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    Scale Invariance and Self-Similarity in Hydrologic Processes in Space and Time 

    Source: Journal of Hydrologic Engineering:;2011:;Volume ( 016 ):;issue: 001
    Author(s): I. Haltas; M. L. Kavvas
    Publisher: American Society of Civil Engineers
    Abstract: There is a strong analogy between fractal geometries and scale invariant processes. Fractal geometries are self-similar at different scales. Similar to fractal geometries, solutions of scale invariant processes at different ...
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    Modeling the Kinematic Wave Parameters with Regression Methods 

    Source: Journal of Hydrologic Engineering:;2009:;Volume ( 014 ):;issue: 010
    Author(s): I. Haltas; M. L. Kavvas
    Publisher: American Society of Civil Engineers
    Abstract: The momentum equation in the kinematic wave model is a power law equation and involves two kinematic wave parameters. It is a common practice to use Manning’s equation to calculate the kinematic wave parameters. One can ...
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    Ensemble-Averaged Flow Routing in Channel Networks: Kinematic Wave Equation 

    Source: Journal of Hydrologic Engineering:;2009:;Volume ( 014 ):;issue: 007
    Author(s): I. Haltas; M. L. Kavvas
    Publisher: American Society of Civil Engineers
    Abstract: A new ensemble-averaged kinematic wave equation is derived for the flow routing problem in channel networks. This derivation is performed by ensemble averaging the second-order Taylor series expansion of the point scale ...
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