FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W3004723575> ?p ?o ?g. }

• W3004723575 abstract "Abstract Matrix acidizing of carbonate formations has been widely used as a practical stimulation technique to improve well performance near the wellbore. The principle of a matrix acidizing treatment is to create wormholes by the dissolution of carbonate rocks. The dissolution pattern can affect the efficiency of the acidizing based on the flow conditions. The actual acidizing treatments are performed by injecting acidic fluid into the formation through a wellbore resulting in a radial flow in the porous media. Consequently, a mathematical model under radial flow conditions can accurately characterize mineral dissolution patterns, which provide valuable guidelines for designing of acidizing treatments. In this paper, we have developed a 3D mathematical model that couples the Stokes-Brinkman equation and reactive-transport equations under radial flow conditions, which has been utilized for modeling the mineral dissolution processes during the acidizing treatment. We have developed and implemented a numerical procedure that solves the Stokes-Brinkman equation and the reactive transport equations by the staggered grid finite difference method and the control volume finite difference method in cylindrical coordinates, respectively, in a sequential fashion. Numerical validation and experiments have been performed using the proposed numerical solution procedure. Two dimensionless numbers, Damköhler number (Da) and Peclet number (Pe), are used in the simulation study to characterize the competitive coupling effects among the advection, diffusion, and chemical reactions. We have performed the numerical experiments to investigate the type of dissolution correlated to the variations of Da and Pe numbers based on the synthetic radial core-flooding scenarios. The numerical results demonstrate that the proposed model is capable of describing the matrix acidizing treatments under radial flow conditions due to the advantage of the Stokes-Brinkman equation for flow in fractured porous media. The Da and Pe numbers are two crucial factors that can affect flow conditions, transport behavior of solute, and chemical reactions. Mineral dissolution patterns take different forms according to various Da and Pe numbers and various alterations of rock properties are obtained accordingly. In addition, the emergence of the wormhole structure during the injection of acid is discussed in this paper. This work presents a 3D mathematical model allowing us to simulate a matrix acidizing process at exact downhole environments. We present the numerical experiments and sensitivity studies of mineral dissolution in carbonate rocks to investigate the coupling effect of fluid flow and reactive transport process on the wormhole formation for a better matrix acidizing design in field operations." @default.
• W3004723575 created "2020-02-14" @default.
• W3004723575 creator A5013505859 @default.
• W3004723575 creator A5058671031 @default.
• W3004723575 date "2020-02-12" @default.
• W3004723575 modified "2023-09-27" @default.
• W3004723575 title "Numerical Investigation of Wormhole Formation During Matrix Acidizing of Carbonate Rocks by Coupling Stokes-Brinkman Equation with Reactive Transport Model Under Radial Flow Conditions" @default.
• W3004723575 cites W1968059710 @default.
• W3004723575 cites W1999238469 @default.
• W3004723575 cites W2005494600 @default.
• W3004723575 cites W2008292045 @default.
• W3004723575 cites W2010945250 @default.
• W3004723575 cites W2011161019 @default.
• W3004723575 cites W2013550668 @default.
• W3004723575 cites W2014683409 @default.
• W3004723575 cites W2022565772 @default.
• W3004723575 cites W2042674693 @default.
• W3004723575 cites W2046929065 @default.
• W3004723575 cites W2049270445 @default.
• W3004723575 cites W2061007785 @default.
• W3004723575 cites W2062326626 @default.
• W3004723575 cites W2068362857 @default.
• W3004723575 cites W2069805833 @default.
• W3004723575 cites W2087147430 @default.
• W3004723575 cites W2090891234 @default.
• W3004723575 cites W2097911916 @default.
• W3004723575 cites W2328535874 @default.
• W3004723575 cites W2481834807 @default.
• W3004723575 cites W2484729324 @default.
• W3004723575 cites W2501228227 @default.
• W3004723575 cites W2708398770 @default.
• W3004723575 cites W2973903057 @default.
• W3004723575 cites W4236443500 @default.
• W3004723575 cites W4241767367 @default.
• W3004723575 cites W4244003699 @default.
• W3004723575 doi "https://doi.org/10.2118/199262-ms" @default.
• W3004723575 hasPublicationYear "2020" @default.
• W3004723575 type Work @default.
• W3004723575 sameAs 3004723575 @default.
• W3004723575 citedByCount "5" @default.
• W3004723575 countsByYear W30047235752020 @default.
• W3004723575 countsByYear W30047235752021 @default.
• W3004723575 countsByYear W30047235752022 @default.
• W3004723575 countsByYear W30047235752023 @default.
• W3004723575 crossrefType "proceedings-article" @default.
• W3004723575 hasAuthorship W3004723575A5013505859 @default.
• W3004723575 hasAuthorship W3004723575A5058671031 @default.
• W3004723575 hasConcept C106487976 @default.
• W3004723575 hasConcept C121332964 @default.
• W3004723575 hasConcept C127413603 @default.
• W3004723575 hasConcept C131584629 @default.
• W3004723575 hasConcept C159985019 @default.
• W3004723575 hasConcept C17456955 @default.
• W3004723575 hasConcept C191897082 @default.
• W3004723575 hasConcept C19191322 @default.
• W3004723575 hasConcept C192562407 @default.
• W3004723575 hasConcept C205684552 @default.
• W3004723575 hasConcept C205951836 @default.
• W3004723575 hasConcept C24872484 @default.
• W3004723575 hasConcept C2780659211 @default.
• W3004723575 hasConcept C38349280 @default.
• W3004723575 hasConcept C42360764 @default.
• W3004723575 hasConcept C500300565 @default.
• W3004723575 hasConcept C50478463 @default.
• W3004723575 hasConcept C57879066 @default.
• W3004723575 hasConcept C88380143 @default.
• W3004723575 hasConcept C90278072 @default.
• W3004723575 hasConcept C97355855 @default.
• W3004723575 hasConceptScore W3004723575C106487976 @default.
• W3004723575 hasConceptScore W3004723575C121332964 @default.
• W3004723575 hasConceptScore W3004723575C127413603 @default.
• W3004723575 hasConceptScore W3004723575C131584629 @default.
• W3004723575 hasConceptScore W3004723575C159985019 @default.
• W3004723575 hasConceptScore W3004723575C17456955 @default.
• W3004723575 hasConceptScore W3004723575C191897082 @default.
• W3004723575 hasConceptScore W3004723575C19191322 @default.
• W3004723575 hasConceptScore W3004723575C192562407 @default.
• W3004723575 hasConceptScore W3004723575C205684552 @default.
• W3004723575 hasConceptScore W3004723575C205951836 @default.
• W3004723575 hasConceptScore W3004723575C24872484 @default.
• W3004723575 hasConceptScore W3004723575C2780659211 @default.
• W3004723575 hasConceptScore W3004723575C38349280 @default.
• W3004723575 hasConceptScore W3004723575C42360764 @default.
• W3004723575 hasConceptScore W3004723575C500300565 @default.
• W3004723575 hasConceptScore W3004723575C50478463 @default.
• W3004723575 hasConceptScore W3004723575C57879066 @default.
• W3004723575 hasConceptScore W3004723575C88380143 @default.
• W3004723575 hasConceptScore W3004723575C90278072 @default.
• W3004723575 hasConceptScore W3004723575C97355855 @default.
• W3004723575 hasLocation W30047235751 @default.
• W3004723575 hasOpenAccess W3004723575 @default.
• W3004723575 hasPrimaryLocation W30047235751 @default.
• W3004723575 hasRelatedWork W1742369028 @default.
• W3004723575 hasRelatedWork W1976487665 @default.
• W3004723575 hasRelatedWork W2002605928 @default.
• W3004723575 hasRelatedWork W2104617645 @default.
• W3004723575 hasRelatedWork W2123695819 @default.
• W3004723575 hasRelatedWork W2150798906 @default.
• W3004723575 hasRelatedWork W3004723575 @default.
• W3004723575 hasRelatedWork W3172599385 @default.

• next