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Intestinal and optic-cup organoids as tools for unveiling mechanics of self-organizing morphogenesis. 肠道和光学杯类器官作为揭示自组织形态发生机制的工具。
Pub Date : 2022-01-01 DOI: 10.2142/biophysico.bppb-v19.0048
Sristilekha Nath, Satoshi Toda, Satoru Okuda

Organoid, an organ-like tissue reproduced in a dish, has specialized, functional structures in three-dimensional (3D) space. Organoid development replicates the self-organizing process of each tissue development during embryogenesis but does not necessarily require external tissues, illustrating the autonomy of multicellular systems. Herein, we review the developmental processes of epithelial organoids, namely, the intestine, and optic-cup, with a focus on their mechanical aspects. Recent organoid studies have advanced our understanding of the mechanisms of 3D tissue deformation, including appropriate modes of deformation and factors controlling them. In addition, the autonomous nature of organoid development has also allowed us to access the stepwise mechanisms of deformation as organoids proceed through distinct stages of development. Altogether, we discuss the potential of organoids in unveiling the autonomy of multicellular self-organization from a mechanical point of view. This review article is an extended version of the Japanese article, Mechanics in Self-organizing Organoid Morphogenesis, published in SEIBUTSU BUTSURI Vol. 60, p.31-36 (2020).

类器官是一种在培养皿中复制的类器官组织,在三维空间中具有专门的功能结构。类器官发育复制了胚胎发生期间每个组织发育的自组织过程,但并不一定需要外部组织,说明了多细胞系统的自主性。在此,我们回顾了上皮类器官的发育过程,即肠和光学杯,重点关注它们的机械方面。最近的类器官研究提高了我们对三维组织变形机制的理解,包括适当的变形模式和控制它们的因素。此外,类器官发育的自主性质也使我们能够了解类器官在不同发育阶段的逐步变形机制。总之,我们从机械的角度讨论了类器官在揭示多细胞自组织自主性方面的潜力。这篇综述文章是日语文章《力学中的自组织类器官形态发生》的扩展版,发表于《SEIBUTSU BUTSURI Vol. 60》,p.31-36(2020)。
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引用次数: 1
Physico- and chemical biology using nanomanipulation and micromanipulation technologies. 使用纳米操作和微操作技术的物理和化学生物学。
Pub Date : 2022-01-01 DOI: 10.2142/biophysico.bppb-v19.0044
Akira Kitamura, Ryo Iizuka
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引用次数: 0
Mathematical model of chromosomal dynamics during DNA double strand break repair in budding yeast. 出芽酵母DNA双链断裂修复过程中染色体动力学的数学模型。
Pub Date : 2022-01-01 DOI: 10.2142/biophysico.bppb-v19.0012
Shinjiro Nakahata, Tetsushi Komoto, Masashi Fujii, Akinori Awazu

During the repair of double-strand breaks (DSBs) in DNA, active mobilizations for conformational changes in chromosomes have been widely observed in eukaryotes, from yeast to animal and plant cells. DSB-damaged loci in the yeast genome showed increased mobility and relocation to the nuclear periphery. However, the driving forces behind DSB-induced chromatin dynamics remain unclear. In this study, mathematical models of normal and DSB-damaged yeast chromosomes were developed to simulate their structural dynamics. The effects of histone degradation in the whole nucleus and the change in the physical properties of damaged loci due to the binding of SUMOylated repair proteins were considered in the model of DSB-induced chromosomes based on recent experimental results. The simulation results reproduced DSB-induced changes to structural and dynamical features by which the combination of whole nuclear histone degradation and the rigid structure formation of repair protein accumulations on damaged loci were suggested to be primary contributors to the process by which damaged loci are relocated to the nuclear periphery.

在DNA双链断裂(DSBs)修复过程中,染色体构象变化的主动动员已经在真核生物中广泛观察到,从酵母到动物和植物细胞。酵母基因组中dsb损伤的位点表现出增加的移动性和向核外周的迁移。然而,dsb诱导的染色质动力学背后的驱动力仍不清楚。在这项研究中,建立了正常和dsb损伤酵母染色体的数学模型来模拟它们的结构动力学。基于最近的实验结果,在dsb诱导的染色体模型中考虑了整个细胞核中组蛋白降解的影响以及summoylated修复蛋白结合导致的受损位点物理性质的变化。模拟结果再现了dsb诱导的结构和动力学特征的变化,通过这种变化,整个核组蛋白降解和受损位点上修复蛋白积累的刚性结构形成的结合被认为是受损位点迁移到核周围过程的主要因素。
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引用次数: 0
Unique Cl- pump rhodopsin with close similarity to H+ pump rhodopsin. 独特的 Cl- 泵视蛋白,与 H+ 泵视蛋白非常相似。
Pub Date : 2021-12-22 eCollection Date: 2021-01-01 DOI: 10.2142/biophysico.bppb-v18.038
Takashi Kikukawa

Microbial rhodopsin is a ubiquitous membrane protein in unicellular microorganisms. Similar to animal rhodopsin, this protein consists of seven transmembrane helices and the chromophore retinal. However, unlike animal rhodopsin, microbial rhodopsin acts as not only a photosignal receptor but also a light-activated ion transporter and light-switchable enzyme. In this article, the third Cl- pump microbial rhodopsin will be introduced. The physiological importance of Cl- pumps has not been clarified. Despite this, their mechanisms, especially that of the first Cl- pump halorhodopsin (HR), have been studied to characterize them as model proteins for membrane anion transporters. The third Cl- pump defines a phylogenetic cluster distinct from other microbial rhodopsins. However, this Cl- pump conserves characteristic residues for not only the Cl- pump HR but also the H+ pump bacteriorhodopsin (BR). Reflecting close similarity to BR, the third Cl- pump begins to pump H+ outwardly after single amino acid replacement. This mutation activates several residues that have no roles in the original Cl- pump function but act as important H+ relay residues in the H+ pump mutant. Thus, the third Cl- pump might be the model protein for functional differentiation because this rhodopsin seems to be the Cl- pump occurring immediately after functional differentiation from the BR-type H+ pump.

微生物视紫红质是单细胞微生物中一种无处不在的膜蛋白。这种蛋白质与动物的视黄红素类似,由七个跨膜螺旋和发色团视网膜组成。然而,与动物的视紫红质不同,微生物的视紫红质不仅是一种光信号受体,还是一种光激活离子转运体和光开关酶。本文将介绍第三种 Cl- 泵微生物罗多巴蛋白。Cl-泵的生理重要性尚未明确。尽管如此,人们还是对它们的机制进行了研究,尤其是对第一种 Cl- 泵卤化核糖蛋白(HR)的机制进行了研究,以确定它们作为膜阴离子转运体模式蛋白的特性。第三种Cl-泵定义了一个系统发育群,与其他微生物的菱形蛋白截然不同。不过,这种 Cl- 泵不仅保留了 Cl- 泵 HR 的特征残基,而且还保留了 H+ 泵细菌视紫红质(BR)的特征残基。第三个 Cl- 泵在单个氨基酸置换后开始向外泵送 H+,这反映出它与 BR 非常相似。这种突变激活了几个残基,这些残基在原来的 Cl- 泵功能中不起作用,但在 H+ 泵突变体中却是重要的 H+ 中继残基。因此,第三种 Cl- 泵可能是功能分化的模型蛋白,因为这种 rhodopsin 似乎是从 BR 型 H+ 泵功能分化后立即出现的 Cl- 泵。
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引用次数: 0
Oosawa’s Preface Oosawa的前言
Pub Date : 2021-12-10 DOI: 10.2142/biophysico.bppb-v18.s002
Haruki Nakamura
This book is intended to be an introduction to statistical mechanics. Although there are many introductory books and references on this subject, the policy of this book is different from that of other related works in that importance is placed on empirical examples and intuitive argument. It is the author’s hope that, through the use of this book, all readers will be able to learn statistical mechanics with a clear imagination of molecular behavior, allowing them to “enter the gate 0.1 ”, so to speak. free as to represent the movement particles chips” to represent the energy of these particles. According to the the these chips are able to be exchanged and grouped according to the numbers on the dice. observation the gaming chips are distributed upon rolling the dice settings, some even statistical mechanics exists unpredictability, I like you to carefully observe these outcomes while rolling the dice yourself. “DIY statistical mechanics” can be established a
这本书的目的是介绍统计力学。虽然有许多关于这个主题的介绍性书籍和参考资料,但本书的政策不同于其他相关作品,因为它重视经验例子和直觉论点。作者希望,通过这本书的使用,让所有读者在学习统计力学的时候,对分子行为有一个清晰的想象,让他们“进入0.1的大门”,可以这么说。“自由”作为代表运动粒子的“芯片”来代表这些粒子的能量。根据这些筹码可以交换,并根据骰子上的数字分组。观察游戏筹码分布在掷骰子设置上,有些甚至统计机制存在不可预测性,我希望你在自己掷骰子时仔细观察这些结果。“DIY统计力学”可以建立一个
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引用次数: 1
Editorial: English translation of “The Oosawa Lectures on DIY Statistical Mechanics” 编辑:《The Oosawa Lectures on DIY Statistical Mechanics》英译
Pub Date : 2021-12-10 DOI: 10.2142/biophysico.bppb-v18.s001
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引用次数: 1
Part I. Experiencing the basics of statistical mechanics using your hands 第一部分:用双手体验统计力学的基础知识
Pub Date : 2021-12-10 DOI: 10.2142/biophysico.bppb-v18.s003
Haruki Nakamura
One of my aims in part 1 of this book is to have the reader roll dice with their own hands, so as to intuitively develop an understanding of the basics of statistical mechanics. In Chapters 1 and 2, first, we play a game in which we roll a dice1.1 and exchange gaming chips randomly. Since the probabilities of giving and receiving the gaming chips are the same, under normal circumstances, we would expect everyone to have an equal number of gaming chips. However, the results can often be surprising. Actually, this game mimics how molecules move randomly, colliding with each other, and exchanging energy. If you are surprised by the results of this game, I will ask you to write down the simplest case of “three people exchanging three gaming chips” on paper. However, you can also observe the results of computer simulations in which there is a large number of participants. Based on these two examples, I would like the reader to contemplate the basic principles that surprised you in the game. In Chapters 3 and 4, I introduce several variations of the game that the reader explored in Chapter 2. For example, “the bankruptcy elimination” rule, which indicates that you are out of the game if all your gaming chips are gone, and “the income tax” rule, which states that the probability of giving out gaming chips will increase according to the number of gaming chips you possess. I will also discuss the somewhat paradoxical realization that during the game each player is much more likely to lose their chips than gain them and so “always now is the peak moment” is nearly always the best advice. Although questions such as “How many of these molecules have energy and how much energy do they have?” lay squarely within the domain of statistical mechanics, they are remarkably similar to other more familiar questions of the type, “How many rich people are there, and how rich are they?” Even if you are not familiar with physics, you can still enjoy the journey associated with developing an answer to these types of questions. In Chapter 5, we will summarize our arguments in order to prepare ourselves for the second part of this book. When first using this book, please forget all the difficult mathematics, roll the dice many times with your own hands, exchange gaming chips, write a diagram on paper, and investigate the behavior of molecules.
本书第1部分的目的之一是让读者自己动手掷骰子,从而直观地了解统计力学的基础知识。在第1章和第2章中,我们首先玩一个掷骰子并随机交换筹码的游戏。由于给予和接受游戏筹码的概率是相同的,在正常情况下,我们期望每个人都拥有相同数量的游戏筹码。然而,结果往往令人惊讶。实际上,这个游戏模拟了分子如何随机移动,相互碰撞,交换能量。如果你对这个游戏的结果感到惊讶,我会让你在纸上写下最简单的“三个人交换三个游戏筹码”的情况。然而,你也可以观察到有大量参与者的计算机模拟的结果。基于这两个例子,我希望读者能够思考游戏中让你感到惊讶的基本原则。在第3章和第4章中,我介绍了读者在第2章中探索过的游戏的几个变体。例如,“破产消除”规则表明,如果你所有的游戏筹码都没有了,你就退出了游戏,“所得税”规则表明,根据你拥有的游戏筹码的数量,发放游戏筹码的可能性会增加。我还将讨论一个有点矛盾的认识,即在游戏过程中,每个玩家失去筹码的可能性比获得筹码的可能性更大,所以“永远是巅峰时刻”几乎总是最好的建议。尽管诸如“这些分子中有多少有能量,它们有多少能量?”这些问题完全属于统计力学的范畴,它们与其他更熟悉的问题——“世界上有多少富人?他们有多富有?”——非常相似。即使你不熟悉物理,你仍然可以享受与开发这些类型的问题的答案相关的旅程。在第5章中,我们将总结我们的论点,以便为本书的第二部分做准备。第一次使用这本书时,请忘记所有困难的数学,用自己的双手多次掷骰子,交换游戏筹码,在纸上写下图表,并研究分子的行为。
{"title":"Part I. Experiencing the basics of statistical mechanics using your hands","authors":"Haruki Nakamura","doi":"10.2142/biophysico.bppb-v18.s003","DOIUrl":"https://doi.org/10.2142/biophysico.bppb-v18.s003","url":null,"abstract":"One of my aims in part 1 of this book is to have the reader roll dice with their own hands, so as to intuitively develop an understanding of the basics of statistical mechanics. In Chapters 1 and 2, first, we play a game in which we roll a dice1.1 and exchange gaming chips randomly. Since the probabilities of giving and receiving the gaming chips are the same, under normal circumstances, we would expect everyone to have an equal number of gaming chips. However, the results can often be surprising. Actually, this game mimics how molecules move randomly, colliding with each other, and exchanging energy. If you are surprised by the results of this game, I will ask you to write down the simplest case of “three people exchanging three gaming chips” on paper. However, you can also observe the results of computer simulations in which there is a large number of participants. Based on these two examples, I would like the reader to contemplate the basic principles that surprised you in the game. In Chapters 3 and 4, I introduce several variations of the game that the reader explored in Chapter 2. For example, “the bankruptcy elimination” rule, which indicates that you are out of the game if all your gaming chips are gone, and “the income tax” rule, which states that the probability of giving out gaming chips will increase according to the number of gaming chips you possess. I will also discuss the somewhat paradoxical realization that during the game each player is much more likely to lose their chips than gain them and so “always now is the peak moment” is nearly always the best advice. Although questions such as “How many of these molecules have energy and how much energy do they have?” lay squarely within the domain of statistical mechanics, they are remarkably similar to other more familiar questions of the type, “How many rich people are there, and how rich are they?” Even if you are not familiar with physics, you can still enjoy the journey associated with developing an answer to these types of questions. In Chapter 5, we will summarize our arguments in order to prepare ourselves for the second part of this book. When first using this book, please forget all the difficult mathematics, roll the dice many times with your own hands, exchange gaming chips, write a diagram on paper, and investigate the behavior of molecules.","PeriodicalId":8976,"journal":{"name":"Biophysics and Physicobiology","volume":"56 1","pages":"S008 - S011"},"PeriodicalIF":0.0,"publicationDate":"2021-12-10","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":null,"resultStr":null,"platform":"Semanticscholar","paperid":"90026694","PeriodicalName":null,"FirstCategoryId":null,"ListUrlMain":null,"RegionNum":0,"RegionCategory":"","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":"","EPubDate":null,"PubModel":null,"JCR":null,"JCRName":null,"Score":null,"Total":0}
引用次数: 0
Binding free energy of protein/ligand complexes calculated using dissociation Parallel Cascade Selection Molecular Dynamics and Markov state model. 利用解离平行级联选择分子动力学和马尔可夫状态模型计算蛋白质/配体复合物的结合自由能。
Pub Date : 2021-12-04 eCollection Date: 2021-01-01 DOI: 10.2142/biophysico.bppb-v18.037
Hiroaki Hata, Duy Phuoc Tran, Mohamed Marzouk Sobeh, Akio Kitao

We recently proposed a computational procedure to simulate the dissociation of protein/ligand complexes using the dissociation Parallel Cascade Selection Molecular Dynamics simulation (dPaCS-MD) method and to analyze the generated trajectories using the Markov state model (MSM). This procedure, called dPaCS-MD/MSM, enables calculation of the dissociation free energy profile and the standard binding free energy. To examine whether this method can reproduce experimentally determined binding free energies for a variety of systems, we used it to investigate the dissociation of three protein/ligand complexes: trypsin/benzamine, FKBP/FK506, and adenosine A2 A receptor/T4E. First, dPaCS-MD generated multiple dissociation pathways within a reasonable computational time for all the complexes, although the complexes differed significantly in the size of the molecules and in intermolecular interactions. Subsequent MSM analyses produced free energy profiles for the dissociations, which provided insights into how each ligand dissociates from the protein. The standard binding free energies obtained by dPaCS-MD/MSM are in good agreement with experimental values for all the complexes. We conclude that dPaCS-MD/MSM can accurately calculate the binding free energies of these complexes.

我们最近提出了一种计算程序来模拟蛋白质/配体复合物的解离,使用解离平行级联选择分子动力学模拟(dPaCS-MD)方法,并使用马尔可夫状态模型(MSM)分析生成的轨迹。这个程序称为dPaCS-MD/MSM,可以计算解离自由能和标准结合自由能。为了检验这种方法是否可以重现实验确定的各种系统的结合自由能,我们用它来研究三种蛋白质/配体复合物的解离:胰蛋白酶/苯胺、FKBP/FK506和腺苷A2 a受体/T4E。首先,dPaCS-MD在合理的计算时间内为所有复合物生成了多个解离途径,尽管这些复合物在分子大小和分子间相互作用方面存在显著差异。随后的MSM分析产生了解离的自由能谱,这提供了对每个配体如何从蛋白质解离的见解。dPaCS-MD/MSM得到的标准结合自由能与实验值吻合较好。dPaCS-MD/MSM可以准确地计算出这些配合物的结合自由能。
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引用次数: 15
Announcement of BPPB paper awards 2021. 2021年BPPB论文奖公告。
Pub Date : 2021-12-02 eCollection Date: 2021-01-01 DOI: 10.2142/biophysico.bppb-v18.035
Haruki Nakamura
of translational, configurational entropy of water in protein folding and denaturation: a theoretical study on thermal stability of staphylococcal nuclease mutants”
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引用次数: 0
Analysis of the mechanism of synaptic integration focusing on the charge held in the spine. 突触整合的机制分析,聚焦于脊柱中的电荷。
Pub Date : 2021-12-02 eCollection Date: 2021-01-01 DOI: 10.2142/biophysico.bppb-v18.036
Takayoshi Tsubo

Successful synaptic integration is said to require that multiple excitatory postsynaptic potentials (EPSPs) occur almost simultaneously over a short period of time, so that they overlap and increase. However, if brain function is based on a chain of successful synaptic integrations, then constraints on the spacing of multiple EPSP generation must be released to allow for a higher probability of successful synaptic integration. This paper demonstrates that Ca2+ ions retained in spines after EPSP generation polarize spine neck fluid and dendritic fluid as a dielectric medium, that polarization is transmitted through dendrites to the cell body (soma), that polarization is enhanced by the addition of polarization from each spine, and that I propose that synaptic integration is successful when the membrane potential, as determined by the enhanced polarization and membrane capacitance, reaches the threshold of voltage-gated Na+ channels. Furthermore, the approach taken in this study suggests that a single neuron can integrate synapses for many combinations of synaptic inputs, that successful synaptic integration depends on spine neck capacitance and spine head size, and that spines farther from the soma are able to contribute to successful synaptic integration, and led to the elucidation of a number of important issues, including the fact that inhibitory post-synapses on dendrites suppress s effectively synaptic integration.

成功的突触整合被认为需要多个兴奋性突触后电位(epsp)在短时间内几乎同时发生,因此它们重叠和增加。然而,如果大脑功能是基于成功的突触整合链,那么必须释放对多个EPSP产生间隔的限制,以允许更大的突触成功整合的可能性。本文证明,EPSP产生后保留在脊柱中的Ca2+离子使作为介电介质的脊柱颈液和树突液极化,极化通过树突传递到细胞体(体细胞),极化通过每个脊柱的极化增加而增强,并且我提出当膜电位(由增强的极化和膜电容决定)时,突触整合是成功的。达到电压门控Na+通道的阈值。此外,本研究中采用的方法表明,单个神经元可以整合许多突触输入组合的突触,成功的突触整合取决于脊柱颈电容和脊柱头的大小,远离体的脊柱能够促进成功的突触整合,并导致一些重要问题的阐明,包括树突上抑制性突触后有效抑制突触整合的事实。
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引用次数: 0
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Biophysics and Physicobiology
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