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Prepared by the Pipeline Planning and Design Committee and the Underground Pipeline Asset Management Committee of the Pipeline Division of ASCE This manual provides a general overview of methods used in placing utility cables belowground, including formal underground conduit systems and relatively low-cost direct-buried facilities—with an emphasis on cost-effectiveness and space efficiency. Belowground Pipeline Networks for Utility Cables describes past practices, as well as more recent techniques in which individual pipes or ducts may be advantageously deployed in conjunction with direct-buried cables. Related design, construction, and operational requirements and guidelines are provided, along with analyses of topics including: underground conduit systems; direct-buried systems; cable installation methods in ducts; hybrid belowground cable networks; and status of belowground cable networks. Providing both introductory and specific design and construction information to support the implementation of a proposed hybrid belowground cable network, this book will be valuable to new and experienced engineers involved in road and community construction, utility owners, contractors, municipalities, and project owners.

Electric conduits. --- Underground pipelines. --- Underground utility lines. --- Underground electric lines. --- Cables --- Pipe networks --- Pipeline management --- Subsurface utilities --- Buried pipes --- Hybrid methods --- Underground construction --- Conduits

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This Special Issue collects the latest results on differential/difference equations, the mathematics of networks, and their applications to engineering and physical phenomena. It features nine high-quality papers that were published with original research results. The Special Issue brings together mathematicians with physicists, engineers, as well as other scientists.

History of engineering & technology --- fractional discrete calculus --- discrete chaos --- Tinkerbell map --- bifurcation --- stabilization --- communication networks --- maximum flow --- network policies --- algorithms --- gas flow --- stress-sensitive porous media --- multiple hydraulic fractures --- vertical fractured well --- Output-feedback --- centralized control --- decentralized control --- closed-loop stabilization --- Hardy Cross method --- pipe networks --- piping systems --- hydraulic networks --- gas distribution --- multi-switching combination synchronization --- time-delay --- fractional-order --- stability --- Shehu transformation --- Adomian decomposition --- analytical solution --- Caputo derivatives --- (2+time fractional-order) dimensional physical models --- homotopy perturbation method --- variational iteration method --- Laplace transform method --- acoustic wave equations --- n/a

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• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

This Special Issue collects the latest results on differential/difference equations, the mathematics of networks, and their applications to engineering and physical phenomena. It features nine high-quality papers that were published with original research results. The Special Issue brings together mathematicians with physicists, engineers, as well as other scientists.

History of engineering & technology --- fractional discrete calculus --- discrete chaos --- Tinkerbell map --- bifurcation --- stabilization --- communication networks --- maximum flow --- network policies --- algorithms --- gas flow --- stress-sensitive porous media --- multiple hydraulic fractures --- vertical fractured well --- Output-feedback --- centralized control --- decentralized control --- closed-loop stabilization --- Hardy Cross method --- pipe networks --- piping systems --- hydraulic networks --- gas distribution --- multi-switching combination synchronization --- time-delay --- fractional-order --- stability --- Shehu transformation --- Adomian decomposition --- analytical solution --- Caputo derivatives --- (2+time fractional-order) dimensional physical models --- homotopy perturbation method --- variational iteration method --- Laplace transform method --- acoustic wave equations