A heat distribution model of an open geothermal system with multiple wells is considered. This system consists of two types of well: several production wells with hot water, which is used and became cooler, and an injection well, which returns the cold water into the productive layer (aquifer). This cold water is filtered in the productive layer (porous soil) towards the inflow of hot water of the production wells. A productive well network is considered for delivering hot water. In the paper the productive wells interaction is considered from the point of view the temperature in the wells optimization.
REFERENCES
1.
F.
Kreith
and D.Y.
Goswami
, Heat Pumps, Energy Management and Conservation Handbook
(CRC Press
, USA
, 2008
).2.
P.Y.
Polubarinova-Cochina
, Theory of Motion of Ground Water
(Nauka
, Moscow
, 1977
). [in Russian]3.
I.
Rubinstein
and L.
Rubinstein
, “Cauchy problem for heat-conduction equation,” in Partial Differential Equations in Classical Mathematical Physics
(Cambridge University Press
, 1994
), pp. 296
–324
.4.
V.N.
Nikolaevskij
, “Mechanics of porous and fractured media,” in Series in Theoretical and Applied Mechanics
, Vol. 8
(World Scientific
, 1990
), pp. 324
–382
.5.
N. A.
Vaganova
and M. Y.
Filimonov
, “Simulation and numerical investigation of temperature fields in an open geothermal system,” in Finite Difference Methods, Theory and Applications, Lecture Notes in Computer Science
, vol. 9045
, edited by I.
Dimov
, I.
Farago
, et al (Springer Verlag
, Germany
, 2015
), pp. 393
–399
.6.
N.A.
Vaganova
and M.Y.
Filimonov
(2016
) Journal of Physics: Conference Series
754
, paper 112004.7.
N.A.
Vaganova
and M.Y.
Filimonov
, “Refinement of model of an open geothermal system
,” in Applications of Mathematics in Engineering and Economics (AMEE’16)
, AIP
CP1789
, edited by Pasheva, N.
Popivanov
, et al (American Institute of Physics
, Melville, NY
, 2016
) paper 020020.8.
A.A.
Samarsky
and P.N.
Vabishchevich
, Computational Heat Transfer, Vol. 2: The Finite Difference Method-ology
(Wiley
, NY
, 1977
).9.
V.V.
Bashurov
, N.A.
Vaganova
, and M.Y.
Filimonov
(2011
) Computational Technologies
16
(4
), 3
–18
.10.
N.
Vaganova
, “Mathematical model of testing of pipeline integrity by thermal fields
,” in Applications of Mathematics in Engineering and Economics (AMEE’14)
, AIP
CP1631
, edited by G.
Venkov
and V.
Pasheva
(American Institute of Physics
, Melville, NY
, 2014
), pp. 37
–41
.11.
M.L.
Brun
, V.
Hamm
et al, “Hydraulic and thermal impact modelling at the scale of the geothermal heating doublet in the Paris basin, France,” in Proc. of Thirty-Sixth Workshop on Geothermal Reservoir Engineering
(Stanford University
, Stanford, California
, 2011
), pp. SGp-TR-191.12.
M.Y.
Filimonov
and N.A.
Vaganova
, “Simulation of temprature distribution in a geothermal aquifer
,” in Problems of Mechanics and Materials Science
, Proc. of IM UrB RAS
(IM UrB RAS
, Izhevsk
, 2014
), pp. 219
–222
. [in Russian]13.
N.A.
Vaganova
and M.Y.
Filimonov
(2017
) Journal of Physics: Conference Series
820
, paper 012010.
This content is only available via PDF.
© 2018 Author(s).
2018
Author(s)
You do not currently have access to this content.
