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lsqcurvefit.m function  (MathWorks Inc)


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    MathWorks Inc lsqcurvefit.m function
    Lsqcurvefit.M Function, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
    https://www.bioz.com/product/lsqcurvefit%2Em+function/pm35699555-98-11-22
    Average 90 stars, based on 1 article reviews
    lsqcurvefit.m function - by Bioz Stars, 2026-09
    90/100 stars

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    Article Title: Influence of strain rate on indentation response of porcine brain.
    Article Snippet: Knowledge of brain tissue mechanical properties may be critical for formulating hypotheses about some specific diseases mechanisms and its accurate simulations such as traumatic brain injury (TBI) and tumor growth.. Compared to traditional tests (e.g. tensile and compression), indentation shows superiority by virtue of its pinpoint and nondestructive/quasi-nondestructive.. As a viscoelastic material, the properties of brain tissue depend on the strain rate by definition.

    Article Title: Mechanical characterization of brain tissue in compression at dynamic strain rates.
    Article Snippet: The fitting was performed using the lsqcurvefit.m function in MATLAB, and the quality of fit for each model was assessed based on the goodness of the coefficient of determination R2 = St−SrSt , where St = the total sum of the squares of the residuals between the data points and the mean and Sr = sum of the squares of the residuals around the regression line.

    Article Title: Mechanical characterization of brain tissue in simple shear at dynamic strain rates.
    Article Snippet: The fitting procedure was performed using the lsqcurvefit.m function in MATLAB, and the quality of fit for each model was assessed based on the coefficient of determination, 2R .

    Article Title: Influence of preservation temperature on the measured mechanical properties of brain tissue.
    Article Snippet: The fitting was performed using the lsqcurvefit.m function in MATLAB.

    Article Title: Human Echolocators Have Better Localization Off Axis.
    Article Snippet: Click offset was determined by fitting a decaying exponential to the envelope (starting from envelope maximum; using the lsqcurvefit.m function implemented in MATLAB performing a nonlinear leastsquares fit with a trust-region algorithm).

    Article Title: Human Echolocators Have Better Localization Off Axis.
    Article Snippet: This was done using the lsqcurvefit.m function implemented in MATLAB performing a nonlinear least-squares fit with a trust-region algorithm.

    Article Title: Prediction of optimal contrast times post-imaging agent administration to inform personalized fluorescence-guided surgery
    Article Snippet: Plasma kinetic parameters of A , B , α , and β with the form of C P ( t ) = A e − α t + B e − β t for EGF were fitted with the MATLAB lsqcurvefit.m function, and for affibody and antibody were obtained from the previous study.

    Article Title: Mechanical characterization of brain tissue in tension at dynamic strain rates.
    Article Snippet: Please cite this article as: Rashid, B., et al., Mechanical charact Journal of the Mechanical Behavior of Biomedical Materials (201 The fitting was performed using the lsqcurvefit.m function in MATLAB, and the quality of fit for each model was assessed based on the goodness of the coefficient of determination R2 1⁄4 St SrSt , where St1⁄4the total sum of the squares of the residuals between the data points and the mean and Sr1⁄4sum of the squares of the residuals around the regression line.



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    Summary of root-mean-square error (RMSE) of wire target localization

    Journal: IEEE transactions on ultrasonics, ferroelectrics, and frequency control

    Article Title: On the Effects of Spatial Sampling Quantization in Super-Resolution Ultrasound Microvessel Imaging

    doi: 10.1109/TUFFC.2018.2832600

    Figure Lengend Snippet: Summary of root-mean-square error (RMSE) of wire target localization

    Article Snippet: For the parametric Gaussian fitting-based localization, a parametric fitting in a least-squares sense (i.e., Matlab function “lsqcurvefit.m”) was applied on the original data to derive an analytical solution of the wire signal modeled as a 1D Gaussian function.

    Techniques:

    SR vessel density images of the flow channel obtained from different microbubble localization methods (b–g, localization methods indicated in the subtitles). The axial and lateral beamforming resolution was both 0.25 λ. For each SR image, a magnified view of a local region inside the channel was displayed (as indicated by the white box on the top left image). To facilitate better visualization of the pixelated SR images, square root compression was applied to each image followed by a modest 2D Gaussian smoothing filter (3 × 3 window, σ = 0.5). The smoothing filter was only applied to the non-zoomed background image. No smoothing filtering was applied to the zoomed local SR images to facilitate better comparisons among various conditions. For the reference data in (a), direct microbubble localization was performed on oversampled data.

    Journal: IEEE transactions on ultrasonics, ferroelectrics, and frequency control

    Article Title: On the Effects of Spatial Sampling Quantization in Super-Resolution Ultrasound Microvessel Imaging

    doi: 10.1109/TUFFC.2018.2832600

    Figure Lengend Snippet: SR vessel density images of the flow channel obtained from different microbubble localization methods (b–g, localization methods indicated in the subtitles). The axial and lateral beamforming resolution was both 0.25 λ. For each SR image, a magnified view of a local region inside the channel was displayed (as indicated by the white box on the top left image). To facilitate better visualization of the pixelated SR images, square root compression was applied to each image followed by a modest 2D Gaussian smoothing filter (3 × 3 window, σ = 0.5). The smoothing filter was only applied to the non-zoomed background image. No smoothing filtering was applied to the zoomed local SR images to facilitate better comparisons among various conditions. For the reference data in (a), direct microbubble localization was performed on oversampled data.

    Article Snippet: For the parametric Gaussian fitting-based localization, a parametric fitting in a least-squares sense (i.e., Matlab function “lsqcurvefit.m”) was applied on the original data to derive an analytical solution of the wire signal modeled as a 1D Gaussian function.

    Techniques:

    SR vessel density images of the flow channel obtained from different microbubble localization methods (b–g, localization methods indicated in the subtitles). The axial and lateral beamforming resolution was both 1 λ. For each SR image, a magnified view of a local region inside the channel was displayed (as indicated by the white box on the top left image). To facilitate better visualization of the pixelated SR images, square root compression was applied to each image followed by a modest 2D Gaussian smoothing filter (3 × 3 window, σ = 0.5). The smoothing filter was only applied to the non-zoomed background image. No smoothing filtering was applied to the zoomed local SR images to facilitate better comparisons among various conditions. For the reference data in (a), direct microbubble localization was performed on oversampled data.

    Journal: IEEE transactions on ultrasonics, ferroelectrics, and frequency control

    Article Title: On the Effects of Spatial Sampling Quantization in Super-Resolution Ultrasound Microvessel Imaging

    doi: 10.1109/TUFFC.2018.2832600

    Figure Lengend Snippet: SR vessel density images of the flow channel obtained from different microbubble localization methods (b–g, localization methods indicated in the subtitles). The axial and lateral beamforming resolution was both 1 λ. For each SR image, a magnified view of a local region inside the channel was displayed (as indicated by the white box on the top left image). To facilitate better visualization of the pixelated SR images, square root compression was applied to each image followed by a modest 2D Gaussian smoothing filter (3 × 3 window, σ = 0.5). The smoothing filter was only applied to the non-zoomed background image. No smoothing filtering was applied to the zoomed local SR images to facilitate better comparisons among various conditions. For the reference data in (a), direct microbubble localization was performed on oversampled data.

    Article Snippet: For the parametric Gaussian fitting-based localization, a parametric fitting in a least-squares sense (i.e., Matlab function “lsqcurvefit.m”) was applied on the original data to derive an analytical solution of the wire signal modeled as a 1D Gaussian function.

    Techniques:

    SR vessel density images of the flow channel obtained from different microbubble localization methods (b–g, localization methods indicated in the subtitles). The axial and lateral beamforming resolution was 0.5 λ and 1 λ, respectively. For each SR image, a magnified view of a local region inside the channel was displayed (as indicated by the white box on the top left image). To facilitate better visualization of the pixelated SR images, square root compression was applied to each image followed by a modest 2D Gaussian smoothing filter (3 × 3 window, σ = 0.5). The smoothing filter was only applied to the non-zoomed background image. No smoothing filtering was applied to the zoomed local SR images to facilitate better comparisons among various conditions. For the reference data in (a), direct microbubble localization was performed on oversampled data.

    Journal: IEEE transactions on ultrasonics, ferroelectrics, and frequency control

    Article Title: On the Effects of Spatial Sampling Quantization in Super-Resolution Ultrasound Microvessel Imaging

    doi: 10.1109/TUFFC.2018.2832600

    Figure Lengend Snippet: SR vessel density images of the flow channel obtained from different microbubble localization methods (b–g, localization methods indicated in the subtitles). The axial and lateral beamforming resolution was 0.5 λ and 1 λ, respectively. For each SR image, a magnified view of a local region inside the channel was displayed (as indicated by the white box on the top left image). To facilitate better visualization of the pixelated SR images, square root compression was applied to each image followed by a modest 2D Gaussian smoothing filter (3 × 3 window, σ = 0.5). The smoothing filter was only applied to the non-zoomed background image. No smoothing filtering was applied to the zoomed local SR images to facilitate better comparisons among various conditions. For the reference data in (a), direct microbubble localization was performed on oversampled data.

    Article Snippet: For the parametric Gaussian fitting-based localization, a parametric fitting in a least-squares sense (i.e., Matlab function “lsqcurvefit.m”) was applied on the original data to derive an analytical solution of the wire signal modeled as a 1D Gaussian function.

    Techniques: