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Agenda Packets - 1995/02/06
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Agenda Packets - 1995/02/06
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Last modified
1/28/2025 4:46:18 PM
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MV Commission Documents
Commission Name
City Council
Commission Doc Type
Agenda Packets
MEETINGDATE
2/6/1995
Supplemental fields
City Council Document Type
City Council Packets
Date
2/6/1995
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) The costs and values are necessarily tied to volume rather than area. In Pasqual and Riera's <br /> value ;on, there is an implicit assumption that the price is based on usable thicknesses of <br /> •and space that are related to the value of the land at a particular depth. Thus the value of <br /> underground "land" changes with the changes in construction cost and the price a tenant or <br /> is willing to pay for the space obtained at a particular depth from the surface, i.e. the area <br /> pmen and land together with its associated thickness. To avoid confusion, it appears better <br /> end is � ��the ��� <br /> treat- underground space as a value per unit volume. This is in fact what Pasqual and Riera did <br /> iy applied their approach to a case example. <br /> • <br /> '33 Case Example for the Evaluation of a Utilidor <br /> , <br /> ' era used their-approach to underground land-valuation to investigate the-alternatives of- <br /> a common utility tunnel versus the traditional approach of separate utility locations beneath the <br /> . Midway for construction of a major ring road project in Barcelona. The value for underground land <br /> was determined from the known value of an underground parking space in Barcelona (p = <br /> US$25000), the known cost of constructing an underground parking space (c = US$12,000) and an <br /> assumed value of the developer's margin (b = 0.35). From equation (1), the value of the <br /> underground land is US$6519 per m2 (US$606 per ft2). This can then be converted to a value per m3 <br /> of underground space by multiplying by the volume of underground space necessary to provide one <br /> packing space (including a proportional part of the parking access space, etc.). This volume was <br /> estimated to be 57.5 m2 and hence the value of underground space was calculated to be <br /> iiP USS113 per m3 (US$3.20 per ft3). <br /> re Applying the estimated value of underground space to the ring road utility comparison, yielded a <br /> comparison that, since the common utility tunnel would save 7.39 m3 per linear meter of roadway, <br /> the land value savings per meter of roadway would be US$840. Over the 25,735 m of system being <br /> considered, the total land value savings were calculated to be US$21.5 million. <br /> e The four main variables in the overall comparison were <br /> • Construction costs - greater for the tunnel option <br /> • Maintenance costs - considered for the tunnel option only <br /> • Future utility repair costs - less for the tunnel option <br /> • Underground land costs - less for the tunnel option <br /> The underground land value was the most significant factor in the comparison with savings in repair <br /> costs being the next most significant. The discount rate assumed and the period over which the <br /> savings in underground land are to be taken were important factors in the calculated magnitude of <br /> the savings. <br /> There are many other issues which bear on the general use of common utility tunnels. These issues <br /> include (APWA, 1971 and Duffaut and Labbé, 1992): <br /> 17 <br />
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