Comparative Study of Elastic Analysis and P-Δ Effect in Elevated Water Tank for Seismic Loads

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RESEARCH ARTICLE OPEN ACCESS Comparative Study of Elastic Analysis and P-Δ Effect in Elevated Water Tank for Seismic Loads Asst. Prof. Kirti V. Thakare Department of Civil Engineering Tulsiramji Gaikwad-Patil College of Engineering and Technology, Nagpur. Email : kirtithakare@gmail.com Abstract In this project an attempt is made to compare seismic analysis of water tanks using elastic analysis and p-delta effect. The Circular and Intz type Water Tank are analyzed for critical load combination considering severe zone (V zone only). The analysis is to be carried out for Axial Force, Shear Force and Moments with p-delta and without p-delta conditions. In overall study of seismic analysis, critical load combination is found out. For these critical load combinations for different height like 16M, 20M, 24M various parameters are calculated. Important part of this project is to find out height wise variation in column displacement and column moment for same capacity of tank at different height of staging by taking same dimensions of bracing and column and significant co-relationship between these parameters are established. Keywords- Elastic analysis, P- analysis, STAAD-PRO Water Tank Model, Design of Water Tanks, seismic analysis results I. INTRODUCTION In India, elevated tanks are commonly used in the public water distribution systems. These elevated tanks are generally of reinforced cement concrete (RCC).Since these elevated tanks are integral parts of lifeline systems, their seismic safety is of considerable importance. [4] During seismic response, lateral deformation increases very sharply causing p-δ effect to play a very crucial role in the structures like elevated water tank, which has large mass concentration at the top and supported by a relative slender supporting system, seismic analysis of elevated tank needs special considerations. A. Elastic Analysis In the elastic range all steel elements and even the complete steel structure can be assumed to follow Hooke s law and recover completely to their original state upon removal of load. The maximum elastic load capacity is determined when any point in any member section reaches the yield stress or elastic critical buckling stress where stability is a problem. Under a particular loading combination, the forces and moments throughout all or part of the structure may be determined by an analysis that assumes that individual members behave elastically. B. P-Delta Analysis [5] When a model is loaded, it deflects. The deflections in the members of the model may induce secondary moments due to the fact that the ends of the member may no longer be vertical in the deflected position. These secondary effects for members can be accurately approximated through the use of P-Delta analysis. This type of analysis is called P-Delta analysis because the magnitude of the secondary moment is equal to P, the axial force in the member, times Delta, the distance one end of the member is offset from the other end. Figure 1 II. ANALYSIS AND DESIGN OF STRUCTURES In this project Analysis and Design of Circular and Intz type of Tank of capacity 500m3 for different heights of staging like 16M, 20M and 24M for Critical Load combination 1.5DL + 1.5EL for zone V is done. Table 1 Seismic I II III IV zone Seismic Very Low Moderate Severe intensity Severe z 0.1 0.16 0.24 0.36 46 P a g e

A. [1] Design Of Circular Water Tank and Intz Water Tank Design of Water Tank container of capacity 500m3 By Conventional Method 2.1.1 [3] The Dimensions of the container of Circular Water Tank provided are Diameter of Tank - 13.5m Height of Tank - 3.8m Top Dome 100mm thickness Bottom slab 550mm depth Cylindrical Wall 300mm thickness Top ring beam 350mm x 350mm Bottom ring beam 500mm x 800mm The Dimensions of the container of Intz Water Tank provided are Diameter of Tank 10m Top dome 100mm thickness Top ring beam - 250mm x 250mm Circular side wall 200mm thickness Bottom ring beam - 600mm x 600mm Conical dome 600mm thickness Bottom spherical dome 300mm thickness Bottom circular ring beam 550mm depth B. Design Of Supporting system using STAAD- PRO. IS 1893 (part 1): 2002 for seismic parameter in staad-pro command For 16m Height Of Column 1 st Trial: Size of bracing: 0.3x0.3M Size of column: 0.3M diameter 2 nd Trial: Size of bracing: 0.3x0.3M Size of column: 0.6M diameter 3 rd Trial: Size of bracing: 0.3x0.3M Size of column: 0.55M diameter 4 th Trial: Size of bracing: 0.3x0.3M Size of column: 0.4M diameter Final dimensions For 16m, 20m, 24m Height Of Columns And Size Of Bracings : The following size of bracings and size of columns, the difference in axial force, shear force, moment for without p-delta and with p-delta condition for 16M height of staging in both case of Tanks is found. Hence for design and analysis purpose 20M and 24M height of staging of same dimensions of bracings and columns are carried out. 4 th Trial: Size of bracing : 0.3x0.3M Size of column: 0.4M dia The following Figure shows Circular Water Tank and Intz Water Tank Figure 2 Column Height 16M Figure3 Column Height 20M 47 P a g e

Figure 4 Column Height 24M Figure 7 Column Height 24M Figure 8- Circular Water Tank Figure 5 Column Height 16M Figure 9 Intz Water Tank Figure 6 Column Height 20M C Seismic Analysis [2] Seismic analysis of Water Tanks are carried out in STAAD-PRO software Table 2,3,4,5 48 P a g e

III. RESULTS AND DISCUSSIONS Column Displacement and Column Moment for Circular Tanks Height Wise Variation In Column Displacement At Node No.583 Fig. 10 Type of Tank Table 2 Column Displacement (mm) 16 m 20 m 24 m 76.498 141.321 109.7 195.744 145.367 275.487 Type of Tank Table 3 Column moment (kn-m) 16 m 20 m 24 m 103.726 169.851 110.501 170.615 116.965 184.8 Figure 10 Column Displacements for Circular Tanks Height Wise Variation In Column Moment At Node No.583 fig. 11 Figure 11 Column moment for Circular Tanks Column Displacement and Column Moment for Intz Tanks Height Wise Variation In Column Displacement At Node No.586 fig. 12 49 P a g e

Table 4 Type of Tank Column Displacement (mm) 16 m 54.9 81.48 20 m 81.09 159.498 24 m 110.779 241.215 Figure 13 Column Moment for Intz Tanks Figure 12 Column Displacement for Intz Tanks Height Wise Variation In Column moment At Node No.586 fig. 13 Table 5 Type of Tank Column moment (kn-m) 16 m 59.466 90.697 20 m 61.23 111.786 24 m 65.925 130.819 IV. CONCLUSION After considering p-delta effect it is observed that the end forces in bracing and columns are increased very marginally. The axial load is not equally distributed among the columns but it varies with its distance from the central axis. The sizes of column play an important role in redistributing the load carried by various columns. Maximum forces are carried by bracing provided at top panel. After application of earthquake force on tank and transferring it to staging, the forces in horizontal members are not increased. On other hand they are decreased in magnitude. As we increase the height of tank, p-delta effect is found to be more in 20M, 24M height of supporting system. Hence for this project study we can say that p-delta effect is directly proportional to height. Among the all two types of water tanks, intz tank is complicated in design and casting. But without p-delta and with p-delta for these both conditions, effect on Intz type of Tank as 50 P a g e

compare to circular tank is less. Hence it is aesthetically good than circular REFERENCES Books: [1] N. Krishna Raju, Advanced Reinforced Concrete design (cbs 1986) Project Thesis [2] Angela M. Schimizze Comparison of p- delta analyses of plane frames using commercial structural analysis programs and current AISC design specifications April 23, 2001 Blacksburg, va 24061 Case studies [3] S.F. Stiemer steel design using elastic and plastic analysis [4] A.S. Moghadam and A. Aziminejad Interaction of torsion and p-delta effects in tall buildings, 13th WC EE Vancouver, B.C., Canada August 1-6, 200 Paper No. 799 [5] B.J. Davidson, R C Fenwick &B T Chung, P-delta effect in multistory structural design, 10th WCEE @1992 Balkerna, Rotterdam, ISBN 90 54100605 51 P a g e