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single-phase exponential decay curve  (SAS institute)


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    SAS institute single-phase exponential decay curve
    Single Phase Exponential Decay Curve, supplied by SAS institute, 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/single-phase+exponential+decay+curve/single+phase+exponential+decay+curve/pmc11057844-75-19-30
    Average 90 stars, based on 1 article reviews
    single-phase exponential decay curve - by Bioz Stars, 2026-09
    90/100 stars

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    Related Articles

    Clinical Proteomics:

    Article Title: Determination of ileal endogenous nitrogen losses and true ileal nitrogen digestibility during non-steady-state conditions of the 15 N-isotope dilution technique
    Article Snippet: .. Change in 15 N-enrichment per diet per sample type (plasma or ileal digesta) over time was modelled using a single-phase exponential decay curve, both with and without day zero included (SAS®, NLIN procedure, Marquardt method): y = a ⋅ ( e − k ⋅ t ) , where a is the asymptotic value of the 15 N-enrichment (atom%excess, set to be > 0), k the rate constant (d −1 ) representing a constant relative rate of decay and t the time of sampling expressed as day (0–4) after ceasing 15 N-administration. ..

    Relative Rate:

    Article Title: Determination of ileal endogenous nitrogen losses and true ileal nitrogen digestibility during non-steady-state conditions of the 15 N-isotope dilution technique
    Article Snippet: .. Change in 15 N-enrichment per diet per sample type (plasma or ileal digesta) over time was modelled using a single-phase exponential decay curve, both with and without day zero included (SAS®, NLIN procedure, Marquardt method): y = a ⋅ ( e − k ⋅ t ) , where a is the asymptotic value of the 15 N-enrichment (atom%excess, set to be > 0), k the rate constant (d −1 ) representing a constant relative rate of decay and t the time of sampling expressed as day (0–4) after ceasing 15 N-administration. ..

    Sampling:

    Article Title: Determination of ileal endogenous nitrogen losses and true ileal nitrogen digestibility during non-steady-state conditions of the 15 N-isotope dilution technique
    Article Snippet: .. Change in 15 N-enrichment per diet per sample type (plasma or ileal digesta) over time was modelled using a single-phase exponential decay curve, both with and without day zero included (SAS®, NLIN procedure, Marquardt method): y = a ⋅ ( e − k ⋅ t ) , where a is the asymptotic value of the 15 N-enrichment (atom%excess, set to be > 0), k the rate constant (d −1 ) representing a constant relative rate of decay and t the time of sampling expressed as day (0–4) after ceasing 15 N-administration. ..



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    Manipulating vapour diffusion crystallization conditions into batch. ( a ), ( b ) Box-and-whisker plots of the submitted PDB precipitant concentrations from vapour diffusion crystallization experiments and their extrapolated equilibration times (time to 90% reservoir concentration), respectively. The diffusion times were calculated from data given by Forsythe et al. (2002 ) . ( c ) The archetypal phase diagram, showing the likely area where the majority of vapour diffusion crystallization experiments begin (dotted line). ( d ) A design of a crystallization experiment in a two-drop 96-well sitting-drop plate to determine the phase diagram of the protein–precipitant mixture. One drop contains only protein and reservoir solution and the other contains protein, reservoir and seed solution, allowing the plotting of the nucleation and metastable zones, respectively.

    Journal: Journal of Applied Crystallography

    Article Title: Successful sample preparation for serial crystallography experiments

    doi: 10.1107/S1600576719013517

    Figure Lengend Snippet: Manipulating vapour diffusion crystallization conditions into batch. ( a ), ( b ) Box-and-whisker plots of the submitted PDB precipitant concentrations from vapour diffusion crystallization experiments and their extrapolated equilibration times (time to 90% reservoir concentration), respectively. The diffusion times were calculated from data given by Forsythe et al. (2002 ) . ( c ) The archetypal phase diagram, showing the likely area where the majority of vapour diffusion crystallization experiments begin (dotted line). ( d ) A design of a crystallization experiment in a two-drop 96-well sitting-drop plate to determine the phase diagram of the protein–precipitant mixture. One drop contains only protein and reservoir solution and the other contains protein, reservoir and seed solution, allowing the plotting of the nucleation and metastable zones, respectively.

    Article Snippet: To estimate the equilibration times (90% of initial reservoir concentration at 293 K) for the different precipitant concentrations, single-phase exponential decay curves ( Prism 8 ; GraphPad Software, San Diego, California, USA) were fitted to the data presented by Forsythe et al. (2002 ).

    Techniques: Diffusion-based Assay, Crystallization Assay, Whisker Assay, Concentration Assay