Cited by 11Electromagnetic Fields and Biological EffectsMicrobial Inactivation MethodsCellular Mechanics and Interactions

Bioelectrorheological model of the cell. 4. Analysis of the extensil deformation of cellular membrane in alternating electric field

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Pawłowski, P., Fikus, M.·1993·Biophysical Journal

Abstract

Analysis of the angular distribution of extensil mechanical stress, sigma e, generated in cytoplasmic membranes by an external oscillating electric field, is presented. Theoretical considerations show that sigma e is directly proportional to the local relative increase in membrane area and/or to the local relative decrease in its thickness. The magnitude of this stress depends on the position of the analyzed point of the membrane in relation to field direction. The maximal value, sigma eo, is reached at the cell "poles." The magnitude of sigma eo depends on electric and geometric parameters (in particular on field frequency) of the system studied. The foregoing analysis can be applied to quantitatively describe the destabilizing effects of the electric field on the cellular membrane, leading to its poration, fusion, and destruction.

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Crossref · 10.1016/s0006-3495(93)81055-5

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16 of 16 references verified0 citation errors · 0 not checkable

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  • The bioelectrorheological model demonstrates the relationship between AEFs, shape deformations, and membrane destabilization, which can contribute to electroporation and other electric field-induced cell phenomena including electrofusion and electro-destruction.

    “The bioelectrorheological model of the cell was proposed and has been expanded upon through a series of manuscripts by Pawlowski et al. [40,53,54,55,56,57] (Figure 3B). This model demonstrates the relationship between AEFs, shape deformations, and membrane destabilization, which can contribute to electroporation and other electric field-induced cell phenomena including electrofusion and electro-d”

    From Permeabilizing Cell Membranes with Electric Fields (2021) · cites this paper as [40]

  • The range of frequencies that results in high constant extensile stress values can be extended to include even higher frequencies by increasing the external medium conductivity.

    “However, this range of frequencies that results in high constant extensile stress values can be extended to include even higher frequencies, by increasing the external medium conductivity (Table 1).”

    From Permeabilizing Cell Membranes with Electric Fields (2021) · cites this paper as [40]

  • The bioelectrorheological model provides a possible explanation for the causes of electroporation by demonstrating the combined effects of heat energy and extensile stress leading to reversible cell membrane destabilization, which can directly result in electroporation.

    “Although the electric field strengths studied by Pawlowski and colleagues [40,53,54,55,56,57] were two orders of magnitude greater than that of TTFields, the bioelectrorheological model provides a possible explanation to the causes of electroporation by demonstrating the combined effects of heat energy and extensile stress leading to reversible cell membrane destabilization, which can directly”

    From Permeabilizing Cell Membranes with Electric Fields (2021) · cites this paper as [40]

  • In N. crassa, the maximum value of extensile stress was modeled as a function of electric field frequency (0.1 to 100,000 kHz) using an electric field strength of 250 V/cm, which is two orders of magnitude greater than the field strength of TTFields (1-4 V/cm).

    “In N. crassa, the maximum value of extensile stress was modeled as a function of electric field frequency (ranging from 0.1 to 100,000 kHz) using an electric field strength (E) of 250 V/cm [40], which is two orders of magnitude greater than the field strength of TTFields (i.e., 1–4 V/cm).”

    From Permeabilizing Cell Membranes with Electric Fields (2021) · cites this paper as [40]

  • Extensile stress is influenced by membrane area and thickness as well as position on the membrane, and reaches maximum values at the poles and high values at the equator of the cell.

    “It is influenced by membrane area and thickness as well as position on the membrane [40]. Stress which is calculated using Maxwell-Wagner polarization, Maxwell stress, mechanical normal, and tangential stress reaches maximum values at the poles and high values at the equator of the cell [40].”

    From Permeabilizing Cell Membranes with Electric Fields (2021) · cites this paper as [40]

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Authors
Pawłowski, P., & Fikus, M.
Affiliations
Institute of Biochemistry and Biophysics, Polish Academy of Sciences (PL)
Venue
Biophysical Journal
Publisher
Elsevier BV
Published
1993-07
Volume
65
Issue
1
Pages
535-540
ISSN
0006-3495 (ISSN-L)
OpenAlex
W2009969982
Cited by
11
References
16
Citations by year
2023: 2 · 2021: 1
FWCI
0.73
Type
journal article
Language
en
Open access
Locations
  • Biophysical Journal (publishedVersion)
  • PubMed Central (publishedVersion)
  • PubMed (publishedVersion)
Topics
  • Life Sciences › Biochemistry, Genetics and Molecular Biology › Biophysics › Electromagnetic Fields and Biological Effects
  • Life Sciences › Biochemistry, Genetics and Molecular Biology › Biotechnology › Microbial Inactivation Methods
  • Life Sciences › Biochemistry, Genetics and Molecular Biology › Cell Biology › Cellular Mechanics and Interactions
Keywords
plasma membrane, AC electric field, membrane thickness, field frequency, membrane poration, membrane fusion, cell poles
MeSH terms
Biomechanical Phenomena, Biophysics, Cell Membrane, Electromagnetic Fields, Models, Biological, Rheology, Stress, Mechanical, Biophysical Phenomena

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