Comparison of single, binary and temperature dependent adsorption models based on error function analysis

John Senam Fianu, Jebraeel Gholinezhad, Mohamed Hassan Sayed

    Research output: Contribution to journalArticlepeer-review

    138 Downloads (Pure)

    Abstract

    The choice of adsorption model to use when accounting for gas adsorption in shale gas reservoirs is critical especially for Gas in Place (OGIP) calculations since inaccurate predictions can affect reporting of overall gas reserves. To that end, different adsorption models would have to be compared and evaluated in order to select the model that fits experimental data accurately. In examining the effect of using different error criteria for determining parameters for shale gas adsorption models, a statistically robust error analysis has been performed based on the sum of normalised error (SNE). Most shale gas adsorption modelling are conducted without finding out the most appropriate error function to use which introduces adsorption prediction errors in calculations. Five different error analysis were used including Sum of squared error (SSE), average relative error (ARE), the sum of absolute error (SAE), Marquardt’s Percent standard Deviation (MPSD), and Hybrid fractional error (HYBRID). To account for the influence of temperature in adsorption capacities, the study also compares the use of temperature dependent models, such as Exponential and Bi-Langmuir models for gas adsorption. These models can be conducted at multiple temperatures and ensure adsorption data can be obtained at any temperature beyond laboratory conditions. This is particularly useful when conducting thermal stimulation as an enhanced gas recovery in both coal/shale gas reservoirs.
    Original languageEnglish
    Pages (from-to)77-91
    Number of pages15
    JournalJournal of Oil, Gas and Petrochemical Sciences
    Volume2
    Issue number2
    Publication statusPublished - 23 Apr 2019

    Fingerprint

    Dive into the research topics of 'Comparison of single, binary and temperature dependent adsorption models based on error function analysis'. Together they form a unique fingerprint.

    Cite this