Multi-timescale neural adaptation underlying long-term musculoskeletal reorganization.
The 8 matches
- [1] § Results › A two-phase adaptation is observed in the EMG activity of individual muscles ↔ Codes/Figure6.m, lines 56–160 · score 0.83 · EDC pre, EDC post, FDS pre, FDS post, EMG profile, Cross correlation
- [2] § Methods › Data analysis › Joint kinematics analysis ↔ Codes/Figure13.m, lines 1–19 · score 0.78 · kinematic coupling, MCP angle, joint angles, wrist angle, refinement, tenodesis
- [3] § Results › Distinct neural implementations of a compensatory tenodesis strategy ↔ Codes/Figure13.m, lines 1–19 · score 0.62 · MCP angle, wrist angle, coupling, refinement, aggregated, tenodesis
- [4] § Results › Adaptation occurs through modulating the activation of stable muscle synergies ↔ Codes/Figure10.m, lines 1–16 · score 0.54 · Top row, Bottom row, cross correlated, post surgery, flexor, extensor
- [5] § Results › Adaptation occurs through modulating the activation of stable muscle synergies ↔ Codes/Figure9.m, lines 1–16 · score 0.54 · Top row, Bottom row, Cross correlations, post surgery, flexor, extensor
- [6] § Results › Adaptation occurs through modulating the activation of stable muscle synergies ↔ Codes/Figure9.m, lines 1–16 · score 0.53 · Top row, Bottom row, cross correlated, post surgery, flexor, extensor
- [7] § Results › Adaptation occurs through modulating the activation of stable muscle synergies ↔ Codes/Figure10.m, lines 1–16 · score 0.53 · Top row, Bottom row, Cross correlations, post surgery, flexor, extensor
- [8] § Results › Adaptation occurs through modulating the activation of stable muscle synergies ↔ Codes/Figure8.m, lines 1–14 · score 0.52 · spatial weights, Temporal activation, secondary Synergies, Cosine, Figure 8
Paper
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The authors' code
MATLAB · 226 lines · 7.6 KB · MIT · 2 matches
- % =========================================================================
- % SCRIPT: Figure13.m (Tenodesis Coupling)
- %
- % PURPOSE:
- % Generates Figure 13: Tenodesis Coupling Analysis (Wrist vs MCP Angles).
- % Analyze kinematic coupling refinement in Monkey B over 11 sessions.
- %
- % LAYOUT (AllDays Option):
- % - Facet Grid: 11 individual day plots arranged in rows.
- % - Combined Plot: One large plot aggregating all days (Bottom Right).
- %
- % INPUT FILES:
- % - MP-joint_angles.xlsx (MCP Data)
- % - MP-wrist_angles.xlsx (Wrist Data)
- %
- % AUTHOR: Roland Philipp
- % =========================================================================
- clear; clc; close all;
- %% 1. CONFIGURATION & PATHS
- % -------------------------------------------------------------------------
- % --- DYNAMIC PATH SETUP ---
- scriptPath = fileparts(mfilename('fullpath'));
- if isempty(scriptPath), scriptPath = pwd; end % Fallback for running sections
- baseDir = fileparts(scriptPath);
- fprintf('Detected Base Directory: %s\n', baseDir);
- % Input Directory
- dataDir = fullfile(baseDir, 'Data', 'kinematics');
- fileMCP = 'MP-joint_angles.xlsx';
- fileWrist = 'MP-wrist_angles.xlsx';
- % Output Directory
- outFigDir = fullfile(baseDir, 'outputFigures_Fig13');
- if ~exist(outFigDir, 'dir'), mkdir(outFigDir); end
- % Verify Data
- if ~exist(dataDir, 'dir')
- error('Data folder not found at: %s\n(Did you download the ''Data'' folder from GitHub?)', dataDir);
- end
- % Analysis Settings
- plotOption = 'AllDays'; % 'LandmarkDays' or 'AllDays'
- saveFig = true;
- % Day Mappings
- allDayLabels = [-4, 22, 36, 44, 49, 50, 55, 56, 58, 62, 63];
- colors = parula(length(allDayLabels));
- %% 2. DATA LOADING
- % -------------------------------------------------------------------------
- fprintf('Loading Kinematic Data...\n');
- try
- mcpData = readmatrix(fullfile(dataDir, fileMCP));
- wristData = readmatrix(fullfile(dataDir, fileWrist));
- catch ME
- error('Data load failed: %s\nCheck paths in %s', ME.message, dataDir);
- end
- % Check Dimensions (Expect 20 trials x 11 days)
- if ~isequal(size(mcpData), [20, 11])
- warning('Unexpected data dimensions. Expected 20x11, got %dx%d.', size(mcpData));
- end
- %% 3. SETUP PLOT LAYOUT
- % -------------------------------------------------------------------------
- if strcmp(plotOption, 'AllDays')
- dayIndices = 1:11;
- nPlots = 11;
- % Layout: 3 Rows x 5 Cols.
- % Rows 1-2 fill normally. Row 3 fills 3 slots. Combined plot takes 2x2 at bottom right.
- nRows = 3; nCols = 5;
- combIdx = [9, 10, 14, 15]; % Combined plot spans these subplot indices
- else % LandmarkDays
- dayIndices = [1, 2, 3, 4, 5, 11];
- nPlots = 6;
- nRows = 2; nCols = 3;
- combIdx = [];
- end
- % Determine Global Axis Limits (for consistent scaling)
- selWrist = wristData(:, dayIndices);
- selMCP = mcpData(:, dayIndices);
- wRange = range(selWrist(:)); mRange = range(selMCP(:));
- limWrist = [min(selWrist(:)) - 0.1*wRange, max(selWrist(:)) + 0.1*wRange];
- limMCP = [min(selMCP(:)) - 0.1*mRange, max(selMCP(:)) + 0.1*mRange];
- %% 4. GENERATE FIGURE
- % -------------------------------------------------------------------------
- fig = figure('Name', ['Tenodesis Coupling: ' plotOption], 'Color', 'w', 'WindowState', 'maximized');
- sgtitle(['Refinement of Tenodesis Coupling (' plotOption ')'], 'FontSize', 14, 'FontWeight', 'bold');
- % --- A. Plot Individual Days (Facets) ---
- for i = 1:nPlots
- colIdx = dayIndices(i);
- % Determine Subplot Position (Custom 5+3+3 logic for AllDays)
- if strcmp(plotOption, 'AllDays')
- if i <= 5, spIdx = i; % Row 1
- elseif i <= 8, spIdx = i; % Row 2 (Left)
- else, spIdx = i + 2; % Row 3 (Left, skip combined slots)
- end
- else
- spIdx = i;
- end
- ax = subplot(nRows, nCols, spIdx);
- % Call Helper to Plot Scatter & Fit
- plotDayFit(ax, wristData(:, colIdx), mcpData(:, colIdx), ...
- colors(i,:), allDayLabels(i), limWrist, limMCP);
- end
- % --- B. Plot Combined Summary (Bottom Right) ---
- if strcmp(plotOption, 'AllDays') && ~isempty(combIdx)
- axComb = subplot(nRows, nCols, combIdx);
- hold(axComb, 'on');
- for i = 1:nPlots
- scatter(axComb, wristData(:, dayIndices(i)), mcpData(:, dayIndices(i)), ...
- 30, colors(i,:), 'filled', 'MarkerFaceAlpha', 0.6);
- end
- title(axComb, 'All Days Combined', 'FontSize', 11);
- xlabel(axComb, 'Wrist Angle (deg)', 'FontSize', 9);
- ylabel(axComb, 'MCP Angle (deg)', 'FontSize', 9);
- xlim(axComb, limWrist); ylim(axComb, limMCP);
- grid(axComb, 'off'); set(axComb, 'TickDir', 'out', 'FontSize', 9);
- % Colorbar Setup
- colormap(axComb, colors);
- cb = colorbar(axComb);
- cb.Label.String = 'Days Relative to Surgery';
- cb.Ticks = linspace(1/(2*nPlots), 1 - 1/(2*nPlots), nPlots);
- cb.TickLabels = allDayLabels(dayIndices);
- cb.FontSize = 9;
- end
- %% 5. SAVE FIGURE (Updated for SVG Compatibility)
- % -------------------------------------------------------------------------
- if saveFig
- fNameBase = fullfile(outFigDir, ['Tenodesis_' plotOption]);
- % A4 Dimensions (cm)
- A4_W = 29.7; A4_H = 21.0; Margin = 1.5;
- set(fig, 'PaperUnits', 'centimeters', 'PaperOrientation', 'landscape');
- set(fig, 'PaperSize', [A4_W, A4_H]);
- % Calc optimal position keeping screen aspect ratio
- scrPos = get(fig, 'Position'); % Pixels
- aspRatio = scrPos(3) / scrPos(4);
- availW = A4_W - 2*Margin;
- availH = A4_H - 2*Margin;
- if (availW / availH) > aspRatio
- figH = availH; figW = figH * aspRatio;
- else
- figW = availW; figH = figW / aspRatio;
- end
- leftPos = (A4_W - figW) / 2;
- botPos = (A4_H - figH) / 2;
- set(fig, 'PaperPosition', [leftPos, botPos, figW, figH]);
- % Save .fig (Editable)
- saveas(fig, [fNameBase '.fig']);
- % Save .png (High Res Raster)
- exportgraphics(fig, [fNameBase '.png'], 'Resolution', 300);
- % Save Vector (Robust Method)
- try
- print(fig, [fNameBase '.svg'], '-dsvg', '-painters');
- fprintf('Saved SVG: %s\n', [fNameBase '.svg']);
- catch
- exportgraphics(fig, [fNameBase '.pdf'], 'ContentType', 'vector');
- fprintf('SVG failed. Saved PDF instead: %s\n', [fNameBase '.pdf']);
- end
- fprintf('Figure saved to: %s\n', outFigDir);
- end
- %% ========================================================================
- % HELPER FUNCTIONS
- % =========================================================================
- function plotDayFit(ax, xData, yData, col, dayLabel, xLim, yLim)
- % Plots Scatter points and Linear Regression line
- scatter(ax, xData, yData, 50, col, 'filled', 'MarkerFaceAlpha', 0.7);
- hold(ax, 'on');
- % Linear Regression (Fit)
- [p, ~] = polyfit(xData, yData, 1);
- xFit = linspace(min(xData), max(xData), 10);
- yFit = polyval(p, xFit);
- plot(ax, xFit, yFit, 'k-', 'LineWidth', 1.5);
- % Calc R-squared
- corrMat = corrcoef(xData, yData);
- if numel(corrMat) > 1 && ~any(isnan(corrMat(:)))
- r2 = corrMat(1,2)^2;
- else
- r2 = NaN;
- end
- % Formatting
- title(ax, sprintf('Day %d', dayLabel), 'FontSize', 11);
- xlabel(ax, 'Wrist (deg)', 'FontSize', 9);
- ylabel(ax, 'MCP (deg)', 'FontSize', 9);
- xlim(ax, xLim); ylim(ax, yLim);
- text(ax, 0.05, 0.9, sprintf('R^2 = %.2f', r2), ...
- 'Units', 'normalized', 'FontSize', 9, 'FontWeight', 'bold');
- grid(ax, 'off');
- set(ax, 'FontSize', 9, 'TickDir', 'out');
- hold(ax, 'off');
- end
Figure13.m at commit e881e84, under MIT · at the source
Overview
- National Center of Neurology and Psychiatry, Department of Neurophysiology, Tokyo, Japan
- University of ElectroCommunications, Graduate School of Informatics and Engineering, Department of Mechanical and Intelligent Systems Engineering, Tokyo, Japan
- National Center of Neurology and Psychiatry, Department of Orthopaedic Surgery, Tokyo, Japan
- Western Institute for Neuroscience, University of Western Ontario, London, Canada
Abstract
The central nervous system (CNS) can effectively control body movements despite environmental changes. While much is known about adaptation to external environmental changes, less is known about responses to internal bodily changes. This study investigates how the CNS adapts to long-term alterations in the musculoskeletal system using a tendon transfer model in nonhuman primates (Macaca fuscata). We surgically relocated finger flexor and extensor muscles to examine how the CNS adapts its strategy for finger movement control by measuring muscle activities during grasping tasks. Two months post-surgery, the monkeys demonstrated significant recovery of grasping function despite the initial disruption. Our findings suggest a two-phase CNS adaptation process: an initial phase enabling function with the transferred muscles, followed by a later phase abandoning this enabled function and restoring a control strategy that, while potentially less conflicted than the maladaptive state, resembled the original pattern, possibly representing a ‘good enough’ solution. These results highlight a multi-phase CNS adaptation process with distinct time constants in response to sudden bodily changes, offering potential insights into understanding and treating movement disorders.
Reproduced under the paper's license (CC BY), from the paper cited above.
Repositories
Its files are read in the Code ↔ Paper reader above, with 8 matches between paragraphs and lines of code.
animalmodel/Philipp_eLife_2025
e881e84137e7888d44db129aba12492575c9f659, 16 June 2026Availability: 1 check, the latest on 27 September 2026: the link answers
- 27 September 2026: the link answers
22 files
- Codes/
Figure10.m — MATLAB, 380 lines, 2 matches - Codes/
Figure11.m — MATLAB, 251 lines - Codes/
Figure12.m — MATLAB, 142 lines - Codes/
Figure13.m — MATLAB, 226 lines, 2 matches - Codes/
Figure2.m — MATLAB, 167 lines - Codes/
Figure5.m — MATLAB, 210 lines - Codes/
Figure6.m — MATLAB, 417 lines, 1 match - Codes/
Figure7.m — MATLAB, 268 lines - Codes/
Figure8.m — MATLAB, 265 lines, 1 match - Codes/
Figure9.m — MATLAB, 374 lines, 2 matches - Codes/
FigureS1.m — MATLAB, 341 lines - Codes/
FigureS2.m — MATLAB, 273 lines - Codes/
FigureS3.m — MATLAB, 236 lines - Codes/
FigureS4.m — MATLAB, 240 lines - Codes/
FigureS5.m — MATLAB, 146 lines - Codes/
FigureS6.m — MATLAB, 227 lines - Codes/
FigureS7.m — MATLAB, 262 lines - Codes/
FigureS8.m — MATLAB, 242 lines - Codes/
FigureS9.m — MATLAB, 284 lines - Codes/
PermutationTest.m — MATLAB, 163 lines - LICENSE — License, 21 lines
- README.md — Text, 103 lines
Zenodo 18030926
Availability: 1 check, the latest on 27 September 2026: the link answers (HTTP 200)
- 27 September 2026: the link answers (HTTP 200)
The paper's code and data availability statement is in the Data section.
Tracing map
Proposed by the machine: these links were found in the paper and verified at the source, without human review. The map will receive a Zenodo DOI once one of the paper's authors has validated it with their ORCID.
What the map holds:
- 2 repositories of the authors' code, each at its verified commit, with its license and how the link was found in the paper;
- 20 scripts, each with its path and the digest of its content;
- 8 matches between paragraphs of the paper and lines of the code (method lexical-v1);
- neither the text of the paper nor the code itself.
Its JSON (tracing-map.json) is deposited on Zenodo with its DOI once the map is validated.
Data
No dataset and no data link were found in the paper.
Data availability
All data and custom MATLAB code used to generate the figures in this study are available at the GitHub repository: https://
The following dataset was generated:
Philipp R, Kosugi AK. 2026. animalmodel/
Reproduced under the paper's license (CC BY), from the paper cited above.
Versions
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Version 1, 27 September 2026: the first record
Recorded: type, language, journal, volume, pages, dates, 7 authors, 1 keyword, 9 MeSH terms, 3 funders, 83 references, 3 RRIDs.
Cite
This paper
Philipp, R., Hara, Y., Ohta, N., Uchida, N., Oya, T., Funato, T., & Seki, K. (2026). Multi-timescale neural adaptation underlying long-term musculoskeletal reorganization. eLife, 14, RP108684. https://
BibTeX
@article{philipp2026mult
author = {Philipp, Roland and Hara, Yuki and Ohta, Naohito and Uchida, Naoki and Oya, Tomomichi and Funato, Tetsuro and Seki, Kazuhiko},
title = {{Multi-timescale neural adaptation underlying long-term musculoskeletal reorganization}},
journal = {eLife},
year = {2026},
month = jun,
volume = {14},
pages = {RP108684},
publisher = {eLife Sciences Publications, Ltd},
issn = {2050-084X},
doi = {10.7554/
url = {https://
pmid = {42318877},
pmcid = {PMC13282115}
}
RIS
TY - JOUR
AU - Philipp, Roland
AU - Hara, Yuki
AU - Ohta, Naohito
AU - Uchida, Naoki
AU - Oya, Tomomichi
AU - Funato, Tetsuro
AU - Seki, Kazuhiko
TI - Multi-timescale neural adaptation underlying long-term musculoskeletal reorganization
T2 - eLife
J2 - eLife
PY - 2026
DA - 2026/
VL - 14
SP - RP108684
SN - 2050-084X
PB - eLife Sciences Publications, Ltd
DO - 10.7554/
UR - https://
LA - en
ER -
CSL-JSON
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"id": "10.7554/
"type": "article-journal",
"title": "Multi-timescale neural adaptation underlying long-term musculoskeletal reorganization",
"container-title": "eLife",
"author": [
{
"family": "Philipp",
"given": "Roland"
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{
"family": "Hara",
"given": "Yuki"
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{
"family": "Ohta",
"given": "Naohito"
},
{
"family": "Uchida",
"given": "Naoki"
},
{
"family": "Oya",
"given": "Tomomichi"
},
{
"family": "Funato",
"given": "Tetsuro"
},
{
"family": "Seki",
"given": "Kazuhiko"
}
],
"container-title-short":
"volume": "14",
"page": "RP108684",
"DOI": "10.7554/
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"publisher": "eLife Sciences Publications, Ltd",
"URL": "https://
"language": "en",
"issued": {
"date-parts": [
[
2026,
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]
}
}
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