New kind of utility networks such as district heating, information network, utility tunnel and so on, are being constructed. It is necessary to define how to evaluate priority of planning these networks. We deal with urban areas of 10 km × 10 km to 1 000 km × 1 000 km by H(2) -H(3) model (1 Unit=a 500 km × 500 km mesh area) and propose following new indexes to evaluate the priority of one unit. 1. Amount of demand per unit length of utility network (D_L) D_L = <[D_α]^x>/<[L_m]^x> 2. Amount of demand per a building (D_N) D_N=<[D_a]^x>/<[N_b]^x> 3. Present demand ratio in predicted maximum demand in the futute (R_<MD>) R_<MD>=<[D_a]^x>/<[_<max>D_a]^x> D : Amount of demand D_a : Amount of annual demand L : Length of utility networks L_m : Length of 'Model Utility Network' N_b : The number of buildings D^^・_a : Amount of annual demand supplied by utility networks _<max>D_a : Predicted annual maximum demand in the future [D_a]^x : Amount of annual demand in a x m×x m mesh area We express what supplied by utility networks by adding following symbols with '( )' to D_L, D_N, R_<MD> and D. E : Electric power G : Gas W : Water H : Hot-water (Steam) C : Cold-water 'Model Utility Network' is set along the street under a certain constraints. We applied these indexes to Tokyo City (2 382 meshes). We calculated D_<L(E)>, D_<N(E)> and R_<MD(E)> of each mesh and found that these three indexes of 158 meshes (around the Emperor's Residence, Shinjuku and Shibuya District) are bigger than that of the value at 95 % of the cumulative frequency distribution of the meshes with underground electric wire today. Moreover, we and found that these three indexes of 32 meshes are bigger than that calculated D_<L(E,G,W,H,C)>. D_<N(E,G,W,H,C)> and R_<MD(E,G,W,H,C)> of the value at 95 % of the cumulative frequency distribution of the meshes with utility tunnel today.
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