|Fumito Mori||Last modified date：2023.12.06|
Assistant Professor / Modeling and Optimization / Department of Design Futures / Faculty of Design
|Fumito Mori||Last modified date：2023.12.06|
|1.||Kyohei Uemoto, Fumito Mori, Shota Yamauchi, Akane Kubota, Nozomu Takahashi, Haruki Egashira, Yumi Kunimoto, Takashi Araki, Atsushi Takemiya, Hiroshi Ito, Motomu Endo, Root PRR7 improves the accuracy of the shoot circadian clock through nutrient transport, Plant and Cell Physiology, 10.1093/pcp/pcad003, 2023.01,
The circadian clock allows plants to anticipate and adapt to periodic environmental changes. Organ- and tissue-specific properties of the circadian clock as well as shoot-to-root circadian signaling have been reported. While this long-distance signaling is thought to coordinate physiological functions across tissues, little is known about the feedback regulation of root clock on the shoot clock in the hierarchical circadian network. Here, we show that the plant circadian clock conveys circadian information between shoots and roots through sucrose and K+. We also demonstrate that K+ transport from roots suppress the variance of period length in shoots and then improve the accuracy of shoot circadian clock. Sucrose measurements and qPCR showed that root sucrose accumulation was regulated by the circadian clock. Furthermore, root circadian clock genes, including PSEUDO-RESPONSE REGULATOR7 (PRR7), were regulated by sucrose, suggesting the involvement of sucrose from the shoot in the regulation of root clock gene expression. Therefore, we performed time-series measurements of xylem sap and micrografting experiments using prr7 mutants and showed that root PRR7 regulates K+ transport and suppresses variance of period length in the shoot. Our modeling analysis supports the idea that root-to-shoot signaling contributes to the precision of the shoot circadian clock. We performed micrografting experiments that illustrated how root PRR7 plays key roles in maintaining the accuracy of shoot circadian rhythms. We thus present a novel directional signaling pathway for circadian information from roots to shoots and propose that plants modulate physiological events in a timely manner through various timekeeping mechanisms..
|2.||Fumito Mori, Hiroshi Kori, Noninvasive inference methods for interaction and noise intensities of coupled oscillators using only spike time data, Proceedings of the National Academy of Sciences, 10.1073/pnas.2113620119, 119, 6, e2113620119-e2113620119, 2022.02, Measurements of interaction intensity are generally achieved by observing responses to perturbations. In biological and chemical systems, external stimuli tend to deteriorate their inherent nature, and thus, it is necessary to develop noninvasive inference methods. In this paper, we propose theoretical methods to infer coupling strength and noise intensity simultaneously in two well-synchronized noisy oscillators through observations of spontaneously fluctuating events such as neural spikes. A phase oscillator model is applied to derive formulae relating each of the parameters to spike time statistics. Using these formulae, each parameter is inferred from a specific set of statistics. We verify these methods using the FitzHugh–Nagumo model as well as the phase model. Our methods do not require external perturbations and thus can be applied to various experimental systems..|
|3.||Yifan Liu, Michael Sebek, Fumito Mori, István Z. Kiss, Synchronization of three electrochemical oscillators
From local to global coupling, Chaos, 10.1063/1.5012520, 28, 4, 2018.04, We investigate the formation of synchronization patterns in an oscillatory nickel electrodissolution system in a network obtained by superimposing local and global coupling with three electrodes. We explored the behavior through numerical simulations using kinetic ordinary differential equations, Kuramoto type phase models, and experiments, in which the local to global coupling could be tuned by cross resistances between the three nickel wires. At intermediate coupling strength with predominant global coupling, two of the three oscillators, whose natural frequencies are closer, can synchronize. By adding even a relatively small amount of local coupling (about 9%-25%), a spatially organized partially synchronized state can occur where one of the two synchronized elements is in the center. A formula was derived for predicting the critical coupling strength at which full synchronization will occur independent of the permutation of the natural frequencies of the oscillators over the network. The formula correctly predicts the variation of the critical coupling strength as a function of the global coupling fraction, e.g., with local coupling the critical coupling strength is about twice than that required with global coupling. The results show the importance of the topology of the network on the synchronization properties in a simple three-oscillator setup and could provide guidelines for decrypting coupling topology from identification of synchronization patterns..
|4.||Fumito Mori, Atsushi Mochizuki, Expected Number of Fixed Points in Boolean Networks with Arbitrary Topology, PHYSICAL REVIEW LETTERS, 10.1103/PhysRevLett.119.028301, 119, 2, 2017.07, Boolean network models describe genetic, neural, and social dynamics in complex networks, where the dynamics depend generally on network topology. Fixed points in a genetic regulatory network are typically considered to correspond to cell types in an organism. We prove that the expected number of fixed points in a Boolean network, with Boolean functions drawn from probability distributions that are not required to be uniform or identical, is one, and is independent of network topology if only a feedback arc set satisfies a stochastic neutrality condition. We also demonstrate that the expected number is increased by the predominance of positive feedback in a cycle..|
|5.||Fumito Mori, Alexander S. Mikhailov, Precision of collective oscillations in complex dynamical systems with noise, PHYSICAL REVIEW E, 10.1103/PhysRevE.93.062206, 93, 6, 2016.06, Two kinds of oscillation precision are investigated for complex oscillatory dynamical systems under action of noise. The many-cycle precision determined by the variance of the times needed for a large number of cycles is closely related to diffusion of the global oscillation phase and provides an invariant property of a system. The single-cycle precision given by the variance in durations of single cycles is sensitive to the choice of an output variable and output checkpoint; it can be improved by an appropriate selection of them. A general analysis of the precision properties based on the Floquet perturbation theory is performed and analytical predictions are verified in numerical simulations of a model oscillatory genetic network..|
|6.||Fumito Mori, Hiroshi Kori, Period variability of coupled noisy oscillators, Physical Review E - Statistical, Nonlinear, and Soft Matter Physics, 10.1103/PhysRevE.87.030901, 87, 3, 2013.03, Period variability, quantified by the standard deviation (SD) of the cycle-to-cycle period, is investigated for noisy phase oscillators. We define the checkpoint phase as the beginning or end point of one oscillation cycle and derive an expression for the SD as a function of this phase. We find that the SD is dependent on the checkpoint phase only when oscillators are coupled. The applicability of our theory is verified using a realistic model. Our work clarifies the relationship between period variability and synchronization from which valuable information regarding coupling can be inferred..|
|7.||Fumito Mori, Takashi Odagaki, Synchronization of coupled oscillators on small-world networks, Physica D: Nonlinear Phenomena, 10.1016/j.physd.2009.04.002, 238, 14, 1180-1185, 2009.07, We investigate the synchronous dynamics of Kuramoto oscillators and van der Pol oscillators on Watts-Strogatz type small-world networks. The order parameters to characterize macroscopic synchronization are calculated by numerical integration. We focus on the difference between frequency synchronization and phase synchronization. In both oscillator systems, the critical coupling strength of the phase order is larger than that of the frequency order for the small-world networks. The critical coupling strength for the phase and frequency synchronization diverges as the network structure approaches the regular one. For the Kuramoto oscillators, the behavior can be described by a power-law function and the exponents are obtained for the two synchronizations. The separation of the critical point between the phase and frequency synchronizations is found only for small-world networks in the theoretical models studied..|
|8.||Fumito Mori, Necessary Condition for Frequency Synchronization in Network Structures, PHYSICAL REVIEW LETTERS, 10.1103/PhysRevLett.104.108701, 104, 10, 2010.03, We present the necessary condition for complete frequency synchronization of phase-coupled oscillators in network structures. The surface area of a set of sites is defined as the number of links between the sites within the set and those outside the set. The necessary condition is that the surface area of any set of cN (0 infinity. We also provide the necessary condition for macroscopic frequency synchronization. Thus, we identify networks in which one or both of the above mentioned types of synchronization do not occur..|
|9.||F Mori, T Odagaki, The Laplacian spectra of small-world networks, JOURNAL OF THE PHYSICAL SOCIETY OF JAPAN, 10.1143/JPSJ.73.3294, 73, 12, 3294-3298, 2004.12, Spectral properties of the Laplacian operator are studied numerically on the Watts-Strogatz-type small-world networks. The spectra on small-world networks are shown to have the characteristics that (i) the gap between the lowest frequency mode (Goldstone mode) and the second lowest frequency mode is small in contrast to that of random networks and (ii) the average participation ratio is as small as that of random networks. We also find that the highest frequency is essentially determined by the largest coordination degree..|
|10.||F Mori, T Odagaki, Percolation analysis of clusters in random graphs, JOURNAL OF THE PHYSICAL SOCIETY OF JAPAN, 10.1143/JPSJ.70.2485, 70, 8, 2485-2489, 2001.08, Percolation in random graphs is studied numerically. The strength of the largest cluster, the mean cluster size and the number of clusters are examined and the critical exponents of these quantities are shown to coincide with the classical values for percolation..|