1/f exponent

  • 文章类型: Journal Article
    背景:准确识别异常脑电图(EEG)活动对于诊断和治疗癫痫至关重要。最近的研究表明,将大脑活动分解为周期性(振荡)和非周期性(跨所有频率的趋势)成分可以阐明光谱活动变化的驱动因素。
    方法:我们分析了234名受试者的颅内脑电图(iEEG)数据,创建一个规范的地图。将该图与考虑进行神经外科手术的63例难治性局灶性癫痫患者的队列进行了比较。使用三种方法计算规范图:(I)相对完整频带功率,(ii)去除非周期性分量的相对频带功率,和(iii)非周期性指数。在患者队列中计算每种方法的异常。我们评估了空间剖面,评估了他们定位异常的能力,并使用脑磁图(MEG)复制了这些发现。
    结果:相对完整频带功率和相对周期频带功率的规范图表现出相似的空间分布,而非周期性的规范图显示颞叶的指数值较高。通过完全频带功率估计的异常可有效区分好结果和坏结果患者。结合周期性和非周期性异常增强性能,就像完整的波段功率方法。
    结论:保留周期性和非周期性活动异常的脑组织可能导致不良的手术结果。周期性和非周期性分量都不能单独携带足够的信息。相对完整的频带功率解决方案被证明是用于此目的的最可靠的方法。未来的研究可以研究大脑位置或病理如何影响周期性或非周期性异常。
    BACKGROUND: Accurate identification of abnormal electroencephalographic (EEG) activity is pivotal for diagnosing and treating epilepsy. Recent studies indicate that decomposing brain activity into periodic (oscillatory) and aperiodic (trend across all frequencies) components can illuminate the drivers of spectral activity changes.
    METHODS: We analysed intracranial EEG (iEEG) data from 234 subjects, creating a normative map. This map was compared to a cohort of 63 patients with refractory focal epilepsy under consideration for neurosurgery. The normative map was computed using three approaches: (i) relative complete band power, (ii) relative band power with the aperiodic component removed, and (iii) the aperiodic exponent. Abnormalities were calculated for each approach in the patient cohort. We evaluated the spatial profiles, assessed their ability to localize abnormalities, and replicated the findings using magnetoencephalography (MEG).
    RESULTS: Normative maps of relative complete band power and relative periodic band power exhibited similar spatial profiles, while the aperiodic normative map revealed higher exponent values in the temporal lobe. Abnormalities estimated through complete band power effectively distinguished between good and bad outcome patients. Combining periodic and aperiodic abnormalities enhanced performance, like the complete band power approach.
    CONCLUSIONS: Sparing cerebral tissue with abnormalities in both periodic and aperiodic activity may result in poor surgical outcomes. Both periodic and aperiodic components do not carry sufficient information in isolation. The relative complete band power solution proved to be the most reliable method for this purpose. Future studies could investigate how cerebral location or pathology influences periodic or aperiodic abnormalities.
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  • 文章类型: Journal Article
    多发性硬化症(MS)中兴奋性和抑制性突触传递的失衡可能导致认知障碍,比如工作记忆受损。脑电图/脑磁图(EEG/MEG)功率谱的1/f斜率显示为激发/抑制平衡的非侵入性代表。更平坦的斜率与更高的激励/更低的抑制相关联。
    评估由刺激引起的1/f斜率调制及其与行为和认知措施的关联。
    我们分析了38名健康对照(HCs)和79名多发性硬化症(pwMS)患者的MEG记录,同时执行包括目标和干扰刺激的n-back任务。目标试验需要答案,而分心试验没有。我们在每次刺激呈现之前和之后的1秒内,通过拟合振荡和一个过f(FOOOF)算法计算了1/f频谱斜率。
    与HC相比,我们观察到pwMS中的分心刺激后的1/f斜率更平坦。对HC和pwMS均刺激后,1/f斜率显着升高,并且与反应时间显着相关。1/f斜率的这种调节与BVMT-R测试评估的视觉空间记忆显着相关。
    我们的结果表明,在工作记忆任务期间,pwMS可能存在抑制机制缺陷。
    UNASSIGNED: An imbalance of excitatory and inhibitory synaptic transmission in multiple sclerosis (MS) may lead to cognitive impairment, such as impaired working memory. The 1/f slope of electroencephalography/magnetoencephalography (EEG/MEG) power spectra is shown to be a non-invasive proxy of excitation/inhibition balance. A flatter slope is associated with higher excitation/lower inhibition.
    UNASSIGNED: To assess the 1/f slope modulation induced by stimulus and its association with behavioral and cognitive measures.
    UNASSIGNED: We analyzed MEG recordings of 38 healthy controls (HCs) and 79 people with multiple sclerosis (pwMS) while performing an n-back task including target and distractor stimuli. Target trials require an answer, while distractor trials do not. We computed the 1/f spectral slope through the fitting oscillations and one over f (FOOOF) algorithm within the time windows 1 second before and after each stimulus presentation.
    UNASSIGNED: We observed a flatter 1/f slope after distractor stimuli in pwMS compared to HCs. The 1/f slope was significantly steeper after stimulus for both HCs and pwMS and was significantly correlated with reaction times. This modulation in 1/f slope was significantly correlated with visuospatial memory assessed by the BVMT-R test.
    UNASSIGNED: Our results suggest possible inhibitory mechanism deficits in pwMS during a working memory task.
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  • 文章类型: Journal Article
    电生理功率谱通常由两个分量组成:通常遵循1/f幂律[公式:见正文]的非周期性部分和作为谱峰出现的周期性分量。在调查周期性部分的同时,通常被称为神经振荡,受到了相当多的关注,非周期性部分的研究直到最近才获得更多的兴趣。周期部分通常由中心频率量化,权力,和带宽,而非周期性部分由y截距和1/f指数参数化[公式:见正文]。为了调查任何一部分,然而,重要的是要分开这两个组成部分。在这篇文章中,我们仔细研究了两种常用的方法,Foof(拟合振荡和One-Over-F)和IRASA(不规则重采样自动光谱分析),通常用于将周期性分量与非周期性分量分开。我们使用脑电图(EEG)获得的不同光谱来评估这些方法,脑磁图(MEG),和与三个独立研究数据集相关的本地场电位(LFP)记录。每种方法和每个数据集对提取两个光谱部分提出了不同的挑战。通过模拟强调这些特征的功率谱,突出了阻碍周期性和非周期性分离的特定光谱特征。通过与先验定义的仿真参数进行比较,量化了每种方法的参数化误差。根据真实和模拟的功率谱,我们评估了这两种方法的优势,讨论共同的挑战,注意哪些光谱特征阻碍了分离,评估计算成本,并就如何使用它们提出建议。
    Electrophysiological power spectra typically consist of two components: An aperiodic part usually following an 1/f power law [Formula: see text] and periodic components appearing as spectral peaks. While the investigation of the periodic parts, commonly referred to as neural oscillations, has received considerable attention, the study of the aperiodic part has only recently gained more interest. The periodic part is usually quantified by center frequencies, powers, and bandwidths, while the aperiodic part is parameterized by the y-intercept and the 1/f exponent [Formula: see text]. For investigation of either part, however, it is essential to separate the two components. In this article, we scrutinize two frequently used methods, FOOOF (Fitting Oscillations & One-Over-F) and IRASA (Irregular Resampling Auto-Spectral Analysis), that are commonly used to separate the periodic from the aperiodic component. We evaluate these methods using diverse spectra obtained with electroencephalography (EEG), magnetoencephalography (MEG), and local field potential (LFP) recordings relating to three independent research datasets. Each method and each dataset poses distinct challenges for the extraction of both spectral parts. The specific spectral features hindering the periodic and aperiodic separation are highlighted by simulations of power spectra emphasizing these features. Through comparison with the simulation parameters defined a priori, the parameterization error of each method is quantified. Based on the real and simulated power spectra, we evaluate the advantages of both methods, discuss common challenges, note which spectral features impede the separation, assess the computational costs, and propose recommendations on how to use them.
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