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Details for:
Kumbhakar M. Homotopy-Based Methods in Water Engineering 2023
kumbhakar m homotopy based methods water engineering 2023
Type:
E-books
Files:
1
Size:
20.5 MB
Uploaded On:
June 3, 2023, 5:49 p.m.
Added By:
andryold1
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0
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Info Hash:
5251B3316CB8E48B3199977791BA574B2EECD714
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Textbook in PDF format Most complex physical phenomena can be described by nonlinear equations, specifically, differential equations. In water engineering, nonlinear differential equations play a vital role in modeling physical processes. Analytical solutions to strong nonlinear problems are not easily tractable, and existing techniques are problem-specific and applicable for specific types of equations. Preface PART I Introduction Chapter 1 Introduction Chapter 2 Basic Concepts PART II Algebraic/Transcendental Equations Chapter 3 Numerical Solutions for the Colebrook Equation PART III Ordinary Differential Equations (Single and System) Chapter 4 Velocity Distribution in Smooth Uniform Open-Channel Flow Chapter 5 Sediment Concentration Distribution in Open-Channel Flow Chapter 6 Richards Equation under Gravity-Driven Infiltration and Constant Rainfall Intensity Chapter 7 Error Equation for Unsteady Uniform Flow Chapter 8 Spatially Varied Flow Equations Chapter 9 Modeling of a Nonlinear Reservoir Chapter 10 Nonlinear Muskingum Method for Flood Routing Chapter 11 Velocity and Sediment Concentration Distribution in Open-Channel Flow PART IV Partial Differential Equations (Single and System) Chapter 12 Unsteady Confined Radial Ground-Water Flow Equation Chapter 13 Series Solutions for Burger’s Equation Chapter 14 Diffusive Wave Flood Routing Problem with Lateral Inflow Chapter 15 Kinematic Wave Equation Chapter 16 Multispecies Convection-Dispersion Transport Equation with Variable Parameters PART V Integro-Differential Equations Chapter 17 Absorption Equation in Unsaturated Soil
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Kumbhakar M. Homotopy-Based Methods in Water Engineering 2023.pdf
20.5 MB
