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94 protocols using matlab r2021b

1

MRI T1 Mapping Protocol Evaluation

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Image analysis was performed by an experienced MR physicist and clinical radiologists. T1 values and maps were evaluated from experimental data using a custom-made fitting program in MATLAB R2021b (Mathworks, Natick, MA, USA) on a dedicated workstation and repeatedly measured with the same software as for in vivo maps (cmr42 Version 5.11, Circle Cardiovascular Imaging).
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2

Adjusted ROI-to-ROI Network Analysis

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We defined the adjusted ROI-to-ROI network analysis. We used the seeds described above (Supplementary Table S1) to conduct adjusted ROI-to-ROI network analysis to test connectivity within and between DMN, SNN, DAN, FPN and SMN networks. To overcome anatomical variations between patients, patient specific adjusted ROIs were derived as follows: in each map, a cluster was identified in within spheres of 6 mm radii centered on the coordinates of interest from each network. Then, the voxel with the maximal value within the sphere was identified as the adjusted ROI. For each corrected location, the mean Z-score value was calculated within a 3 mm radius. Inter-network and intra-network connectivity values were calculated producing a symmetrical 22 × 22 connectivity matrix. Analysis was performed using inhouse software written in MATLAB R2021b (MathWorks, Natick, MA).
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3

Statistical Analysis of Compression Data

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The characteristics of the measured datasets can be described with statistical indicators, including the maximum, minimum, average, standard deviation, and standard error for each group. The statistical models were determined using the linear regression method because it was the best fit for the empirical data. With this method, a simple function (y(x) = ax + b) was calculated. This method was used in each group where the cutout areas were the predictor variables, and the compression forces were the output values. In linear regression analysis, the R2 (coefficient of determination) values were used to determine the accuracy of the statistical models. The range of R2 was between 0 and 1. If the R2 value equaled one, then this indicated that the model can predict the dependent variable (in our case, the compression force) with 100% accuracy. In order to determine the differences between different the groups, a one-way analysis of variance (ANOVA) was executed with the Tukey post hoc test. The significance level was determined at p < 0.05 for the statistical analysis. The following software programs were used for the statistical evaluations: MATLAB R2021b (MathWorks Inc., Natick, MA, USA) and JASP 0.16.3 (the University of Amsterdam, The Netherlands).
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4

Automated Erythrocyte Image Analysis

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All computations were performed on a consumer-grade laptop (CPU: Intel i7-8750H, RAM: 16 GB DDR4, GPU: 8 GB NVIDIA GeForce RTX 2070 w/ Max-Q Design) running Windows 10 (Microsoft Corporation, Redmond, WA). All scripts, functions, and neural networks were written and trained in MATLAB R2021b (The MathWorks, Inc., Natick, MA). A conglomeration of MATLAB examples, tutorials, and research articles inspired the segmentation, deep learning, and cell tracking architecture of the image analysis pipeline developed in this study36 –42 . All code has been made publicly available through GitHub (https://github.com/BloodML)28 ,29 and the UH Dataverse Repository (https://dataverse.tdl.org/dataverse/erythrocyte).26 ,27 .
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5

Electrophysiological Assessment of Chrysin Effects on Sleep-Wake Patterns in Rats

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For EEG recording, the rats were divided into 3 groups (control, Chry 100 mg/kg, Chry 200 mg/kg, n = 6). To record EEG and EMG, a 7-pin EEG/EMG cable (363–363; P1 Technologies) was inserted into the implanted pedestal, then connected to a commutator. To allow the rats to get accustomed to the tethered environment, each animal was placed in the experimental apparatus for 3 days prior to the recording. EEG/EMG signals were continuously collected and saved at 200 Hz sampling rates through a recording amplifier (AURA24; Grass-Telefactor, West Warwick, RI, USA) and data acquisition software (Twin 4.5.3; Grass Technologies LTM). Sleep state recordings were made twice, one day before saline (control) or Chry ext treatment (100, and 200 mg/kg) and one hour after the last treatment for 7 days, as shown in the timeline in Figure 1b. Considering the circadian pattern of rodents, 6 h (10:00 to 16:00) were exported and used for analysis. The sleep–wake states (wakefulness, REM, and NREM sleep) were scored semi-automatically by 5 s epochs of EEG/EMG signals using the open-source software AccuSleep [29 (link)] written in MATLAB (R2021b, The MathWorks Inc., Natick, MA, USA). All results of the AccuSleep scoring were validated after visual analysis to reduce errors. Representative EEG/EMG waveforms are shown in Figure 1c.
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6

EEG Data Preprocessing and Analysis with FieldTrip

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EEG data were preprocessed and analyzed using FieldTrip version 20,220,104 (Oostenveld et al. 2011 (link)) in Matlab R2021b (MathWorks, U.S.). The signal was first segmented into epochs from 1,000 ms pre-stimulus (the static avatar) to 2,000 ms post-stimulus and then filtered with a 0.1–30-Hz band-pass filter. EEG data at each electrode were re-referenced to the average of all electrodes. Artifact rejection was done using independent component analysis (ICA, logistic infomax ICA algorithm; Bell and Sejnowski 1995 (link)); on average, 1.88 ± 0.33 (mean ± SD) components were removed per participant. Finally, single trials during which the peak amplitude exceeded 3 SD above/below the mean amplitude were rejected. On average, 75.36 ± 5.27% (mean ± SD) trials were preserved and statistically analyzed per participant.
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7

Comparing Movement Patterns Using SPM

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To compare the groups, the ROMs and required time were analyzed using the independent Student t-test, Welch t-test, or Mann–Whitney U test, which were selected based on data normality and variance tests using JMP 16 (SAS Institute Inc., Cary, NC, USA) and calculated with effect size r [26 (link)]. Sequential joint angles were used for statistical parametric mapping (SPM) of two independent Student t-tests [27 (link),28 (link)] to compare joint angle positions with the timing of movements between groups. The advantage of SPM is that entire continuous biomechanical data can be analyzed by calculating test statistics for the null hypothesis. The results can indicate periods of group differences in movement cycles in joint angle data of ADL tasks [9 (link),11 (link),16 (link)]. SPM was conducted using MATLAB R2021b (MathWorks, Inc., Natick, MA, USA) with an open-source code [29 ]. Three constituent null hypotheses were tested in this study; therefore, the statistical significance level was set at 1 - (1–0.05)1/3 = 0.017. Effect sizes (r) were small at 0.10, medium at 0.30, and large at 0.50 [26 (link)].
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8

Statistical Analysis of Metabolite Profiles and Biofilm Features

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MATLAB R2021b (MathWorks) was used for creating images and fitting mathematical models. Box plots were created with the function daboxplot (https://github.com/frank-pk/DataViz).
Comparisons between the negative control and treatment experiment were performed using a linear mixed model in R [version 4.2.2 (https://www.R-project.org/)]. The assumptions of the model were checked by a normal quantile plot of the residual values and a residual dot plot. For time-dependent data (i.e., accumulated metabolite profiles and biofilm features derived from image analysis), differences between the negative control and treatment at each time point are compared to differences at time point 72 (i.e., reference point). For metabolite profiles and qPCR data, P-values were corrected for simultaneous hypotheses according to Sidak (groups of one factor are compared with each group of the other factor). P-values below 0.05 were considered to be statistically significant.
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9

Statistical Analysis of Nonlinear Interactions

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We used Matlab R2021b (MathWorks) for the statistical analyses. Mann–Whitney U test was used throughout the paper with non-matched groups. Wilcoxon signed-rank test was used with matched groups. Bar plots and plots with shaded errors express mean ± SEM. All of the statistical details of experiments can be found in the figure legends. To compute TE for our data we have used the IDTxl Python package (Wollstadt et al., 2019 (link)).
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10

Force Metrics during fMRI in Parkinson's

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The force data collected inside the MRI was inspected in real time while participants were inside the MRI scanner to make sure participants followed the instructions and produced 10 trials per block. The analysis of the force data was performed using custom scripts in MATLAB R2021b (The Mathworks, Natick, MA). First, data were filtered using a 6th-order Butterworth filter with a cutoff frequency of 15 Hz. Next, for each force trial, the following time points were manually marked: 1) the onset of the steady period and 2) the offset of the steady period. These two time points were used to calculate the following force parameters: a) average force amplitude during the steady period and b) the standard deviation (SD) of force produced during the stead period (both measures expressed as % of MVC). We hypothesized that these measures, which could in some cases have an influence on the fMRI signal, would not differ between PD and controls.
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