Takashi Hara

ORCID: 0000-0002-0431-6948
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Research Areas
  • Theoretical and Computational Physics
  • Stochastic processes and statistical mechanics
  • Advanced Algebra and Geometry
  • Random Matrices and Applications
  • Algebraic Geometry and Number Theory
  • Advanced Thermodynamics and Statistical Mechanics
  • Endoplasmic Reticulum Stress and Disease
  • Markov Chains and Monte Carlo Methods
  • Quantum many-body systems
  • Algebraic structures and combinatorial models
  • Complex Network Analysis Techniques
  • Quantum Mechanics and Applications
  • Black Holes and Theoretical Physics
  • Analytic Number Theory Research
  • Pancreatic function and diabetes
  • Cosmology and Gravitation Theories
  • Autophagy in Disease and Therapy
  • Numerical methods for differential equations
  • Advanced Combinatorial Mathematics
  • Statistical Mechanics and Entropy
  • Galaxies: Formation, Evolution, Phenomena
  • Schizophrenia research and treatment
  • Geometry and complex manifolds
  • Mathematical Dynamics and Fractals
  • Finite Group Theory Research

Tsuda University
2014-2023

Tokyo Denki University
2018

Osaka University
2018

The University of Tokyo
1984-2016

National Institutes of Natural Sciences
2016

National Astronomical Observatory of Japan
2016

Washington University in St. Louis
2012-2015

Kyushu University
2008-2015

Daiichi-Sankyo (Japan)
2012-2014

University of Massachusetts Chan Medical School
2012

10.1007/bf02108785 article EN Communications in Mathematical Physics 1990-03-01

A scenario is presented, based on renormalization group (linear perturbation) ideas, which can explain the universality and scaling observed in a numerical study of gravitational collapse radiation fluid. In particular, it shown that critical exponent $\ensuremath{\beta}$ largest Lyapunov $\mathrm{Re}\ensuremath{\kappa}$ perturbation related by $\ensuremath{\beta}\phantom{\rule{0ex}{0ex}}=\phantom{\rule{0ex}{0ex}}(\mathrm{Re}\ensuremath{\kappa}{)}^{\ensuremath{-}1}$. We find relevant mode...

10.1103/physrevlett.74.5170 article EN Physical Review Letters 1995-06-26

10.1007/bf02099530 article EN Communications in Mathematical Physics 1992-06-01

Wolfram syndrome is a genetic disorder characterized by diabetes and neurodegeneration considered as an endoplasmic reticulum (ER) disease. Despite the underlying importance of ER dysfunction in identification two causative genes, 1 (WFS1) 2 (WFS2), molecular mechanism linking to death neurons β cells has not been elucidated. Here we implicate calpain cell syndrome. Calpain negatively regulated WFS2, elevated activation WFS2-knockdown correlates with death. also induced high cytosolic...

10.1073/pnas.1421055111 article EN Proceedings of the National Academy of Sciences 2014-11-24

It has been established that intracellular calcium homeostasis is critical for survival and function of pancreatic β-cells. However, the role endoplasmic reticulum (ER) in β-cell death not clear. Here we show ER depletion plays a death. Various pathological conditions associated with death, including stress, oxidative palmitate, chronic high glucose, decreased levels sarcoendoplasmic Ca2+-ATPase 2b expression, leading to Ectopic expression mutant insulin genetic ablation WFS1, causative gene...

10.1210/en.2013-1519 article EN Endocrinology 2014-01-14

We used an unbiased genome-wide approach to identify exonic variants segregating with diabetes in a multigenerational Finnish family. At least eight members of this family presented age diagnosis ranging from 18 51 years and pattern suggesting autosomal dominant inheritance. sequenced the exomes four affected performed follow-up genotyping additional unaffected members. uncovered novel nonsynonymous variant (p.Trp314Arg) Wolfram syndrome 1 (WFS1) gene that segregates completely diabetic...

10.2337/db13-0571 article EN cc-by-nc-nd Diabetes 2013-08-01

We prove two theorems concerning the time evolution in general isolated quantum systems. The are relevant to issue of scale approach equilibrium. first theorem shows that there can be pathological situations which relaxation takes an extraordinarily long time, while second one always choose equilibrium subspace, requires only a short for any initial state.

10.1103/physrevlett.111.140401 article EN Physical Review Letters 2013-10-01

The fact that macroscopic systems approach thermal equilibrium may seem puzzling, for example, because it to conflict with the time-reversibility of microscopic dynamics. We here prove in a quantum system typical choice "nonequilibrium subspace", any initial state indeed thermalizes, and does so very quickly, on order Boltzmann time $\tau_\mathrm{B}:=h/(k_\mathrm{B}T)$. Therefore what needs be explained is, not equilibrium, but they do slowly.

10.1088/1367-2630/17/4/045002 article EN cc-by New Journal of Physics 2015-04-02

We consider spread-out models of self-avoiding walk, bond percolation, lattice trees and animals on ${\mathbb{Z}^d}$, having long finite-range connections, above their upper critical dimensions $d=4$ (self-avoiding walk), $d=6$ (percolation) $d=8$ (trees animals). The two-point functions for these are respectively the generating function walks from origin to $x \in {\mathbb{Z}^d}$, probability a connection 0 x, or containing x. use lace expansion prove that sufficiently dimension, each model...

10.1214/aop/1046294314 article EN The Annals of Probability 2003-01-01

We consider nearest-neighbor self-avoiding walk, bond percolation, lattice trees, and animals on ℤd. The two-point functions of these models are respectively the generating function for walks from origin to x∈ℤd, probability a connection x, trees or containing x. Using lace expansion, we prove that at critical point is asymptotic const.|x|2−d as |x|→∞, d≥5 d≥19 sufficiently large d animals. These results complementary those [Ann. Probab. 31 (2003) 349–408], where spread-out were considered....

10.1214/009117907000000231 article EN The Annals of Probability 2008-03-01

We prove the existence of an asymptotic expansion in inverse dimension, to all orders, for connective constant self-avoiding walks on ℤ d . For critical point, defined as reciprocal constant, coefficients are computed through order −6 , with a rigorous error bound −7 Our method computing terms also applies percolation, and nearest-neighbour independent Bernoulli bond percolation gives 1/ -expansion point −3 −4 The uses lace expansion.

10.1017/s0963548300001607 article EN Combinatorics Probability Computing 1995-09-01

Lipoproteins are present in a wide variety of bacteria and anchored to membranes through lipids attached the N-terminal cysteine. The Lol system Escherichia colimediates membrane-specific localization lipoproteins. Aspartate at position 2 functions as avoidance signal causes retention lipoproteins inner membrane, whereas having residues other than aspartate released from membrane localized outer by system. Phospholipid:apolipoprotein transacylase, Lnt, catalyzes last step lipoprotein...

10.1074/jbc.m206816200 article EN cc-by Journal of Biological Chemistry 2002-11-01

Escherichia coli lipoproteins are localized to either the inner or outer membrane depending on residue at position 2. The retention signal, Asp 2 in combination with certain residues 3, functions as a Lol avoidance i.e. signal inhibits recognition of by LolCDE that releases from membrane. To understand role 2, membrane-specific Cys were subjected chemical modification followed release reaction reconstituted proteoliposomes. Sulfhydryl-specific introduction nonprotein molecules negative...

10.1074/jbc.m307836200 article EN cc-by Journal of Biological Chemistry 2003-10-01

For independent nearest-neighbour bond percolation on Z^d with d >> 6, we prove that the incipient infinite cluster's two-point function and three-point converge to those of integrated super-Brownian excursion (ISE) in scaling limit. The proof is based an extension new expansion for derived a previous paper, involves treating magnetic field as complex variable. A special case our result implies probability cluster origin consists n sites, at critical point, given by multiple n^{-3/2}, plus...

10.1063/1.533186 article EN Journal of Mathematical Physics 2000-03-01

10.1007/bf01049008 article EN Journal of Statistical Physics 1992-06-01

10.1023/a:1018628503898 article EN Journal of Statistical Physics 2000-01-01

We use the lace expansion to prove that in five or more dimensions standard self-avoiding walk on hypercubic (integer) lattice behaves many respects like simple random walk.In particular, it is shown leading asymptotic behaviour of number «-step walks purely exponential, mean square displacement asymptotically linear steps, and scaling limit Gaussian, sense convergence distribution Brownian motion.Some related facts are also proved.These results optimal, according widely believed conjecture...

10.1090/s0273-0979-1991-16085-4 article EN Bulletin of the American Mathematical Society 1991-01-01

The absorption spectra of aqueous solutions following cobalt complexes were determined: [Co(phen)3]Cl3, [Co(phen)3]Cl2, Co(phen)2Cl2, Co(phen)Cl2. Some correlations between the structures compounds and discussed. Absorption curves trisphenanthroline Fe(II), Fe(III), Ni Zn also shown for reference.

10.2183/pjab1945.29.337 article EN Proceedings of the Japan Academy 1953-01-01
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