Two-Dimensional Brain Microtubule Structures Behave as Memristive Devices

被引:23
|
作者
del Rocio Cantero, Maria [1 ]
Perez, Paula L. [1 ]
Scarinci, Noelia [1 ]
Cantiello, Horacio F. [1 ]
机构
[1] Consejo Nacl Invest Cient & Tecn, UNSE, Inst Multidisciplinario Salud Tecnol & Desarrollo, Lab Canales Ion, El Zanjon, Santiago Del Es, Argentina
关键词
OUTER; TRANSISTOR; PRESTIN; MODEL;
D O I
10.1038/s41598-019-48677-1
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
Microtubules (MTs) are cytoskeletal structures that play a central role in a variety of cell functions including cell division and cargo transfer. MTs are also nonlinear electrical transmission lines that produce and conduct electrical oscillations elicited by changes in either electric field and/or ionic gradients. The oscillatory behavior of MTs requires a voltage-sensitive gating mechanism to enable the electrodiffusional ionic movement through the MT wall. Here we explored the electrical response of non-oscillating rat brain MT sheets to square voltage steps. To ascertain the nature of the possible gating mechanism, the electrical response of non-oscillating rat brain MT sheets (2D arrays of MTs) to square pulses was analyzed under voltage-clamping conditions. A complex voltage-dependent nonlinear charge movement was observed, which represented the summation of two events. The first contribution was a small, saturating, voltage-dependent capacitance with a maximum charge displacement in the range of 4 fC/mu m(2). A second, major contribution was a non-saturating voltage-dependent charge transfer, consistent with the properties of a multistep memristive device. The memristive capabilities of MTs could drive oscillatory behavior, and enable voltage-driven neuromorphic circuits and architectures within neurons.
引用
收藏
页数:10
相关论文
共 50 条
  • [31] Synthetic Two-dimensional Organic Structures
    Hui Liu
    Xiao-Nan Kan
    Chen-Yu Wu
    Qing-Yan Pan
    Zhi-Bo Li
    Ying-Jie Zhao
    Chinese Journal of Polymer Science, 2018, 36 : 425 - 444
  • [32] Nutational two-dimensional structures in magnets
    Borisov, A. B.
    Rybakov, F. N.
    LOW TEMPERATURE PHYSICS, 2008, 34 (07) : 515 - 521
  • [33] Nitrogenated holey two-dimensional structures
    Mahmood, Javeed
    Lee, Eun Kwang
    Jung, Minbok
    Shin, Dongbin
    Jeon, In-Yup
    Jung, Sun-Min
    Choi, Hyun-Jung
    Seo, Jeong-Min
    Bae, Seo-Yoon
    Sohn, So-Dam
    Park, Noejung
    Oh, Joon Hak
    Shin, Hyung-Joon
    Baek, Jong-Beom
    NATURE COMMUNICATIONS, 2015, 6
  • [34] Relaxation kinetics in two-dimensional structures
    Iguain, JL
    Lewis, LJ
    PHYSICAL REVIEW B, 2003, 68 (19):
  • [35] Two-dimensional structures on silicon surface
    Lifshits, VG
    Azatyan, SG
    Gavrilyk, YL
    Luniakov, YV
    Saranin, AA
    Zotov, AV
    Tsukanov, DA
    IZVESTIYA AKADEMII NAUK SERIYA FIZICHESKAYA, 2001, 65 (02): : 176 - 179
  • [36] Synthetic Two-dimensional Organic Structures
    Hui Liu
    Xiao-Nan Kan
    Chen-Yu Wu
    Qing-Yan Pan
    Zhi-Bo Li
    Ying-Jie Zhao
    Chinese Journal of Polymer Science, 2018, 36 (04) : 425 - 444
  • [37] The estimation of wavenumbers in two-dimensional structures
    Ferguson, NS
    Halkyard, CR
    Mace, BR
    Heron, KH
    PROCEEDINGS OF ISMA 2002: INTERNATIONAL CONFERENCE ON NOISE AND VIBRATION ENGINEERING, VOLS 1-5, 2002, : 799 - 806
  • [38] Internal structures in two-dimensional ferrofluids
    Zubarev, A. Yu.
    Iskakova, L. Yu.
    PHYSICAL REVIEW E, 2007, 76 (06):
  • [39] TWO-DIMENSIONAL STRUCTURES OF ARGON LAYERS
    TSANG, T
    BULLETIN OF THE AMERICAN PHYSICAL SOCIETY, 1980, 25 (04): : 548 - 548
  • [40] PERIODIC STRUCTURES IN A TWO-DIMENSIONAL LATTICE
    BEHNKE, G
    BUTTNER, H
    JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1982, 15 (12): : 3869 - 3875