KFU. Card publication. Steady Flow From an Array of Subsurface Emitters: Kornev's Irrigation Technology and Kidder's Free Boundary Problems Revisited

- RUS
- 中文
- ES

STEADY FLOW FROM AN ARRAY OF SUBSURFACE EMITTERS: KORNEV'S IRRIGATION TECHNOLOGY AND KIDDER'S FREE BOUNDARY PROBLEMS REVISITED

Form of presentation

Articles in international journals and collections

Year of publication

2017

��

��

Authors, employees of KFU

Obnosov Yuriy Viktorovich, author

Other authors

Kacimov Anvar Rashidovich, author

Šimůnek Jirka , author

Bibliographic description in the original language

A. R. Kacimov, Yu. V. Obnosov, and J. Šimůnek. Steady Flow From an Array of Subsurface Emitters: Kornev's Irrigation Technology and Kidder's Free Boundary Problems Revisited, Transport in Porous Media, 2017, Springer DOI: 10.1007/s11242-017-0978-x

Annotation

Kornev's (1935) subsurface irrigation with a periodic array of emitting porous pipes is analytically modeled as a steady potential Darcian flow from a line source generating a phreatic surface. The hodograph method is used. The complex potential strip is mapped onto the trigon of the inverted hodograph. An analogy with the Deemter (1950) drainage problem and Kidder (1956) free-surface flow towards an array of oil wells underlain by a “wavy” oil-water interface is drawn. For a half-period of Kornev's flow, the “wavy” phreatic surface has an inflection point. The “waviness” of the phreatic surface is controlled by the spacing between emitters, the strength of line sources, and the pipe pressure and radius. Numerical modeling with HYDRUS involved two factors which confined the saturated-unsaturated flow.

Keywords

an array of subsurface irrigation emitters, line sources versus oil production wells, ?wavy? phreatic surface, conformal mappings of hodograph-complex potential domains, HYDRUS-2D simulations of ?backwater? bottom conditions

The name of the journal

Transport in Porous Media

URL

http://DOI: 10.1007/s11242-017-0978-x

Please use this ID to quote from or refer to the card

https://repository.kpfu.ru/eng/?p_id=169847&p_lang=2

Full metadata record

Field DC	Value	Language
dc.contributor.author	Obnosov Yuriy Viktorovich	ru_RU
dc.contributor.author	Kacimov Anvar Rashidovich	ru_RU
dc.contributor.author	Šimůnek Jirka	ru_RU
dc.date.accessioned	2017-01-01T00:00:00Z	ru_RU
dc.date.available	2017-01-01T00:00:00Z	ru_RU
dc.date.issued	2017	ru_RU
dc.identifier.citation	A. R. Kacimov, Yu. V. Obnosov, and J. Šimůnek. Steady Flow From an Array of Subsurface Emitters: Kornev's Irrigation Technology and Kidder's Free Boundary Problems Revisited, Transport in Porous Media, 2017, Springer DOI: 10.1007/s11242-017-0978-x	ru_RU
dc.identifier.uri	https://repository.kpfu.ru/eng/?p_id=169847&p_lang=2	ru_RU
dc.description.abstract	Transport in Porous Media	ru_RU
dc.description.abstract	Kornev's (1935) subsurface irrigation with a periodic array of emitting porous pipes is analytically modeled as a steady potential Darcian flow from a line source generating a phreatic surface. The hodograph method is used. The complex potential strip is mapped onto the trigon of the inverted hodograph. An analogy with the Deemter (1950) drainage problem and Kidder (1956) free-surface flow towards an array of oil wells underlain by a “wavy” oil-water interface is drawn. For a half-period of Kornev's flow, the “wavy” phreatic surface has an inflection point. The “waviness” of the phreatic surface is controlled by the spacing between emitters, the strength of line sources, and the pipe pressure and radius. Numerical modeling with HYDRUS involved two factors which confined the saturated-unsaturated flow.	ru_RU
dc.language.iso	ru	ru_RU
dc.subject	an array of subsurface irrigation emitters	ru_RU
dc.subject	line sources versus oil production wells	ru_RU
dc.subject	?wavy? phreatic surface	ru_RU
dc.subject	conformal mappings of hodograph-complex potential domains	ru_RU
dc.subject	HYDRUS-2D simulations of ?backwater? bottom conditions	ru_RU
dc.title	Steady Flow From an Array of Subsurface Emitters: Kornev's Irrigation Technology and Kidder's Free Boundary Problems Revisited	ru_RU
dc.type	Articles in international journals and collections	ru_RU