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pro vyhledávání: '"Ramesh Chandra Timsina"'
Autor:
Amita Tripathi, Harish Chandra Dhakal, Khagendra Adhikari, Ramesh Chandra Timsina, Lindi M. Wahl
Publikováno v:
Journal of Biological Dynamics, Vol 15, Iss 1, Pp 327-341 (2021)
Outbreaks of highly pathogenic strains of avian influenza (HPAI) cause high mortality in avian populations worldwide. When spread from avian reservoirs to humans, HPAI infections cause mortality in about 50% of human infections. Cases of human-to-hum
Externí odkaz:
https://doaj.org/article/d98b2573143a47d2a8e0e6ef38729ed9
Publikováno v:
The Nepali Mathematical Sciences Report. 39:22-35
Water movement in an unsaturated porous medium (soil) can be expressed by Richards equation with the mass conservation law and Darcy-Buckingham's law. This equation can be expressed in three different forms as pressure head-based, moisture content ba
Publikováno v:
The Nepali Mathematical Sciences Report. 38:35-45
Flow movement in unsaturated soil can be expressed by Richards equation. This equation can be obtained by applying the mass conversation law and the Darcy law. In this work, we solve one-dimensional Kirchhoff transformed Richards equation with loss o
Autor:
Harish Chandra Dhakal, Amita Tripathi, Ramesh Chandra Timsina, Khagendra Adhikari, Lindi M. Wahl
Publikováno v:
Journal of Biological Dynamics, Vol 15, Iss 1, Pp 327-341 (2021)
Outbreaks of highly pathogenic strains of avian influenza (HPAI) cause high mortality in avian populations worldwide. When spread from avian reservoirs to humans, HPAI infections cause mortality in about 50% of human infections. Cases of human-to-hum
Publikováno v:
Mathematical Problems in Engineering, Vol 2021 (2021)
In this work, we develop a mathematical model for transport and growth of microbes by natural (rain) water infiltration and flow through unsaturated porous soil along the vertical direction under gravity and capillarity by coupling a system of advect
Publikováno v:
Mathematical Problems in Engineering, Vol 2021 (2021)
We solve one-dimensional Kirchhof transformed Richards equation numerically using finite difference method with various time-stepping schemes, forward in time central in space (FTCS), backward in time central in space (BTCS), Crank–Nicolson (CN), a