Lida Kanari
École Polytechnique Fédérale de Lausanne
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Publication
Featured researches published by Lida Kanari.
Cell | 2015
Henry Markram; Eilif Muller; Srikanth Ramaswamy; Michael W. Reimann; Marwan Abdellah; Carlos Aguado Sanchez; Anastasia Ailamaki; Lidia Alonso-Nanclares; Nicolas Antille; Selim Arsever; Guy Antoine Atenekeng Kahou; Thomas K. Berger; Ahmet Bilgili; Nenad Buncic; Athanassia Chalimourda; Giuseppe Chindemi; Jean Denis Courcol; Fabien Delalondre; Vincent Delattre; Shaul Druckmann; Raphael Dumusc; James Dynes; Stefan Eilemann; Eyal Gal; Michael Emiel Gevaert; Jean Pierre Ghobril; Albert Gidon; Joe W. Graham; Anirudh Gupta; Valentin Haenel
UNLABELLED We present a first-draft digital reconstruction of the microcircuitry of somatosensory cortex of juvenile rat. The reconstruction uses cellular and synaptic organizing principles to algorithmically reconstruct detailed anatomy and physiology from sparse experimental data. An objective anatomical method defines a neocortical volume of 0.29 ± 0.01 mm(3) containing ~31,000 neurons, and patch-clamp studies identify 55 layer-specific morphological and 207 morpho-electrical neuron subtypes. When digitally reconstructed neurons are positioned in the volume and synapse formation is restricted to biological bouton densities and numbers of synapses per connection, their overlapping arbors form ~8 million connections with ~37 million synapses. Simulations reproduce an array of in vitro and in vivo experiments without parameter tuning. Additionally, we find a spectrum of network states with a sharp transition from synchronous to asynchronous activity, modulated by physiological mechanisms. The spectrum of network states, dynamically reconfigured around this transition, supports diverse information processing strategies. PAPERCLIP VIDEO ABSTRACT.
Frontiers in Neural Circuits | 2015
Srikanth Ramaswamy; Jean-Denis Courcol; Marwan Abdellah; Stanisław Adaszewski; Nicolas Antille; Selim Arsever; Guy Atenekeng; Ahmet Bilgili; Yury Brukau; Athanassia Chalimourda; Giuseppe Chindemi; Fabien Delalondre; Raphael Dumusc; Stefan Eilemann; Michael Emiel Gevaert; Padraig Gleeson; Joe W. Graham; Juan Hernando; Lida Kanari; Yury Katkov; Daniel Keller; James G. King; Rajnish Ranjan; Michael W. Reimann; Christian Rössert; Ying Shi; Julian C. Shillcock; Martin Telefont; Werner Van Geit; Jafet Villafranca Díaz
We have established a multi-constraint, data-driven process to digitally reconstruct, and simulate prototypical neocortical microcircuitry, using sparse experimental data. We applied this process to reconstruct the microcircuitry of the somatosensory cortex in juvenile rat at the cellular and synaptic levels. The resulting reconstruction is broadly consistent with current knowledge about the neocortical microcircuit and provides an array of predictions on its structure and function. To engage the community in exploring, challenging, and refining the reconstruction, we have developed a collaborative, internet-accessible facility-the Neocortical Microcircuit Collaboration portal (NMC portal; https://bbp.epfl.ch/nmc-portal). The NMC portal allows users to access the experimental data used in the reconstruction process, download cellular and synaptic models, and analyze the predicted properties of the microcircuit: six layers, similar to 31,000 neurons, 55 morphological types, 11 electrical types, 207 morpho-electrical types, 1941 unique synaptic connection types between neurons of specific morphological types, predicted properties for the anatomy and physiology of similar to 40 million intrinsic synapses. It also provides data supporting comparison of the anatomy and physiology of the reconstructed microcircuit against results in the literature. The portal aims to catalyzee consensus on the cellular and synaptic organization of neocortical microcircuitry (ion channel, neuron and synapse types and distributions, connectivity, etc.). Community feedback will contribute to refined versions of the reconstruction to be released periodically. We consider that the reconstructions and the simulations they enable represent a major step in the development of in silica neuroscience.
Neuroinformatics | 2018
Lida Kanari; Paweł Dłotko; Martina Scolamiero; Ran Levi; Julian C. Shillcock; Kathryn Hess; Henry Markram
Many biological systems consist of branching structures that exhibit a wide variety of shapes. Our understanding of their systematic roles is hampered from the start by the lack of a fundamental means of standardizing the description of complex branching patterns, such as those of neuronal trees. To solve this problem, we have invented the Topological Morphology Descriptor (TMD), a method for encoding the spatial structure of any tree as a “barcode”, a unique topological signature. As opposed to traditional morphometrics, the TMD couples the topology of the branches with their spatial extents by tracking their topological evolution in 3-dimensional space. We prove that neuronal trees, as well as stochastically generated trees, can be accurately categorized based on their TMD profiles. The TMD retains sufficient global and local information to create an unbiased benchmark test for their categorization and is able to quantify and characterize the structural differences between distinct morphological groups. The use of this mathematically rigorous method will advance our understanding of the anatomy and diversity of branching morphologies.
Cerebral Cortex | 2017
Yair Deitcher; Guy Eyal; Lida Kanari; Matthijs B. Verhoog; Guy Antoine Atenekeng Kahou; Huibert D. Mansvelder; Christiaan P. J. de Kock; Idan Segev
Abstract There have been few quantitative characterizations of the morphological, biophysical, and cable properties of neurons in the human neocortex. We employed feature‐based statistical methods on a rare data set of 60 3D reconstructed pyramidal neurons from L2 and L3 in the human temporal cortex (HL2/L3 PCs) removed after brain surgery. Of these cells, 25 neurons were also characterized physiologically. Thirty‐two morphological features were analyzed (e.g., dendritic surface area, 36 333 ± 18 157 &mgr;m2; number of basal trees, 5.55 ± 1.47; dendritic diameter, 0.76 ± 0.28 &mgr;m). Eighteen features showed a significant gradual increase with depth from the pia (e.g., dendritic length and soma radius). The other features showed weak or no correlation with depth (e.g., dendritic diameter). The basal dendritic terminals in HL2/L3 PCs are particularly elongated, enabling multiple nonlinear processing units in these dendrites. Unlike the morphological features, the active biophysical features (e.g., spike shapes and rates) and passive/cable features (e.g., somatic input resistance, 47.68 ± 15.26 M&OHgr;, membrane time constant, 12.03 ± 1.79 ms, average dendritic cable length, 0.99 ± 0.24) were depth‐independent. A novel descriptor for apical dendritic topology yielded 2 distinct classes, termed hereby as “slim‐tufted” and “profuse‐tufted” HL2/L3 PCs; the latter class tends to fire at higher rates. Thus, our morpho‐electrotonic analysis shows 2 distinct classes of HL2/L3 PCs.
bioRxiv | 2018
Lida Kanari; Srikanth Ramaswamy; Ying Shi; Sebastien Morand; Julie Meystre; Rodrigo Perin; Marwan Abdellah; Yun Wang; Kathryn Hess; Henry Markram
A consensus on the number of morphologically different types of pyramidal cells (PCs) in the neocortex has not yet been reached, despite over a century of anatomical studies. This is because of a lack of agreement on the subjective classifications of neuron types, which is based on expert analyses of neuronal morphologies: the shapes of somata, dendrites, and axons. Even for neurons that are visually different to non-experts, there is no common ground to consistently distinguish morphological types. We found that objective classification is possible with methods from algebraic topology, and that the dendritic arbor is sufficient for reliable identification of distinct types of PCs. We also provide a solution for the more challenging problem of whether two similar neurons belong to different types or to a continuum of the same type. Using this scheme, we objectively identify seventeen types of PCs in the rat somatosensory cortex. Our topological classification does not require expert input, is stable, and helps settle the long-standing debate on whether cell-types are discrete or continuous morphological variations of each other.
Physical Review E | 2016
Liesbeth Vanherpe; Lida Kanari; Guy Atenekeng; Juan Palacios; Julian C. Shillcock
Many problems in science and engineering require the ability to grow tubular or polymeric structures up to large volume fractions within a bounded region of three-dimensional space. Examples range from the construction of fibrous materials and biological cells such as neurons, to the creation of initial configurations for molecular simulations. A common feature of these problems is the need for the growing structures to wind throughout space without intersecting. At any time, the growth of a morphology depends on the current state of all the others, as well as the environment it is growing in, which makes the problem computationally intensive. Neuron synthesis has the additional constraint that the morphologies should reliably resemble biological cells, which possess nonlocal structural correlations, exhibit high packing fractions, and whose growth responds to anatomical boundaries in the synthesis volume. We present a spatial framework for simultaneous growth of an arbitrary number of nonintersecting morphologies that presents the growing structures with information on anisotropic and inhomogeneous properties of the space. The framework is computationally efficient because intersection detection is linear in the mass of growing elements up to high volume fractions and versatile because it provides functionality for environmental growth cues to be accessed by the growing morphologies. We demonstrate the framework by growing morphologies of various complexity.
Neuroinformatics | 2016
Lida Kanari; Paweł Dłotko; Martina Scolamiero; Ran Levi; Julian C. Shillcock; Kathryn Hess; Henry Markram
Archive | 2016
Lida Kanari; Paweł Dłotko; Martina Scolamiero; Ran Levi; Julian C. Shillcock; Kathryn Hess; Henry Markram
Archive | 2016
Armando Romani; Nicolas Antille; Guy Atenekeng; Jean-Denis Courcol; A. Devresse; J.A. Dynes; Michael Emiel Gevaert; J.K. Gonzalo; A. Gulyas; Szabolcs Káli; Lida Kanari; Sigrun Lange; Audrey Mercer; Michele Migliore; Eilif Muller; J.P. Palacios; Srikanth Ramaswamy; Michael W. Reimann; R.L. Riquelme; Christian Rössert; S. Ying; Julian C. Shillcock; Martin Telefont; W.A.H. Van Geit; L. Vanherpe; Henry Markram; Alex M. Thomson
International Journal of Advances in Engineering Sciences and Applied Mathematics | 2016
Liesbeth Vanherpe; Lida Kanari; Guy Atenekeng; Juan Palacios; Julian C. Shillcock