOTS demonstrates superior ability capture realism model fibers, allowing improved accuracy predicting impact microscale structures branching patterns spatiotemporal activity presence

参考文章(55)
Menno P. Witter, The perforant path: projections from the entorhinal cortex to the dentate gyrus Progress in Brain Research. ,vol. 163, pp. 43- 61 ,(2007) , 10.1016/S0079-6123(07)63003-9
Iliana Michailidou, Janske G. P. Willems, Evert-Jan Kooi, Corbert van Eden, Stefan M. Gold, Jeroen J. G. Geurts, Frank Baas, Inge Huitinga, Valeria Ramaglia, Complement C1q-C3–associated synaptic changes in multiple sclerosis hippocampus Annals of Neurology. ,vol. 77, pp. 1007- 1026 ,(2015) , 10.1002/ANA.24398
Gary R. Holt, Christof Koch, Electrical interactions via the extracellular potential near cell bodies. Journal of Computational Neuroscience. ,vol. 6, pp. 169- 184 ,(1999) , 10.1023/A:1008832702585
Hermann Cuntz, Friedrich Forstner, Alexander Borst, Michael Häusser, One Rule to Grow Them All: A General Theory of Neuronal Branching and Its Practical Application PLoS Computational Biology. ,vol. 6, pp. e1000877- ,(2010) , 10.1371/JOURNAL.PCBI.1000877
Paul E. Patton, Bruce McNaughton, Connection matrix of the hippocampal formation: I. The dentate gyrus Hippocampus. ,vol. 5, pp. 245- 286 ,(1995) , 10.1002/HIPO.450050402
Cameron C. McIntyre, Warren M. Grill, Excitation of Central Nervous System Neurons by Nonuniform Electric Fields Biophysical Journal. ,vol. 76, pp. 878- 888 ,(1999) , 10.1016/S0006-3495(99)77251-6
Julian M. L. Budd, Krisztina Kovács, Alex S. Ferecskó, Péter Buzás, Ulf T. Eysel, Zoltán F. Kisvárday, Neocortical axon arbors trade-off material and conduction delay conservation PLOS Computational Biology. ,vol. 6, ,(2010) , 10.1371/JOURNAL.PCBI.1000711
Ruggero Scorcioni, Giorgio A. Ascoli, Algorithmic reconstruction of complete axonal arborizations in rat hippocampal neurons Neurocomputing. ,vol. 65, pp. 15- 22 ,(2005) , 10.1016/J.NEUCOM.2004.10.105
Engin Türetken, Germán González, Christian Blum, Pascal Fua, Automated Reconstruction of Dendritic and Axonal Trees by Global Optimization with Geometric Priors Neuroinformatics. ,vol. 9, pp. 279- 302 ,(2011) , 10.1007/S12021-011-9122-1
John W. Clark, Robert Plonsey, A mathematical study of nerve fiber interaction. Biophysical Journal. ,vol. 10, pp. 937- 957 ,(1970) , 10.1016/S0006-3495(70)86344-5