Biological network growth in complex environments: A computational framework
暂无分享,去创建一个
[1] Yee Lian Chew,et al. Network control principles predict neuron function in the Caenorhabditis elegans connectome , 2017, Nature.
[2] Michelle Girvan,et al. Spatially embedded growing small-world networks , 2014, Scientific reports.
[3] L. Bonewald,et al. The Amazing Osteocyte , 2010, Journal of bone and mineral research : the official journal of the American Society for Bone and Mineral Research.
[4] Philipp Schneider,et al. Towards quantitative 3D imaging of the osteocyte lacuno-canalicular network. , 2010, Bone.
[5] Amir Porat,et al. A General 3D Model for Growth Dynamics of Sensory-Growth Systems: From Plants to Robotics , 2020, bioRxiv.
[6] Edward A. Codling,et al. Random walk models in biology , 2008, Journal of The Royal Society Interface.
[7] V. Lanoue,et al. Branching mechanisms shaping dendrite architecture. , 2019, Developmental biology.
[8] G. Gruber,et al. Coalignment of osteocyte canaliculi and collagen fibers in human osteonal bone. , 2017, Journal of structural biology.
[9] J. Koenderink. The structure of images , 2004, Biological Cybernetics.
[10] I. Meinertzhagen. Of what use is connectomics? A personal perspective on the Drosophila connectome , 2018, Journal of Experimental Biology.
[11] George W Bassel,et al. Bridging Scales in Plant Biology Using Network Science. , 2017, Trends in plant science.
[12] Alan M. Frieze,et al. Random graphs , 2006, SODA '06.
[13] Philip Kollmannsberger,et al. Geometry as a Factor for Tissue Growth: Towards Shape Optimization of Tissue Engineering Scaffolds , 2013, Advanced healthcare materials.
[14] Yasmine Meroz,et al. A General 3D Model for Growth Dynamics of Sensory-Growth Systems: From Plants to Robotics , 2020, Frontiers in Robotics and AI.
[15] Marcus Kaiser,et al. Spatial growth of real-world networks. , 2004, Physical review. E, Statistical, nonlinear, and soft matter physics.
[16] Volker Schmidt,et al. Stochastic 3D modeling of fiber-based materials , 2012 .
[17] Henrik Ronellenfitsch,et al. Global Optimization, Local Adaptation, and the Role of Growth in Distribution Networks. , 2016, Physical review letters.
[18] M. Fricker,et al. Biological solutions to transport network design , 2007, Proceedings of the Royal Society B: Biological Sciences.
[19] L. Takács. Stochastic Process: Problems and Solutions , 1966 .
[20] R. Mazo. On the theory of brownian motion , 1973 .
[21] Pascal Fua,et al. Reconstructing Curvilinear Networks Using Path Classifiers and Integer Programming , 2016, IEEE Transactions on Pattern Analysis and Machine Intelligence.
[22] L. Takács,et al. Non-Markovian Processes , 1966 .
[23] Philip K Maini,et al. 3D hybrid modelling of vascular network formation. , 2016, Journal of theoretical biology.
[24] W. Alexander,et al. The American society for bone and mineral research , 1987, Steroids.
[25] Joel Nothman,et al. SciPy 1.0-Fundamental Algorithms for Scientific Computing in Python , 2019, ArXiv.
[26] Renaud Bastien,et al. Towards a framework for collective behavior in growth-driven systems, based on plant-inspired allotropic pairwise interactions , 2019, Bioinspiration & biomimetics.
[27] Joachim Weickert,et al. A Review of Nonlinear Diffusion Filtering , 1997, Scale-Space.
[28] Marc Barthelemy,et al. Morphogenesis of Spatial Networks , 2017 .
[29] Gaël Varoquaux,et al. The NumPy Array: A Structure for Efficient Numerical Computation , 2011, Computing in Science & Engineering.
[30] Vito Latora,et al. Phase transition in the economically modeled growth of a cellular nervous system , 2013, Proceedings of the National Academy of Sciences.
[31] H. Risken. The Fokker-Planck equation : methods of solution and applications , 1985 .
[32] Alexander Borst,et al. One Rule to Grow Them All: A General Theory of Neuronal Branching and Its Practical Application , 2010, PLoS Comput. Biol..
[33] Burkhard Ludewig,et al. Topological Structure and Robustness of the Lymph Node Conduit System. , 2020, Cell reports.
[34] David Basanta,et al. Mean-field approach to evolving spatial networks, with an application to osteocyte network formation. , 2017, Physical review. E.
[35] Feng Li,et al. The complete connectome of a learning and memory centre in an insect brain , 2017, Nature.
[36] Marcus Kaiser,et al. Mechanisms of Connectome Development , 2017, Trends in Cognitive Sciences.
[37] D. Lemons,et al. Paul Langevin’s 1908 paper “On the Theory of Brownian Motion” [“Sur la théorie du mouvement brownien,” C. R. Acad. Sci. (Paris) 146, 530–533 (1908)] , 1997 .
[38] Philip Kollmannsberger,et al. The physics of tissue patterning and extracellular matrix organisation: how cells join forces , 2011 .
[39] Giulio Iannello,et al. Automated Neuron Tracing Methods: An Updated Account , 2016, Neuroinformatics.
[40] Graham W. Taylor,et al. TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE , 2018 .
[41] Jacco van Rheenen,et al. A Unifying Theory of Branching Morphogenesis , 2017, Cell.
[42] Rodney J. Douglas,et al. Frontiers in Computational Neuroscience , 2022 .
[43] Aric Hagberg,et al. Exploring Network Structure, Dynamics, and Function using NetworkX , 2008, Proceedings of the Python in Science Conference.
[44] M. Gardel,et al. The Actin Cytoskeleton as an Active Adaptive Material. , 2020, Annual review of condensed matter physics.
[45] Michail Tsagris,et al. An elliptically symmetric angular Gaussian distribution , 2018, Stat. Comput..
[46] N. Sims,et al. Quantifying the osteocyte network in the human skeleton. , 2015, Bone.
[47] Victoria L. Bautch,et al. How Blood Vessel Networks Are Made and Measured , 2011, Cells Tissues Organs.
[48] Randal A. Koene,et al. NETMORPH: A Framework for the Stochastic Generation of Large Scale Neuronal Networks With Realistic Neuron Morphologies , 2009, Neuroinformatics.
[49] C. Patlak. Random walk with persistence and external bias , 1953 .
[50] F. Del Bene,et al. Optical Sectioning Deep Inside Live Embryos by Selective Plane Illumination Microscopy , 2004, Science.
[51] Alexandra Pacureanu,et al. Nanoscale imaging of the bone cell network with synchrotron X-ray tomography: optimization of acquisition setup. , 2012, Medical physics.
[52] Rodney J. Douglas,et al. Simulating Cortical Development as a Self Constructing Process: A Novel Multi-Scale Approach Combining Molecular and Physical Aspects , 2013, PLoS Comput. Biol..
[53] Christopher Bingham. An Antipodally Symmetric Distribution on the Sphere , 1974 .
[54] J. Kent. The Fisher‐Bingham Distribution on the Sphere , 1982 .
[55] F. Wang,et al. Time‐lapse imaging of neural development: Zebrafish lead the way into the fourth dimension , 2011, Genesis.
[56] K. F. Riley,et al. Mathematical methods for the physical sciences , 1975 .
[57] W. Kuhn,et al. Über die Gestalt fadenförmiger Moleküle in Lösungen , 1934 .
[58] Lida Kanari,et al. Framework for efficient synthesis of spatially embedded morphologies. , 2016, Physical review. E.
[59] Philip Kollmannsberger,et al. Architecture of the osteocyte network correlates with bone material quality , 2013, Journal of bone and mineral research : the official journal of the American Society for Bone and Mineral Research.
[60] David Tschumperlé,et al. Fast Anisotropic Smoothing of Multi-Valued Images using Curvature-Preserving PDE's , 2006, International Journal of Computer Vision.
[61] S. R. Jammalamadaka,et al. Directional Statistics, I , 2011 .
[62] Philip Kollmannsberger,et al. The small world of osteocytes: connectomics of the lacuno-canalicular network in bone , 2017, 1702.04117.
[63] Troy Shinbrot,et al. Deterministic and stochastic elements of axonal guidance. , 2005, Annual review of biomedical engineering.
[64] Asaad M. Ganeiber,et al. A new method to simulate the Bingham and related distributions in directional data analysis with applications , 2013, 1310.8110.
[65] Axel R. Pries,et al. Angiogenesis: An Adaptive Dynamic Biological Patterning Problem , 2013, PLoS Comput. Biol..
[66] DAN COHEN,et al. Computer Simulation of Biological Pattern Generation Processes , 1967, Nature.
[67] Y. Rao,et al. Dendrite branching and self-avoidance are controlled by Turtle, a conserved IgSF protein in Drosophila , 2009, Development.
[68] H. Risken. Fokker-Planck Equation , 1996 .
[69] Jeff Jones,et al. Characteristics of Pattern Formation and Evolution in Approximations of Physarum Transport Networks , 2010, Artificial Life.
[70] Nicholas I. Fisher,et al. Statistical Analysis of Spherical Data. , 1987 .
[71] Duncan J. Watts,et al. Collective dynamics of ‘small-world’ networks , 1998, Nature.
[72] L. Richards,et al. Wiring the brain: the biology of neuronal guidance. , 2010, Cold Spring Harbor perspectives in biology.
[73] Anthony A. Hyman,et al. Mitosis : a subject collection from Cold Spring Harbor Perspectives in biology , 2015 .
[74] Philip Kollmannsberger,et al. Towards a Connectomic Description of the Osteocyte Lacunocanalicular Network in Bone , 2019, Current Osteoporosis Reports.