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Last modified
1/25/2010 7:12:22 PM
Creation date
10/5/2006 3:07:29 AM
Metadata
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Template:
Floodplain Documents
County
Statewide
Basin
Statewide
Title
Physical and Economic Feasibility of Nonstructural Flood Plain Management Measures
Date
3/1/1978
Prepared For
US
Prepared By
US Army Corps of Engineers
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />I <br />~ <br />\ <br />( <br />~ <br />( <br />\ <br />I <br />, <br />I <br />( <br />~ <br />\ <br />,. <br />i <br /> <br />I <br />': <br />" <br />( <br />\ <br />( <br />( <br /> <br />,. <br />, <br />'. <br />i <br />" <br />, <br />I <br />I <br />( <br />, <br />, <br />, <br />\ <br />( <br />, <br />I. <br />i <br />( <br />I <br />r <br />f <br />( <br />'. <br />i <br />, <br />\ <br />( <br />t <br />I <br />C <br />( <br />i <br />( <br />\ <br />I <br />( <br />f <br />i <br />i <br />.. <br />( <br />r <br />I <br />( <br />f <br />! <br /> <br />FHF less than 8.0 there can be considerable difference in damage depending upon the FHF and <br />type of structure. In this range the FHF is a sensitive parameter. Figures A-5 through A-8 also <br />show a significant variation in damage relative to the event at the first floor of the structure. This <br />can be illustrated better by taking a cross-section through each family of curves at a given FHF. <br />Figures A-9, A-10 and A-11 show this for FHF's of 2.0, 4.0 and 8.0. Thus, for a given flood hazard <br />factor the curves show that there is a point (location in the flood plain beyond which expected <br />annual damage is relatively unchanged. For an FHF = 2.0 this point is about the 15 year event, for <br />an FHF = 4.0 it's about the 20 year, and for an FHF = 8.0 it's more nearly the 25 year event. To <br />illustrate that this progression does not continue beyond the 25 year event, Figure A-12 shows a <br />plot for a FHF = 20.0. When events less than 15-25 years are located at the first floor, expected <br />annual damage increases significantly, especially below 10 years. This is true for all flood hazard <br />factors and all type structures. <br /> <br />Figur~s A-9, A-10 and A-11 also show the difference in expected annual damage between <br />different type structures, At the 25 year event (the relatively stable range) the difference <br />between damage for a one story structure with basement and the same structure without were <br />7.0 and 1.2 percent for a FHF = 2.0; 3.1 and 2.0 for a FHf = 8.0; and 2.9 and 2.6 with a FHF = 20.0. <br />Thus, structure type makes a large difference in expected annual damage with FHF less than 8.0, <br />but considerably less difference when the FHF is greater than 8.0. <br /> <br />Before leaving this discussion on FHF and event at the first floor an explanation of the <br />underlying interrelationship between the two may help to explain some trends in the data. <br />Figure A-5 shows for a structure without basement that expected annuai damage increases with <br />increasing FHF for all events at the first floor. However, Figure A-7 shows, for a structure with <br />basement, that expected annual damage increases with increasing FHF for the 2 year and 5 year <br />event, but decreases with the 10 year and 25 year event. This difference is also evident in Figures <br />A-39 and A-41 which represent total damage. Figure A-39 shows increaSing damage with <br />increasing flood hazard factor for all events at the first floor. Figure A-41 (one story with <br />basement) shows the same trend for events less than about the 7 year, but increasing damage <br />with decreasing flood hazard factors for events greater than 7 year. Why the difference? The <br />answer lies in an understanding of how the three principal variables which determine expected <br />annual damage interrelate. Since expected annual damage is computed by weighting each <br />damage value by its probability of occurrence, and since more frequent events weight more <br />than less frequent ones, the different distributions of damage and frequencies and their relative <br />relationship cause different trends in the data. Figure A-H illustrates how for a given event at <br />the first floor an increase in FHF results in an increase in the frequency of the event at every <br />elevation above the first .floor. An increase in FHF results in a decrease in the frequency of event <br />at every elevation below the first floor. These statements can be illustrated by referring to Figure <br />A-H. It shows frequency curves for flood hazard factors of 4.0 and 8.0 located with their 25 year <br />event at the first floor (-2.4 feet). With the 25 year event fixed relative to' the first floor and <br />because a frequency curve with a FHF = 8.0 has a greater slope than a curve with a FHF = 4.0, the <br />exceedance interval for the larger FHF must be less above the first floor and greater below. As <br />the event at the first floor changes, the frequency of events above and below the first floor <br />changes. If instead of the 25 year event at the first floor it was the 2 year then there would be <br />more frequent events occurring above the first floor. This is illustrated in Figure A-H. The <br />reverse is also true: As the event at the first floor becomes less frequent the events above the <br />first floor become less frequent. <br /> <br />A-8 <br />
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