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stage 2 mesh mesoscale optimize refinement  (Meso Scale Diagnostics LLC)

 
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    Meso Scale Diagnostics LLC stage 2 mesh mesoscale optimize refinement
    Stage 2 Mesh Mesoscale Optimize Refinement, supplied by Meso Scale Diagnostics LLC, 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/mesoscale+optimize+refinement/stage+2+mesh+mesoscale+optimize+refinement/pmc05658189-585-1-7
    Average 90 stars, based on 1 article reviews
    stage 2 mesh mesoscale optimize refinement - by Bioz Stars, 2026-09
    90/100 stars

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    Construct:

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: We set an error tolerance of (7.76 E − 04)/80 and employ uniform refinement and the Mesoscale Optimize refinement in § 4.2.2 to construct the Stage 2 discretization.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: The Stage 2 mesh obtained using the Mesoscale Optimize refinement has 524 intervals which is more than two times less than the corresponding number for uniform refinement.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: Disc Iter Coar Aux 1 −0.0034 1.00 −3.75E−04 −3.0E−03 0 9.40E−07 2 4.29E−04 0.99 5.01E−05 3.79E−04 −1.09E−06 8.61E−07 3 1.034E−04 0.97 8.42E−05 1.93E−05 −1.06E−06 8.75E−07 4 8.44E−05 0.96 8.46E−05 3.39E−09 −1.05E−06 8.75E−07 Open in a separate window Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the implicit Euler method for the problem in § 4.3.3.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: Disc Iter Coar Aux 1 2.25E−03 1.00 7.27E−06 2.25E−03 0.00E+00 −1.42E−07 2 2.90E−05 1.00 1.01E−05 1.89E−05 5.04E−07 −5.15E−07 3 1.01E−05 0.99 1.00E−05 5.36E−08 4.99E−07 −4.99E−07 4 1.00E−05 0.99 1.00E−05 −1.73E−08 5.00E−07 −4.99E−07 Open in a separate window Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the cG(1) method for the problem in § 4.3.3.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: Disc Iter Coar Aux 1 −3.72E−04 0.99 −3.77E−05 −3.35E−04 0 7.85E−07 2 −3.76E−05 0.99 −3.78E−05 2.56E−07 −3.06E−07 2.89E−07 3 −3.78E−05 0.99 −3.78E−05 4.39E−09 −3.07E−07 2.89E−07 4 −3.78E−05 0.99 −3.78E−05 9.28E−13 −3.07E−07 2.89E−07 Open in a separate window Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement for the problem in 4.3.3.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: We set an error tolerance of −6.5 E −4 and employ uniform refinement and the Mesoscale Optimize refinement in § 4.2.2 to construct the Stage 2 discretization.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: We set anerror tolerance of (1:69 E − 04)/80 and employ uniform refinement and the Mesoscale Optimize refinement in § 4.2.2 in order to construct the Stage 2 discretization.

    Comparison:

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: We set an error tolerance of (7.76 E − 04)/80 and employ uniform refinement and the Mesoscale Optimize refinement in § 4.2.2 to construct the Stage 2 discretization.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: The Stage 2 mesh obtained using the Mesoscale Optimize refinement has 524 intervals which is more than two times less than the corresponding number for uniform refinement.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: Disc Iter Coar Aux 1 −0.0034 1.00 −3.75E−04 −3.0E−03 0 9.40E−07 2 4.29E−04 0.99 5.01E−05 3.79E−04 −1.09E−06 8.61E−07 3 1.034E−04 0.97 8.42E−05 1.93E−05 −1.06E−06 8.75E−07 4 8.44E−05 0.96 8.46E−05 3.39E−09 −1.05E−06 8.75E−07 Open in a separate window Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the implicit Euler method for the problem in § 4.3.3.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: Disc Iter Coar Aux 1 2.25E−03 1.00 7.27E−06 2.25E−03 0.00E+00 −1.42E−07 2 2.90E−05 1.00 1.01E−05 1.89E−05 5.04E−07 −5.15E−07 3 1.01E−05 0.99 1.00E−05 5.36E−08 4.99E−07 −4.99E−07 4 1.00E−05 0.99 1.00E−05 −1.73E−08 5.00E−07 −4.99E−07 Open in a separate window Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the cG(1) method for the problem in § 4.3.3.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: Disc Iter Coar Aux 1 −3.72E−04 0.99 −3.77E−05 −3.35E−04 0 7.85E−07 2 −3.76E−05 0.99 −3.78E−05 2.56E−07 −3.06E−07 2.89E−07 3 −3.78E−05 0.99 −3.78E−05 4.39E−09 −3.07E−07 2.89E−07 4 −3.78E−05 0.99 −3.78E−05 9.28E−13 −3.07E−07 2.89E−07 Open in a separate window Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement for the problem in 4.3.3.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: We set an error tolerance of −6.5 E −4 and employ uniform refinement and the Mesoscale Optimize refinement in § 4.2.2 to construct the Stage 2 discretization.

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM
    Article Snippet: We set anerror tolerance of (1:69 E − 04)/80 and employ uniform refinement and the Mesoscale Optimize refinement in § 4.2.2 in order to construct the Stage 2 discretization.



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    Meso Scale Diagnostics LLC stage 2 mesh mesoscale optimize refinement
    Stage 2 Mesh Mesoscale Optimize Refinement, supplied by Meso Scale Diagnostics LLC, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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    Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the cG(1) method for the problem in § 4.3.3. Here Error Est. is given in (4.15) , Disc, Iter, Coar and Aux are the various contributions to the error by discretization, iteration, coarse scale and auxiliary terms, see (4.15) and §3.3.
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    Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the cG(1) method for the problem in § 4.3.3. Here Error Est. is given in (4.15) , Disc, Iter, Coar and Aux are the various contributions to the error by discretization, iteration, coarse scale and auxiliary terms, see (4.15) and §3.3.

    Journal: SIAM journal on numerical analysis

    Article Title: A POSTERIORI ERROR ANALYSIS OF TWO STAGE COMPUTATION METHODS WITH APPLICATION TO EFFICIENT DISCRETIZATION AND THE PARAREAL ALGORITHM

    doi: 10.1137/16M1079014

    Figure Lengend Snippet: Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the cG(1) method for the problem in § 4.3.3. Here Error Est. is given in (4.15) , Disc, Iter, Coar and Aux are the various contributions to the error by discretization, iteration, coarse scale and auxiliary terms, see (4.15) and §3.3.

    Article Snippet: Disc Iter Coar Aux 1 2.25E−03 1.00 7.27E−06 2.25E−03 0.00E+00 −1.42E−07 2 2.90E−05 1.00 1.01E−05 1.89E−05 5.04E−07 −5.15E−07 3 1.01E−05 0.99 1.00E−05 5.36E−08 4.99E−07 −4.99E−07 4 1.00E−05 0.99 1.00E−05 −1.73E−08 5.00E−07 −4.99E−07 Open in a separate window Error contributions for Parareal algorithm for a Stage 2 mesh obtained by using Mesoscale Optimize refinement and employing the cG(1) method for the problem in § 4.3.3.

    Techniques: