| Literature DB >> 28656475 |
Florian P M Kohn1, Ramona Ritzmann2.
Abstract
For decades it has been shown that acute changes in gravity have an effect on neuronal systems of human and animals on different levels, from the molecular level to the whole nervous system. The functional properties and gravity-dependent adaptations of these system levels have been investigated with no or barely any interconnection. This review summarizes the gravity-dependent adaptation processes in human and animal organisms from the in vitro cellular level with its biophysical properties to the in vivo motor responses and underlying sensorimotor functions of human subjects. Subsequently, a first model for short-term adaptation of neuronal transmission is presented and discussed for the first time, which integrates the responses of the different levels of organization to changes in gravity.Entities:
Keywords: Adaptation; Electrophysiology; Hypergravity; Membrane properties; Microgravity; Neuronal system; Sensorimotor function
Mesh:
Year: 2017 PMID: 28656475 PMCID: PMC5834568 DOI: 10.1007/s00249-017-1233-7
Source DB: PubMed Journal: Eur Biophys J ISSN: 0175-7571 Impact factor: 1.733
A short summary of the literature: the used gravity conditions, methodology, and the outcome
| Authors (year) | Gravity conditions | Methodology | Outcome | ||||
|---|---|---|---|---|---|---|---|
| Micro-gravity | Normal | Hyper-gravity | Target | Parameter | Method | ||
| Goldermann and Hanke ( | 0 g | 1 g | Up to 2.2 g | Porin channel (from | Open state probability | Artificial planar bilayer | 0 g < 1 g < 2.2 g |
| Kohn ( | 0 g | 1 g | 1.8 g | SH-SY5Y cells (human, neuronal) | Membrane potential | Fluorescence intensity | 0 g > 1 g > 1.8 g |
| Meissner and Hanke ( | 0 g | 1 g | 1.8 g | N. ischiadicus ( | Propagation velocity | Electro-physiology | 0 g < 1 g < 1.8 g |
| Earthworm ( | Propagation velocity | Electro-physiology | 0 g < 1 g < 1.8 g | ||||
| 0 g | 1 g | n.a. | Retzius neurons ( | Rate of action potentials | Patch-clamp | 0 g > 1 g | |
| Schaffhauser et al. ( | 0 g | 1 g | 1.8 g | Oocytes ( | Transmembrane current | Electro-physiology | 0 g < 1 g < 1.8 g |
| Sieber et al. ( | 0 g | 1 g | 1.8 g | Asolectin vesicles | Membrane viscosity | Polarization anisotropy | 0 g < 1 g < 1.8 g |
| Wiedemann et al. ( | 0 g | 1 g | Up to 6 g | Alamethicin (from | Pore frequency | Artificial planar bilayer | 0 g < 1 g < 6 g |
| Wiedemann et al. ( | 0 g | 1 g | 1.8 g | SF-21 cells (insect) | Membrane potential | Fluorescence intensity | 0 g > 1 g > 1.8 g |
A short summary of the literature: the used gravity conditions, methodology, and the outcome
| Authors (year) | Gravity conditions | Human subjects | Methodology | Outcomes | ||||||
|---|---|---|---|---|---|---|---|---|---|---|
| Micro-gravity | Normal | Hyper-gravity |
| Age (years) | Target (N. tibialis) | Muscle | Method | Parameter | Result | |
| Kramer et al. ( | 0 g | 1 g | 1.8 g | n.a. | n.a. | Ia afferent | M. Soleus, M. Gastrocnemius medialis | PNS | H/M ratios | 0 g = 1 g = 1.8 g |
| Miyoshi et al. ( | 0 g | 1 g | 1.8 g | 3 | 24–38 | Ia afferent | M. Soleus | PNS | H-Reflex amplitude | 0 g > 1 g < 1.8 g |
| Efferent | M. Soleus | PNS | M-wave amplitude | 0 g = 1 g = 1.8 g | ||||||
| Nomura et al. ( | 0 g | 1 g | 1.5 g | 4 | 22–52 | Ia afferent | M. Soleus | PNS | Amplitude | 0 g > 1 g = 1.5 g = 2 g |
| Efferent | M. Soleus | PNS | Amplitude | 0 g = 1 g = 1.5 g = 2 g | ||||||
| Ohira et al. ( | 0 g | 1 g | 1.5 g, 2 g | n.a. | n.a. | Ia afferent | M. Soleus | PNS | Amplitude | 0 g > 1 g = 1.8 g = 2.0 g |
| M. Soleus | PNS | Latency | 0 g = 1 g = 1.8 g = 2.0 g | |||||||
| Efferent | M. Soleus | PNS | Amplitude | 0 g = 1 g = 1.8 g = 2.0 g | ||||||
| M. Soleus | PNS | Latency | 0 g = 1 g = 1.5 g = 2.0 g | |||||||
| Ritzmann et al. ( | 0 g, 0.16 g, 0.38 g | 1 g | 1.8 g | 10 | 31 ± 4 | Ia afferent | M. Soleus | PNS | H-Reflex amplitude | 0.16 g < 0.38 g < 1 g < 1.8 g |
| Efferent | M. Soleus | PNS | M-wave amplitude | 0.16 g = 0.38 g = 1 g = 1.8 g | ||||||
| Ritzmann et al. ( | 0.16 g, 0.38 g | 1 g | 1.8 g | 10 | 24.38 years | Ia afferent | M. Soleus | PNS | Threshold | 0.16 g > 0.38 g > 1 g > 1.8 g |
| Efferent | M. Soleus | PNS | Threshold | 0.16 g > 0.38 g > 1 g > 1.8 g | ||||||
| Ia afferent | M. Soleus | PNS | Latency | 0.16 g > 0.38 g > 1 g > 1.8 g | ||||||
| Efferent nerve | M. Soleus | PNS | Inter-peak-interval | 0.16 g > 0.38 g > 1 g > 1.8 g | ||||||
| Ia afferent | M. Soleus | PNS | Inter-peak-interval | 0.16 g > 0.38 g > 1 g > 1.8 g | ||||||
| Efferent | M. Soleus | PNS | Amplitude | 0.16 g < 0.38 g < 1 g < 1.8 g | ||||||
| Sato et al. ( | 0 g | 1 g | n.a. | n.a. | Ia afferent | M. Soleus | PNS | H/M ratios | 0 g > 1 g | |
Fig. 1A model of the biophysical gravity dependence of cell membranes and the incorporated ion channels. With the onset of microgravity, the membrane viscosity is decreased and the open-state probability of ion channels is decreased
Fig. 2The extended model of the cellular gravity dependence of a single neuronal cell. Due to the changed membrane viscosity and the changed open-state probability, the cell depolarizes several mV. This leads to a decreased potential difference between the resting potential and the AP threshold, therefore action potentials can be triggered more easily
Fig. 3The final model from subcellular to multicellular level. Due to the changed membrane viscosity and the changed open-state probability, the cell depolarizes and the threshold to generate action potentials is reached more easily, but the AP velocity of the axons and the transmission speed at synapses in the motoric end plate are decreased, which seems to have a bigger impact than the reduced AP threshold