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Gradually-varied flow (GVF) is a steady non-uniform flow in an open channel with gradual changes in its water surface elevation. The evaluation of GVF profiles under a specific flow discharge is very important in hydraulic engineering. This book proposes a novel approach to analytically solve the GVF profiles by using the direct integration and Gaussian hypergeometric function. Both normal-depth- and critical-depth-based dimensionless GVF profiles are presented. The novel approach has laid the foundation to compute at one sweep the GVF profiles in a series of sustaining and adverse channels, which may have horizontal slopes sandwiched in between them.…mehr
Gradually-varied flow (GVF) is a steady non-uniform flow in an open channel with gradual changes in its water surface elevation. The evaluation of GVF profiles under a specific flow discharge is very important in hydraulic engineering. This book proposes a novel approach to analytically solve the GVF profiles by using the direct integration and Gaussian hypergeometric function. Both normal-depth- and critical-depth-based dimensionless GVF profiles are presented. The novel approach has laid the foundation to compute at one sweep the GVF profiles in a series of sustaining and adverse channels, which may have horizontal slopes sandwiched in between them.
Basic Equations for the Gradually varied Flow. Conventional Integral Solutions of the GVF Equation. Normal depth based Dimensionless GVF Solutions Using the GHF. Critical depth based Dimensionless GVF Solutions Using the GHF. Analysis of the GHF based Solutions of hc based GVF Profiles.
Basic Equations for the Gradually varied Flow. Conventional Integral Solutions of the GVF Equation. Normal depth based Dimensionless GVF Solutions Using the GHF. Critical depth based Dimensionless GVF Solutions Using the GHF. Analysis of the GHF based Solutions of hc based GVF Profiles.
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