2000
DOI: 10.1002/(sici)1096-9845(200005)29:5<603::aid-eqe927>3.3.co;2-n
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VFPI: an isolation device for aseismic design

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Cited by 25 publications
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“…The uncoupled equations are solved by step-by-step integration procedures. The close-form final expressions for the evaluation of modal response in both non-sliding and sliding phase are analogous to those for SDOF systems presented in Pranesh and Sinha (2000a).…”
Section: Solution Proceduresmentioning
confidence: 91%
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“…The uncoupled equations are solved by step-by-step integration procedures. The close-form final expressions for the evaluation of modal response in both non-sliding and sliding phase are analogous to those for SDOF systems presented in Pranesh and Sinha (2000a).…”
Section: Solution Proceduresmentioning
confidence: 91%
“…To eliminate these disadvantages the geometry of sliding surface in case of VFPI has been modified. Its geometry has been derived from the basic equation of an ellipse, with its semi-major axis being a linear function of sliding displacement (Pranesh and Sinha, 2000a). The geometry of sliding surface of VFPI can be represented as…”
Section: Vfpi Geometrymentioning
confidence: 99%
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“…A new type of isolator called the VFPI (Pranesh and Sinha, 2000) incorporates the advantages of both the friction pendulum system (FPS) and Pure-Friction (P-F) isolators (see Figures 2 (a) and (b)). In this isolator, the shape of the sliding surface is non-spherical.…”
Section: Description Of Vfpimentioning
confidence: 99%