An anaytical solution of the vertically one-dimensional convection-diffusion equation
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Title
- An anaytical solution of the vertically one-dimensional convection-diffusion equation
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Author(s)
- 정경태; 김창식; 이종찬; 강현우; 진재율; 김미경; 존노이
- KIOST Author(s)
- Lee, Jong Chan(이종찬); Kang, Hyoun Woo(강현우); Kim, Mee Kyung(김미경)
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Alternative Author(s)
- 정경태; 김창식; 이종찬; 강현우; 진재율; 김미경
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Publication Year
- 2003-05-24
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Abstract
- The vertically one-dimensional diffusion equation has been solved analytically in the presence of downward convective velocity and boundary fluxes. The convection-diffusion equation has been transformed into a simple fiffusion equation amd the Galerkin eigenfunction method has been applied. Applications have been made on two problems, the determination of the time-varying vertical structure of suspended sediment associated with erosion and deposition processes, and the calculation of sea water temperature under surface heat flux.
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URI
- https://sciwatch.kiost.ac.kr/handle/2020.kiost/32278
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Bibliographic Citation
- 연직1차원 이송확산식의 이론해, pp.251 - 258, 2003
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Publisher
- 한국해양환경공학회
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Type
- Conference
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Language
- English
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