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oqnlp (or global search in its implementation in matlab's global optimisation toolbox)  (MathWorks Inc)


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    Structured Review

    MathWorks Inc oqnlp (or global search in its implementation in matlab's global optimisation toolbox)
    Basic study: convergence of the objective function f O 2 for Bayesian <t>optimisation</t> and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations starting from 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)
    Oqnlp (Or Global Search In Its Implementation In Matlab's Global Optimisation Toolbox), 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/oqnlp+(or+global+search+in+its+implementation+in+matlab's+global+optimisation+toolbox)/pmc09285944-275-11-23
    Average 90 stars, based on 1 article reviews
    oqnlp (or global search in its implementation in matlab's global optimisation toolbox) - by Bioz Stars, 2026-08
    90/100 stars

    Images

    1) Product Images from "Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle"

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    doi: 10.1002/cnm.3593

    Basic study: convergence of the objective function f O 2 for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations starting from 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)
    Figure Legend Snippet: Basic study: convergence of the objective function f O 2 for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations starting from 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)

    Techniques Used:

    Basic study: convergence of the objective function for Bayesian  optimisation  and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)
    Figure Legend Snippet: Basic study: convergence of the objective function for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)

    Techniques Used:

    Basic study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)
    Figure Legend Snippet: Basic study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)

    Techniques Used:

    Klotz‐curve study: convergence of the objective function f O 2 , Klotz for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations after 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version, together with the new version of the HGO algorithm (HGO new). For HGO, the Klotz curve error was computed using the forward simulator (not the emulator)
    Figure Legend Snippet: Klotz‐curve study: convergence of the objective function f O 2 , Klotz for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations after 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version, together with the new version of the HGO algorithm (HGO new). For HGO, the Klotz curve error was computed using the forward simulator (not the emulator)

    Techniques Used:

    Klotz‐curve study: convergence of the objective function for Bayesian  optimisation  and the updated HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)
    Figure Legend Snippet: Klotz‐curve study: convergence of the objective function for Bayesian optimisation and the updated HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)

    Techniques Used:

    Klotz‐curve study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version
    Figure Legend Snippet: Klotz‐curve study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version

    Techniques Used:

    Basic setting: final optimised values of the eight parameters of the HO law for Bayesian  optimisation  and the original HGO algorithm (HGO old) for four different LV geometries (HV A, HV B, HV C, HV D), Bayesian  optimisation  with a target surrogate (targ.) and a partial error surrogate (part.)
    Figure Legend Snippet: Basic setting: final optimised values of the eight parameters of the HO law for Bayesian optimisation and the original HGO algorithm (HGO old) for four different LV geometries (HV A, HV B, HV C, HV D), Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.)

    Techniques Used:

    Klotz‐curve study: final optimised values of the parameters of the HO law for Bayesian  optimisation  and the updated HGO algorithm for four LV different geometries (HV A, HV B, HV C, HV D)
    Figure Legend Snippet: Klotz‐curve study: final optimised values of the parameters of the HO law for Bayesian optimisation and the updated HGO algorithm for four LV different geometries (HV A, HV B, HV C, HV D)

    Techniques Used:

    Klotz study: decomposition of the incumbent trajectories from Figure based on f O 2 , Klotz from (11) into f O 2 from (6) (top) and the Klotz component (bottom). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version
    Figure Legend Snippet: Klotz study: decomposition of the incumbent trajectories from Figure based on f O 2 , Klotz from (11) into f O 2 from (6) (top) and the Klotz component (bottom). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version

    Techniques Used:



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    Basic study: convergence of the objective function f O 2 for Bayesian <t>optimisation</t> and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations starting from 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)
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    Image Search Results


    Basic study: convergence of the objective function f O 2 for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations starting from 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Basic study: convergence of the objective function f O 2 for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations starting from 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Basic study: convergence of the objective function for Bayesian  optimisation  and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Basic study: convergence of the objective function for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Basic study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Basic study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (target) and a partial error surrogate (partial) together with the old version of the HGO algorithm (HGO old)

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Klotz‐curve study: convergence of the objective function f O 2 , Klotz for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations after 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version, together with the new version of the HGO algorithm (HGO new). For HGO, the Klotz curve error was computed using the forward simulator (not the emulator)

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Klotz‐curve study: convergence of the objective function f O 2 , Klotz for Bayesian optimisation and the original HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D). Horizontal axis: Bayesian optimisation iterations after 40 iterations for the initial design. Vertical axis: best value of the objective function f O 2 recorded so far. Black dot and horizontal dashed line: the final value of the objective function f O 2 for the HGO algorithm and the associated number of iterations. Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version, together with the new version of the HGO algorithm (HGO new). For HGO, the Klotz curve error was computed using the forward simulator (not the emulator)

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Klotz‐curve study: convergence of the objective function for Bayesian  optimisation  and the updated HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Klotz‐curve study: convergence of the objective function for Bayesian optimisation and the updated HGO algorithm for four LV geometries (HV A, HV B, HV C, HV D)

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Klotz‐curve study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Klotz‐curve study: stretch‐stress curves for four LV geometries (HV A, HV B, HV C, HV D). Left: responses to stretches along the myocyte direction f 0 , right: responses to stretches along the sheet direction s 0 (see (2)). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Basic setting: final optimised values of the eight parameters of the HO law for Bayesian  optimisation  and the original HGO algorithm (HGO old) for four different LV geometries (HV A, HV B, HV C, HV D), Bayesian  optimisation  with a target surrogate (targ.) and a partial error surrogate (part.)

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Basic setting: final optimised values of the eight parameters of the HO law for Bayesian optimisation and the original HGO algorithm (HGO old) for four different LV geometries (HV A, HV B, HV C, HV D), Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.)

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Klotz‐curve study: final optimised values of the parameters of the HO law for Bayesian  optimisation  and the updated HGO algorithm for four LV different geometries (HV A, HV B, HV C, HV D)

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Klotz‐curve study: final optimised values of the parameters of the HO law for Bayesian optimisation and the updated HGO algorithm for four LV different geometries (HV A, HV B, HV C, HV D)

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques:

    Klotz study: decomposition of the incumbent trajectories from Figure based on f O 2 , Klotz from (11) into f O 2 from (6) (top) and the Klotz component (bottom). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version

    Journal: International Journal for Numerical Methods in Biomedical Engineering

    Article Title: Bayesian optimisation for efficient parameter inference in a cardiac mechanics model of the left ventricle

    doi: 10.1002/cnm.3593

    Figure Lengend Snippet: Klotz study: decomposition of the incumbent trajectories from Figure based on f O 2 , Klotz from (11) into f O 2 from (6) (top) and the Klotz component (bottom). Bayesian optimisation with a target surrogate (targ.) and a partial error surrogate (part.), three independent runs (v1, v2, v3) in each version

    Article Snippet: For these reasons we use a different approach based on a global optimisation algorithm called OQNLP (or Global Search in its implementation in MATLAB's Global Optimisation toolbox that we use), which led to very stable results.

    Techniques: