| Literature DB >> 30467223 |
Bao-Luen Chang1,2, Marco Leite1, Albert Snowball1, Andreas Lieb1, Elodie Chabrol1, Matthew C Walker3, Dimitri M Kullmann3, Stephanie Schorge3, Robert C Wykes3.
Abstract
Focal neocortical epilepsy is a common form of epilepsy and there is a need to develop animal models that allow the evaluation of novel therapeutic strategies to treat this type of epilepsy. Tetanus toxin (TeNT) injection into the rat visual cortex induces focal neocortical epilepsy without preceding status epilepticus. The latency to first seizure ranged from 3 to 7 days. Seizure duration was bimodal, with both short (approximately 30 s) and long-lasting (>100 s) seizures occurring in the same animals. Seizures were accompanied by non-motor features such as behavioural arrest, or motor seizures with or without evolution to generalized tonic-clonic seizures. Seizures were more common during the sleep phase of a light-dark cycle. Seizure occurrence was not random, and tended to cluster with significantly higher probability of recurrence within 24 h of a previous seizure. Across animals, the number of seizures in the first week could be used to predict the number of seizures in the following 3 weeks. The TeNT model of occipital cortical epilepsy is a model of acquired focal neocortical epilepsy that is well-suited for preclinical evaluation of novel anti-epileptic strategies. We provide here a detailed analysis of the epilepsy phenotypes, seizure activity, electrographic features and the semiology. In addition, we provide a predictive framework that can be used to reduce variation and consequently animal use in preclinical studies of potential treatments.Entities:
Keywords: Circadian rhythm; Occipital cortical epilepsy; Periodic pattern; Prediction; Seizure clustering; Tetanus toxin
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Year: 2018 PMID: 30467223 PMCID: PMC6307909 DOI: 10.1242/dmm.036194
Source DB: PubMed Journal: Dis Model Mech ISSN: 1754-8403 Impact factor: 5.758
Fig. 1.Representative ECoG features of ictal discharges from Sprague Dawley rats. (A) A short seizure lasting <40 s and (B) a long-lasting seizure (>100 s). The seizures start with fast activity evolving to high-amplitude and low-frequency spikes.
Fig. 2.Characterization of the TeNT model of occipital cortical epilepsy in rats. (A) The onset of seizures after surgery was between 3 and 7 days, with most starting around 4 days post-injection of TeNT. (B) Left: daily seizure frequency (mean±s.e.m.) during the whole recording period from the onset of first seizure (time point 0). Right: the box-and-whisker graph shows the mean (red cross) and the median of % of weekly seizure frequency. (C) Total number of seizures (left panel) and the corresponding cumulative % distribution for individual animals (coloured dotted lines; right panel). The black line represents the mean of the values. (D) The average of median of seizure duration from the onset of first seizure (time point 0). Data are presented as mean±s.e.m. (n=10 Sprague Dawley rats).
Fig. 3.Behavioural manifestations of seizures. (A) Semiology classification of seizures and the distribution of seizure duration (n=102 seizures from eight animals). ‘Unknown’ indicates periods when the behaviours were not visible because the animals were beneath the environmental enrichment material or video signals were interrupted. All rats showed multiple types of seizures from non-motor focal seizures to focal onset with or without secondary generalisation. (B) Histogram of seizure duration from ten animals over the whole recording period. Right: the frequency was normalised to the total seizures of individual animals.
Fig. 4.Seizure activity during the light/dark cycles. The grey shading represents time of light-off/activity period (7 p.m.–7 a.m.). Data are presented as mean±s.e.m. (n=10 animals).
Fig. 5.Seizures tend to cluster. (A) Raster plots of all seizures from onset of seizures over the whole recording period. (Each row represents the seizure distribution for an individual animal.) (B) Histogram of ISI from ten animals. The frequency was normalised to the total seizures of individual animals. (C) Deviation between individual animals (colour-coded) normalised ISI distributions and the exponential cumulative distribution function (Exp cdf). (Lilliefors-Kolmogorov–Smirnov test, **P<0.01, ***P<0.001, n.s.=not significant.) (D) Autocorrelation function. Data are re-calibrated for a short acquisition period (see Materials and Methods) and presented as mean±s.e.m. The dotted line represents the expected value of a uniform distribution. First-, third- and fourth-day counts differ significantly from the uniform distribution (two-tailed one-sample t-test, *P<0.05, **P<0.01). (E) Partial autocorrelation coefficients for daily seizure counts (mean± s.e.m.). The first and second coefficients differ significantly from zero (two-tailed one-sample t-test, *P<0.05, **P<0.01).
Fig. 6.Predictions on the number of seizures. (A) The plot of Pearson correlation coefficients and Gaussian process modelling of the relation between the log number of seizures (sz) in the first week after onset of seizures and the number of seizures in the remaining recording days. Black lines represent the posterior Gaussian distribution (mean±one, and two s.d.). Red lines delimit a target interval of the number of seizures (left panel: from 20 to 100; right panel: from 20 to 200) in the remaining days and green lines delimit the interval for which there is more than 50% chance of observing such number of seizures (left panel: from 12 to 17; right panel: from 11 to 26) (n=10 animals). (B) Same as A, but with the axes exponentially transformed. (C) Probability that the number of seizures in the remaining days fall within the target interval of 20 to 100 (left panel) or 20 to 200 (right panel). Green lines delimit the interval above the 50% threshold mark (red line).