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Kevin Begcy, E. Mariano, Lucia Mattiello, A. Nunes, P. Mazzafera, I. Maia, M. Menossi (2011)
An Arabidopsis Mitochondrial Uncoupling Protein Confers Tolerance to Drought and Salt Stress in Transgenic Tobacco PlantsPLoS ONE, 6
Marcus Kaiser, C. Hilgetag (2006)
Nonoptimal Component Placement, but Short Processing Paths, due to Long-Distance Projections in Neural SystemsPLoS Computational Biology, 2
C. Toris, Jodi Eiesland, Robert Miller (1995)
Morphology of ganglion cells in the neotenous tiger salamander retinaJournal of Comparative Neurology, 352
ZI Botev, JF Grotowski, DP Krose (2010)
Kernel density estimation via diffusionThe Annals of Statistics, 38
A. Stepanyants, D. Chklovskii (2005)
Neurogeometry and potential synaptic connectivityTrends in Neurosciences, 28
P. Gleeson, V. Steuber, R. Silver, R Silver, M. Hines, D. Beeman, D. Attwell, M. Farrant, C. Howarth, Z. Nusser, A. Roth (2007)
neuroConstruct: A Tool for Modeling Networks of Neurons in 3D SpaceNeuron, 54
L. Costa, T. Velte (1999)
Automatic characterization and classification of ganglion cells from the salamander retinaJournal of Comparative Neurology, 404
L. Costa, E. Manoel, Fabien Faucereau, J. Chelly, J. Pelt, G. Ramakers (2002)
A shape analysis framework for neuromorphometryNetwork: Computation in Neural Systems, 13
Luciano Costa, Krissia Zawadzki, Mauro Miazaki, M. Viana, Sergei Taraskin
Frontiers in Computational Neuroscience
© Institute of Mathematical Statistics, 2010 KERNEL DENSITY ESTIMATION VIA DIFFUSION
Ju Lu, J. Fiala, J. Lichtman (2009)
Semi-Automated Reconstruction of Neural Processes from Large Numbers of Fluorescence ImagesPLoS ONE, 4
Von Loewi (2005)
Über humorale übertragbarkeit der HerznervenwirkungPflüger's Archiv für die gesamte Physiologie des Menschen und der Tiere, 203
Joseph Fayrer (1900)
Recollections of My LifeEdinburgh Medical Journal, 8
F. James (1973)
Statistical Methods in Experimental Physics
C. Echtermeyer, C. Han, A. Rotarska-Jagiela, H. Mohr, P. Uhlhaas, Marcus Kaiser (2011)
Integrating Temporal and Spatial Scales: Human Structural Network Motifs Across Age and Region of Interest SizeFrontiers in Neuroinformatics, 5
Quan Wen, D. Chklovskii (2008)
A cost-benefit analysis of neuronal morphology.Journal of neurophysiology, 99 5
A. Stepanyants, P. Hof, D. Chklovskii (2002)
Geometry and Structural Plasticity of Synaptic ConnectivityNeuron, 34
L. Chalupa, B. Finlay (1998)
Development and Organization of the Retina
A. Schierwagen (2008)
Neuronal Morphology: Shape Characteristics and ModelsNeurophysiology, 40
Daisheng Luo (1998)
3 – Shape Analysis
G. Ascoli (2002)
Computational neuroanatomy : principles and methods
C. Echtermeyer, L. Costa, F. Rodrigues, Marcus Kaiser (2011)
Automatic Network Fingerprinting through Single-Node MotifsPLoS ONE, 6
Ranga Srinivasan, Xiaobo Zhou, E. Miller, Ju Lu, Jeff Litchman, Stephen Wong (2007)
Automated Axon Tracking of 3D Confocal Laser Scanning Microscopy Images Using Guided Probabilistic Region MergingNeuroinformatics, 5
G. Ascoli, D. Donohue, M. Halavi (2007)
NeuroMorpho.Org: A Central Resource for Neuronal MorphologiesThe Journal of Neuroscience, 27
LdaF Costa, K Zawadzki, M Miazaki, MP Viana, SN Taraskin (2010)
Unveiling the neuromorphological spaceFrontiers in Neuroscience, 4
Ruggero Scorcioni, Sridevi Polavaram, G. Ascoli (2008)
L-Measure: a web-accessible tool for the analysis, comparison and search of digital reconstructions of neuronal morphologiesNature Protocols, 3
Wei Wu, D. Wheeler, G. Pipa (2011)
Bivariate and Multivariate NeuroXidence: A Robust and Reliable Method to Detect Modulations of Spike–Spike Synchronization Across Experimental ConditionsFrontiers in Neuroinformatics, 5
J. Cook (1998)
Getting to Grips with Neuronal Diversity
L. Costa, F. Rodrigues, C. Hilgetag, Marcus Kaiser (2010)
Beyond the average: Detecting global singular nodes from local features in complex networksEPL (Europhysics Letters), 87
M. Halavi, Sridevi Polavaram, D. Donohue, Gail Hamilton, Jeffrey Hoyt, Kenneth Smith, G. Ascoli (2008)
NeuroMorpho.Org Implementation of Digital Neuroscience: Dense Coverage and Integration with the NIFNeuroinformatics, 6
D. Sholl (1953)
Dendritic organization in the neurons of the visual and motor cortices of the cat.Journal of anatomy, 87 4
Richard Johnson, D. Wichern (1983)
Applied Multivariate Statistical Analysis
Eduardo Dias-Ferreira, N. Sousa, R. Costa (2010)
Frontocerebellar Connectivity: Climbing through the Inferior OliveFrontiers in Neuroscience, 4
Marcus Kaiser, C. Hilgetag, A. Ooyen (2009)
A simple rule for axon outgrowth and synaptic competition generates realistic connection lengths and filling fractions.Cerebral cortex, 19 12
T. Binzegger, R. Douglas, K. Martin (2004)
Axons in cat visual cortex are topologically self-similar.Cerebral cortex, 15 2
(1955)
Salute to Henry Hallet Dale
G. McGhee (2006)
The Geometry of Evolution: Adaptive Landscapes and Theoretical Morphospaces
O. Loewi (1955)
The 80th Birthday of Sir Henry Dale, O.M., G.B.E., M.D., F.R.C.P., F.R.S.: Salute to Henry Hallett DaleBritish Medical Journal, 1
O. Sporns, D. Chialvo, Marcus Kaiser, C. Hilgetag (2004)
Organization, development and function of complex brain networksTrends in Cognitive Sciences, 8
R. Poznanski (1992)
Modelling the electrotonic structure of starburst amacrine cells in the rabbit retina: A functional interpretation of dendritic morphologyBulletin of Mathematical Biology, 54
D. Donohue, G. Ascoli (2011)
Automated reconstruction of neuronal morphology: An overviewBrain Research Reviews, 67
PR Montague, M. Friedlander (1991)
Morphogenesis and territorial coverage by isolated mammalian retinal ganglion cells, 11
We report a morphology-based approach for the automatic identification of outlier neurons, as well as its application to the NeuroMorpho.org database, with more than 5,000 neurons. Each neuron in a given analysis is represented by a feature vector composed of 20 measurements, which are then projected into a two-dimensional space by applying principal component analysis. Bivariate kernel density estimation is then used to obtain the probability distribution for the group of cells, so that the cells with highest probabilities are understood as archetypes while those with the smallest probabilities are classified as outliers. The potential of the methodology is illustrated in several cases involving uniform cell types as well as cell types for specific animal species. The results provide insights regarding the distribution of cells, yielding single and multi-variate clusters, and they suggest that outlier cells tend to be more planar and tortuous. The proposed methodology can be used in several situations involving one or more categories of cells, as well as for detection of new categories and possible artifacts.
Neuroinformatics – Springer Journals
Published: May 22, 2012
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