A Numerical Solution of Uni-Dimensional Vertical Ground Water Recharge through Porous Media by Finite Difference Method Using Matlab.

10 pages•Published: June 12, 2017

Abstract

This paper shows an approximate solution of Uni-dimensional vertical ground water recharge that can be solved using finite difference method with matlab programme. The average diffusivity coefficient over the whole range of moisture content is regarded as constant and a parabolic variation of permeability with moisture content is assumed.

Keyphrases: finite difference method, ground water recharge, matlab programme, porous media, single phase fluid

In: Rajkumar Buyya, Rajiv Ranjan, Sumantra Dutta Roy, Mehul Raval, Mukesh Zaveri, Hiren Patel, Amit Ganatra, Darshak G. Thakore, Trupti A. Desai, Zankhana H. Shah, Narendra M. Patel, Mukesh E. Shimpi, Rajiv B. Gandhi, Jagdish M. Rathod, Bhargav C. Goradiya, Mehfuza S. Holia and Dharita K. Patel (editors). ICRISET2017. International Conference on Research and Innovations in Science, Engineering and Technology. Selected Papers in Computing, vol 2, pages 135-144.

Links:	https://easychair.org/publications/paper/51Q
	https://doi.org/10.29007/c4h9

BibTeX entry

@inproceedings{ICRISET2017:Numerical_Solution_Uni_Dimensional,
  author    = {Tejas Shah and Dr.Manish Tailor},
  title     = {A Numerical Solution of Uni-Dimensional Vertical Ground Water Recharge through Porous Media by Finite Difference Method Using Matlab.},
  booktitle = {ICRISET2017. International Conference on Research and Innovations in Science, Engineering and Technology. Selected Papers in Computing},
  editor    = {Rajkumar Buyya and Rajiv Ranjan and Sumantra Dutta Roy and Mehul Raval and Mukesh Zaveri and Hiren Patel and Amit Ganatra and Darshak G. Thakore and Trupti A. Desai and Zankhana H. Shah and Narendra M. Patel and Mukesh E. Shimpi and Rajiv B. Gandhi and Jagdish M. Rathod and Bhargav C. Goradiya and Mehfuza S. Holia and Dharita K. Patel},
  series    = {Kalpa Publications in Computing},
  volume    = {2},
  publisher = {EasyChair},
  bibsource = {EasyChair, https://easychair.org},
  issn      = {2515-1762},
  url       = {/publications/paper/51Q},
  doi       = {10.29007/c4h9},
  pages     = {135-144},
  year      = {2017}}

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