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 Monday 11 February 2019, 14:00 at IAP, Henri Mineur ( Series of 4 lectures ) COURS (Cours) gr-qc Cyril Pitrou ( IAP ) Relativistic Boltzmann equation 4

 Tuesday 12 February 2019, 14:30 at IHES, Amphithéâtre Léon Motchane ( Cours de l'IHES ) MATH-IHES (TBA) math Corinna Ulcigrai ( University of Zurich & University of Bristol ) Chaotic Properties of Area Preserving Flows (3/4) Abstract: Flows on surfaces are one of the fundamental examples of dynamical systems, studied since Poincaré; area preserving flows arise from many physical and mathematical examples, such as the Novikov model of electrons in a metal, unfolding of billiards in polygons, pseudo-periodic topology. In this course we will focus on smooth area-preserving -or locally Hamiltonian- flows and their ergodic properties. The course will be self-contained, so we will define basic ergodic theory notions as needed and no prior background in the area will be assumed. The course aim is to explain some of the many developments happened in the last decade. These include the full classification of generic mixing properties (mixing, weak mixing, absence of mixing) motivated by a conjecture by Arnold, up to very recent rigidity and disjointness results, which are based on a breakthrough adaptation of ideas originated from Marina Ratner's work on unipotent flows to the context of flows with singularities. We will in particular highlight the role played by shearing as a key geometric mechanism which explains many of the chaotic properties in this setup. A key tool is provided by Diophantine conditions, which, in the context of higher genus surfaces, are imposed through a multi-dimensional continued fraction algorithm (Rauzy-Veech induction): we will explain how and why they appear and how they allow to prove quantitative shearing estimates needed to investigate chaotic properties.

 Thursday 14 February 2019, 10:00 at IHES, Amphithéâtre Léon Motchane ( Cours de l'IHES ) MATH-IHES (TBA) math Corinna Ulcigrai ( University of Zurich & University of Bristol ) Chaotic Properties of Area Preserving Flows (4/4) Abstract: Flows on surfaces are one of the fundamental examples of dynamical systems, studied since Poincaré; area preserving flows arise from many physical and mathematical examples, such as the Novikov model of electrons in a metal, unfolding of billiards in polygons, pseudo-periodic topology. In this course we will focus on smooth area-preserving -or locally Hamiltonian- flows and their ergodic properties. The course will be self-contained, so we will define basic ergodic theory notions as needed and no prior background in the area will be assumed. The course aim is to explain some of the many developments happened in the last decade. These include the full classification of generic mixing properties (mixing, weak mixing, absence of mixing) motivated by a conjecture by Arnold, up to very recent rigidity and disjointness results, which are based on a breakthrough adaptation of ideas originated from Marina Ratner's work on unipotent flows to the context of flows with singularities. We will in particular highlight the role played by shearing as a key geometric mechanism which explains many of the chaotic properties in this setup. A key tool is provided by Diophantine conditions, which, in the context of higher genus surfaces, are imposed through a multi-dimensional continued fraction algorithm (Rauzy-Veech induction): we will explain how and why they appear and how they allow to prove quantitative shearing estimates needed to investigate chaotic properties.

 Thursday 14 February 2019, 14:00 at LPTM, 4.13 St Martin II SEM-LPTM-UCP (Seminaires du LPTM , Universite de Cergy Pontoise) physics.bio-ph Moritz Helias ( Institute of Neuroscience and Medicine, Research Centre Jülich, ALLEMAGNE ) Statistical mechanics of correlated neuronal variability Abstract: Neuronal networks are many particle systems with interesting physical properties: They operate far from thermodynamic equilibrium and show correlated states of collective activity that result from the interaction of large numbers of relatively simple units [1]. We here present recent progress towards a quantitative understanding of such systems by application of non-equilibrium statistical mechanics. Mean-field theory and linear response theory capture many qualitative properties of the "ground state" of recurrent networks [2]. A fundamental quantity required is the single neuron transfer function. Formally, it constitutes an escape problem driven by colored noise. We recently applied boundary layer theory to obtain a reduction to the technically much simpler white noise problem [3]. It allows us, for example, to formulate a theory of finite-size fluctuations in layered neuronal networks [4]. Verification of such theoretical predictions is fundamentally hindered by sub-sampling: We only see a tiny fraction of all neurons within the living brain at a time. Employing tools from disordered systems (spin glasses) combined with an auxiliary field formulation, we overcome this issue by deriving a mean-field theory that is valid beyond the commonly-made self-averaging assumption. It predicts that the heterogeneity of the network connectivity enables a novel sort of critical dynamics which unfolds in a low-dimensional subspace [5]. The functional consequences are analyzed by importing tools from field theory of stochastic differential equations. We obtain closed-form expressions for the transition to chaos and for the sequential memory capacity of the network by help of replica calculations [6]. We find that cortical networks operate in a hitherto unreported regime that combines instability on short time scales with asymptotically non-chaotic dynamics; a regime which has optimal memory capacity. As an outlook we present two directions in which field-theoretical methods enable insights into network dynamics: First, a novel diagrammatic expansion of the effective action around non-Gaussian solvable theories [7]; we exemplify this method by finally providing the long-searched for diagrammatic formulation of the Thouless-Anderson-Palmer mean-field theory of the Ising model. Second, the application of the functional renormaliztion group to neuronal dynamics [8]. It enables the systematic study of second order phase transitions in such networks.

 Friday 15 February 2019, 10:00 at IPHT, Salle Claude Itzykson, Bât. 774 ( https://courses.ipht.cnrs.fr/?q=fr/node/225 ) COURS (Cours) cond-mat|math-ph|quant-ph Maurizio Fagotti ( LPTMS ) Quench dynamics and relaxation in isolated integrable quantum spin chains (4/5) Abstract: An isolated many-body quantum system is characterized by the absence of any coupling to its environment. According to the laws of quantum mechanics its time evolution is unitary. In spite of this, macroscopic systems are expected to eventually relax'' in some way and be amenable to a description by quantum statistical mechanics. Especially in one dimensional systems, the nonequilibrum states often exhibit exotic features. \par In these lectures we will consider some aspects of nonequilibrium time evolution in spin chains. We will mainly focus on integrable systems. More than half of the course will be devoted to the study of the so-called quench dynamics in homogeneous systems; the rest of the course will be on the effects of inhomogeneities, culminating in the description of the so-called generalized hydrodynamic theory. Whenever possible, underlying physical phenomena will be described and explicitly calculated for noninteracting spin chains. Interacting integrable systems will be investigated more qualitatively, pointing out the main effects of the interactions. \par Plan of the lectures: \\ 1) Overview of quench dynamics: meaning of relaxation, integrable vs generic systems. \\ 2) Determination of the local conservation laws in noninteracting spin chain systems and brief overview of the interacting integrable case. \\ 3) Time evolution of the entanglement entropy and relation to the thermodynamic entropy. \\ 4) Overview of the phenomenon of pre-thermalization in the presence of weak integrability-breaking perturbations, and exact study of the intermediate time dynamics in a toy model displaying pre-relaxation. \\ 5) Time evolution in inhomogeneous systems; generalized hydrodynamics. Attachments: 2018_Fagotti.pdf (4422052 bytes) 2018-2019.pdf (4678999 bytes)

 Friday 15 February 2019, 11:00 at APC, Amphitheatre Pierre Gilles de Gennes APC-COLLOQUIUM (Colloquium de l'APC) astro-ph Gabriel Chardin ( CNRS/DGDS ) Concordance of the Dirac-Milne universe Abstract: The Dirac-Milne universe, a matter-antimatter universe where antimatter has a negative gravitational mass, presents several elements of concordance with our universe, except apparently for two tests: primordial helium-3, and BAO, at least if the latter is interpreted in a conventional way. After a discussion on the definition of a negative mass particle, I will describe the formation of structures in the Dirac-Milne universe, as well as some additional studies that can be carried out on this model, in order to further test its concordance with our universe.

 Thursday 21 February 2019, 10:00 at IHP, 314 RENC-THEO (Rencontres Théoriciennes) hep-th Emil Martinec ( University of Chicago ) TBA

 Thursday 21 February 2019, 11:40 at IHP, 314 RENC-THEO (Rencontres Théoriciennes) hep-th Irene Valenzuela ( University of Utrecht ) TBA

 Friday 22 February 2019, 10:00 at IPHT, Salle Claude Itzykson, Bât. 774 ( https://courses.ipht.cnrs.fr/?q=fr/node/225 ) COURS (Cours) cond-mat|math-ph|quant-ph Maurizio Fagotti ( LPTMS ) Quench dynamics and relaxation in isolated integrable quantum spin chains (5/5) Abstract: An isolated many-body quantum system is characterized by the absence of any coupling to its environment. According to the laws of quantum mechanics its time evolution is unitary. In spite of this, macroscopic systems are expected to eventually relax'' in some way and be amenable to a description by quantum statistical mechanics. Especially in one dimensional systems, the nonequilibrum states often exhibit exotic features. \par In these lectures we will consider some aspects of nonequilibrium time evolution in spin chains. We will mainly focus on integrable systems. More than half of the course will be devoted to the study of the so-called quench dynamics in homogeneous systems; the rest of the course will be on the effects of inhomogeneities, culminating in the description of the so-called generalized hydrodynamic theory. Whenever possible, underlying physical phenomena will be described and explicitly calculated for noninteracting spin chains. Interacting integrable systems will be investigated more qualitatively, pointing out the main effects of the interactions. \par Plan of the lectures: \\ 1) Overview of quench dynamics: meaning of relaxation, integrable vs generic systems. \\ 2) Determination of the local conservation laws in noninteracting spin chain systems and brief overview of the interacting integrable case. \\ 3) Time evolution of the entanglement entropy and relation to the thermodynamic entropy. \\ 4) Overview of the phenomenon of pre-thermalization in the presence of weak integrability-breaking perturbations, and exact study of the intermediate time dynamics in a toy model displaying pre-relaxation. \\ 5) Time evolution in inhomogeneous systems; generalized hydrodynamics. Attachments: 2018_Fagotti.pdf (4422052 bytes) 2018-2019.pdf (4678999 bytes)

 Friday 22 February 2019, 11:00 at LPTHE, Bibliothèque SEM-LPTHE (Séminaire du LPTHE) cond-mat.stat-mech|hep-th|math-ph Clement Tauber ( ETH Zurich ) Bulk-edge correspondence in Floquet topological systems Abstract: Floquet topological insulators describe independent electrons on a lattice driven out of equilibrium by a time-periodic Hamiltonian, beyond the usual adiabatic approximation. In dimension two such systems are characterized by integer-valued topological indices associated to the unitary propagator, alternatively in the bulk or at the edge of a sample. In this talk I will give new definitions of the two indices, relying neither on translation invariance nor on averaging, and show that they are equal. In particular disorder and defects are intrinsically taken into account, even in the mobility gap regime. Finally indices can be defined when two driven sample are placed next to one another either in space or in time, and then shown to be equal. The edge index is interpreted as a quantized pumping occurring at the interface with an effective vacuum, and can also be estimated numerically.

 Friday 8 March 2019, 11:00 at APC, Amphitheatre Pierre Gilles de Gennes APC-COLLOQUIUM (Colloquium de l'APC) astro-ph Frederic Vincent ( Obs de Paris ) Event Horizon Telescope Array Abstract: TBA

 Monday 11 March 2019, 11:00 at IPHT, Salle Claude Itzykson, Bât. 774 IPHT-PHM (Séminaire de physique mathématique) math-ph Sanjay Ramassamy ( ENS (math) ) Dimers and circle patterns

 Thursday 14 March 2019, 10:00 at IHP, 314 RENC-THEO (Rencontres Théoriciennes) hep-th Jelle Hartong ( Edinburgh U. ) TBA

 Thursday 14 March 2019, 11:40 at IHP, 314 RENC-THEO (Rencontres Théoriciennes) hep-th Joao Penedones ( EPFL, Lausanne ) TBA

 Friday 15 March 2019, 11:00 at APC, Amphitheatre Pierre Gilles de Gennes APC-COLLOQUIUM (Colloquium de l'APC) astro-ph Guenter Sigl ( DESY ) Axion-like particles and possible astrophysical and cosmological signatures

 Monday 18 March 2019, 14:00 at IAP, Henri Mineur ( Series of 5 lectures ) COURS (Cours) astro-ph Cristina Volpe ( APC ) Neutrino Astrophysics 1

 Tuesday 19 March 2019, 11:00 at CPHT, Salle de Conference Louis Michel (Bât.6 CPHT) SEM-CPHT (Séminaire du CPHT) hep-th Davide Cassani TBA

 Thursday 21 March 2019, 11:00 at LPTHE, bibliothèque du LPTHE, tour 13-14, 4eme étage SEM-DARBOUX (Séminaire Darboux - physique théorique et mathématiques) hep-th Nalini Anantharaman ( IRMA, Strasbourg ) TBA

 Monday 25 March 2019, 11:00 at IPHT, Salle Claude Itzykson, Bât. 774 IPHT-PHM (Séminaire de physique mathématique) math-ph Grégory Schehr ( LPTMS ) Exact persistence exponent for the 2d-diffusion equation and related Kac polynomials

 Monday 25 March 2019, 14:00 at IAP, Henri Mineur ( Series of 5 lectures ) COURS (Cours) astro-ph Cristina Volpe ( APC ) Neutrino Astrophysics 2

 Thursday 28 March 2019, 11:40 at IHP, 201 RENC-THEO (Rencontres Théoriciennes) hep-th Michele Del Zotto ( Durham ) TBA

 Friday 29 March 2019, 11:00 at LPTHE, Bibliothèque SEM-LPTHE (Séminaire du LPTHE) cond-mat.stat-mech|hep-th|math|math-ph|math.AG Sanjay Ramassamy ( ENS Paris ) Dimers and circle patterns

 Monday 1 April 2019, 14:00 at IAP, Henri Mineur ( Series of 5 lectures ) COURS (Cours) gr-qc Cristina Volpe ( APC ) Neutrino Astrophysics 3

 Thursday 4 April 2019, 11:00 at LPTHE, bibliothèque du LPTHE, tour 13-14, 4eme étage SEM-DARBOUX (Séminaire Darboux - physique théorique et mathématiques) hep-th Nicolas Curien ( Orsay ) TBA

 Monday 8 April 2019, 14:00 at IAP, Henri Mineur ( Series of 5 lectures ) COURS (Cours) gr-qc Cristina Volpe ( APC ) Neutrino Astrophysics 4

 Thursday 11 April 2019, 11:00 at IHP, 314 RENC-THEO (Rencontres Théoriciennes) hep-th Hadi Godazgar ( AEI Potsdam ) TBA

 Thursday 11 April 2019, 11:40 at IHP, 314 RENC-THEO (Rencontres Théoriciennes) hep-th Tba TBA

 Monday 15 April 2019, 14:00 at IAP, Henri Mineur ( Series of 5 lectures ) COURS (Cours) gr-qc Cristina Volpe ( APC ) Neutrino Astrophysics 5

 Wednesday 17 April 2019, 14:30 at IHES, Amphithéâtre Léon Motchane ( Cours de l'IHES ) MATH-IHES (TBA) math Joseph Ayoub ( Université de Zürich ) Sur la conjecture de conservativité (1/5) Abstract: La conjecture de conservativité affirme qu'un morphisme entre motifs constructibles est un isomorphisme s'il en est ainsi de l'une des ses réalisations classiques (de Rham, $\ell$-adique, etc.). Il s'agit d'une conjecture centrale dans la théorie des motifs ayant des conséquences concrètes sur les cycles algébriques. Dans ce cours, on s'intéresse à la conjecture de conservativité en caractéristique nulle et, plus précisément, pour la réalisation de de Rham. L'objectif est double : - D'une part, je parlerai de la tentative de preuve annoncée récemment par l'orateur. L'objectif ici est de décrire suffisamment la structure de l'argument afin d'arriver à l'énoncé problématique et de réaliser l'obstacle qui empêche l'argument d'aboutir. - D'autre part, je parlerai d'une nouvelle stratégie visant à contourner l'énoncé problématique dans l'argument initial.

 Friday 19 April 2019, 14:30 at IHES, Amphithéâtre Léon Motchane ( Cours de l'IHES ) MATH-IHES (TBA) math Joseph Ayoub ( Université de Zürich ) Sur la conjecture de conservativité (2/5) Abstract: La conjecture de conservativité affirme qu'un morphisme entre motifs constructibles est un isomorphisme s'il en est ainsi de l'une des ses réalisations classiques (de Rham, $\ell$-adique, etc.). Il s'agit d'une conjecture centrale dans la théorie des motifs ayant des conséquences concrètes sur les cycles algébriques. Dans ce cours, on s'intéresse à la conjecture de conservativité en caractéristique nulle et, plus précisément, pour la réalisation de de Rham. L'objectif est double : - D'une part, je parlerai de la tentative de preuve annoncée récemment par l'orateur. L'objectif ici est de décrire suffisamment la structure de l'argument afin d'arriver à l'énoncé problématique et de réaliser l'obstacle qui empêche l'argument d'aboutir. - D'autre part, je parlerai d'une nouvelle stratégie visant à contourner l'énoncé problématique dans l'argument initial.

 seminars All Next Week This Week Today Tomorrow Upcoming Within a Week from series All ACFTA APC APC-COLLOQUIUM APC-TH BH-TOP BI-COSMO-IHP BI-SEM-IHP BIOPHYS-ENS BISEMINAIRE-MP CONDMAT-ENS CONDMAT-THEO COSMO-P6 COURS COURS-FED COURS-IPHT COURS@IAP CPHT - PHDSEM CPHT PHYS MATH CPHT- BS CPHT-JOUR CPHT-LLR CPMC DISQUANT ESPCI-COLLOQUE ESPCI/PCT FCMP FORUM-ENS FOUNDPHYS GDT-MODSTO GQ GR-COSMO IAP-SEM IDRIS-SEM IHP-ALG IHPSTRMATH IMJ-AA IMJ-AUT IMJ-CHE IMJ-EAA IMJ-REP IMP-MATH-PHYS INST-ETE IPHT-DAP IPHT-GEN IPHT-HEP IPHT-MAT IPHT-PHM IPHT-SEM IPHT-STA IPN-THEO IPN-X IPNO-DR JOUR-CLUB LP(N/T)HE LPA LPNHE LPS-MAGN LPS-MAT-MOL LPS-VULG LPS/ENS LPT-COSM LPT-GEN LPT-LPTMS LPT-MAG LPT-PHYSMATH LPT-PTH LPTENS-HE LPTHE-DOC LPTHE-PPH LPTMS LPT_STAT MAG-SUPRA MAT-COND-GEN MATH-IHES MECA-STAT MSC PART-PHYS PHEN-PART PHYS-ESPCI PLATEAU PMMH PT-IHES P^3 RENC-THEO RENORMALISATION S-LPTENS SAMM SCOPI SEM-BESSON SEM-CPHT SEM-CSNSM SEM-DARBOUX SEM-EXCEP SEM-FED SEM-GRECO SEM-GRECO-IAP SEM-IBPC SEM-ILP SEM-INFOR SEM-INSP SEM-LAL SEM-LKB SEM-LLR SEM-LPT SEM-LPTENS SEM-LPTHE SEM-LPTM-UCP SEM-LPTMC SEM-LPTMS SEM-LUTH SEM-PHYS-ENS SEM-PMMH SEM-POINCA SEM-UPR5 SOUTEN-HDR SOUTEN-TH SPEC-LARSIM SPEC-SEM STR-LPT-ENS-HE STR-LPTHE STRINT TH-JEUX TH-MAT-COND TRANSPORT TRI-SEMINAIRE WG-EXPTH-LPN/THE WORK-CONF at institute All APC CDF CITEU CPHT CSNSM CURIE DPT-PHYS-ENS ENPC ESPCI ESPCI/UPR5 GRETIA IAP IBPC IDRIS IHES IHP IM-JUSSIEU-PRG IMPMC INSP IPHT IPN LAL LARSIM LKB LLR LMPT LPA LPMA LPNHE LPNHE-GR-TH LPP LPS-ORSAY LPS/ENS LPT LPTENS LPTHE LPTM LPTMC LPTMS LUTH MSC OBSPARIS PCT/ESPCI PMMH SAMM SPEC UPMC in subject All CoRR -- Computing Research Repository CoRR.AI -- Artificial Intelligence CoRR.AR -- Architecture CoRR.CC -- Computational Complexity CoRR.CE -- Computational Engineering CoRR.CG -- Computational Geometry CoRR.CL -- Computation and Language CoRR.CR -- Cryptography and Security CoRR.CV -- Computer Vision and Pattern Recognition CoRR.CY -- Computers and Society CoRR.DB -- Databases CoRR.DC -- Distributed, Parallel, and Cluster Computing CoRR.DL -- Digital Libraries CoRR.DM -- Discrete Mathematics CoRR.DS -- Data Structures and Algorithms CoRR.GL -- General Literature CoRR.GR -- Graphics CoRR.GT -- Computer Science and Game Theory CoRR.HC -- Human-Computer Interaction CoRR.IR -- Information Retrieva CoRR.IT -- Information Theory CoRR.LG -- Learning CoRR.LO -- Logic in Computer Science CoRR.MA -- Multiagent Systems CoRR.MM -- Multimedia; CoRR.MS -- Mathematical Software CoRR.NA -- Numerical Analysis CoRR.NE -- Neural and Evolutionary Computing CoRR.NI -- Networking and Internet Architecture CoRR.OH -- Other CoRR.OS -- Operating Systems CoRR.PF -- Performance CoRR.PL -- Programming Languages CoRR.RO -- Robotics CoRR.SC -- Symbolic Computation CoRR.SD -- Sound CoRR.SE -- Software Engineering astro-ph -- Astrophysics cond-mat -- Condensed Matter cond-mat.dis-nn -- Disordered Sys. and Neural Networks cond-mat.mes-hall -- Mesoscopic Sys. and Q.Hall Effect cond-mat.mtrl-sci -- Materials Science cond-mat.other -- Other cond-mat.soft -- Soft Condensed Matter cond-mat.stat-mech -- Statistical Mechanics cond-mat.str-el -- Strongly Correlated Electrons cond-mat.supr-con -- Superconductivity gr-qc -- General Relativity and Quantum Cosmology hep-ex -- High Energy Physics - Experiment hep-lat -- High Energy Physics - Lattice hep-ph -- High Energy Physics - Phenomenology hep-th -- High Energy Physics - Theory math -- Mathematics math-ph -- Mathematical Physics math.AC -- Commutative Algebra math.AG -- Algebraic Geometry math.AP -- Analysis of PDEs math.AT -- Algebraic Topology math.CA -- Classical Analysis and ODEs math.CO -- Combinatorics math.CT -- Category Theory math.CV -- Complex Variables math.DG -- Differential Geometry math.DS -- Dynamical Systems math.FA -- Functional Analysis math.GM -- General Mathematics math.GN -- General Topology math.GR -- Group Theory math.GT -- Geometric Topology math.HO -- History and Overview math.KT -- K-Theory and Homology math.LO -- Logic math.MG -- Metric Geometry math.MP -- Mathematical Physics math.NA -- Numerical Analysis math.NT -- Number Theory math.OA -- Operator Algebras math.OC -- Optimization and Control math.PR -- Probability math.QA -- Quantum Algebra math.RA -- Rings and Algebras math.RT -- Representation Theory math.SG -- Symplectic Geometry math.SP -- Spectral Theory math.ST -- Statistics nlin -- Nonlinear Sciences nlin.AO -- Adaptation and Self-Organizing Systems nlin.CD -- Cellular Automata and Lattice Gases nlin.CG -- Chaotic Dynamics nlin.PS -- Exactly Solvable and Integrable Systems nlin.SI -- Pattern Formation and Solitons nucl-ex -- Nuclear Experiment nucl-th -- Nuclear Theory physics -- Physics physics.acc-ph -- Accelerator Physics physics.ao-ph -- Atmospheric and Oceanic Physics physics.atm-clus -- Atomic and Molecular Clusters physics.atom-ph -- Atomic Physics physics.bio-ph -- Biological Physics physics.chem-ph -- Chemical Physics physics.class-ph -- Classical Physics physics.comp-ph -- Computational Physics physics.data-an -- Data Analysis physics.ed-ph -- Physics Education physics.flu-dyn -- Fluid Dynamics physics.gen-ph -- General Physics physics.geo-ph -- Geophysics physics.hist-ph -- History of Physics physics.ins-det -- Instrumentation and Detectors physics.med-ph -- Medical Physics physics.optics -- Optics physics.plasm-ph -- Plasma Physics physics.pop-ph -- Popular Physics physics.soc-ph -- Physics and Society physics.space-ph -- Space Physics q-bio -- Quantitative Biology qbio.BM -- Biomolecules qbio.CB -- Cell Behavior qbio.GN -- Genomics qbio.MN -- Molecular Networks qbio.NC -- Neurons and Cognition qbio.OT -- Other qbio.PE -- Populations and Evolution qbio.QM -- Quantitative Methods qbio.SC -- Subcellular Processes; Tissues and Organs qbio.TO -- Tissues and Organs quant-ph -- Quantum Physics with field Speaker Title Abstract Subject matching

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