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The results show that the peak amplification of motion at the crest of a slope occurs at a normalized frequency H\u002Fλ = 0.2, where H is the slope height and λ is the wavelength of the motion. The importance of the natural site frequency is illustrated by the analysis of a stepped layer over a half-space. It was found that the natural frequency of the region behind the crest can dominate the response, relative to the topographic effect, for the conditions studied. Moreover, the effect of topography can be handled separately from the amplification due to the natural frequency of the deposit behind the crest of the slope. This concept of separating the amplification caused by topography from that caused by the natural frequency is advantageous to the development of a simplified method to estimate topographic effects.\u003C\u002Fjats:p>",{"EN":125},"Topographic effects on the seismic response of steep slopes",{"VOID":127},"10.1785\u002Fbssa0870030701",{"VOID":129},"[\"8279404176344532107\"]","PUBLICATION","VERIFIED","Auto Verify",[134],"EN","https:\u002F\u002Fpubs.geoscienceworld.org\u002Fbssa\u002Farticle\u002F87\u002F3\u002F701\u002F120237\u002FTopographic-effects-on-the-seismic-response-of",[137,159,183,201],{"id":138,"sortIndex":139,"researcher":24,"roles":140,"affiliations":141,"properties":152},"631093b5-c8b3-4939-9aef-b12417d32a6b",3,[],[142],{"id":143,"sortIndex":25,"affiliation":144,"properties":24},"efeb9db3-b945-46a2-abad-bb48d62ebbaa",{"id":145,"createTime":146,"updateTime":146,"relativeEntities":147,"slug":148,"properties":149,"entityType":53,"verifyStatus":23,"verifyTime":24,"verifyNote":24,"syncStatus":23,"languages":24,"translateLanguages":24,"viewCount":25},"78db852d-4a74-4348-a1bb-eac3be317d16","2024-09-05T02:38:34.552+00:00",[],"Bechtel-Corporation-P-O-Box-193965-San-Francisco-California-94119-3965",{"title":150},{"EN":151},"Bechtel Corporation P.O. 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A. Sitar N. (1994). Seismic Response of Steep Natural Slopes, Report No. UCB\u002FEERC 94-05, Earthquake Engineering Research Center, College of Engineering, University of California at Berkeley.",{},{"id":24,"text":266,"url":24,"identifiers":267},"Bachus R. C. Clough G. W. Sitar N. Shafii-Rad N. Crosby J. Kaboli P. (1981). Behavior of weakly cemented soil slopes under static and seismic loading. Vol. II, Report No. 52, The John A. Blume Earthquake Engineering Center, Stanford University.",{},{"id":24,"text":269,"url":24,"identifiers":270},"Bard, (1982), Diffracted waves and displacement field over two-dimensional elevated topographies, Geophys. J. R. Astr. Soc., 71, 731, 10.1111\u002Fj.1365-246X.1982.tb02795.x",{"doi":271},"10.1111\u002Fj.1365-246X.1982.tb02795.x",{"id":24,"text":273,"url":24,"identifiers":274},"Barlow, (1933), Charles Darwin's Diary of the Voyage of H.M.S. 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Analysis of Local Variations in Free Field Seismic Ground Motion, Report No. UCB\u002FEERC-81\u002F03, Earthquake Engineering Research Center, College of Engineering, University of California at Berkeley.",{},{"id":24,"text":291,"url":24,"identifiers":292},"Dakoulas, (1993), Earth dam-canyon interaction effects for obliquely incident SH waves, J. Geotech. Eng. ASCE, 119, 1696, 10.1061\u002F(ASCE)0733-9410(1993)119:11(1696)",{"doi":293},"10.1061\u002F(ASCE)0733-9410(1993)119:11(1696)",{"id":24,"text":295,"url":24,"identifiers":296},"Deng N. (1991). Two-dimensional site response analyses, Ph.D. Thesis, University of California at Berkeley, Berkeley, California.",{},{"id":24,"text":298,"url":24,"identifiers":299},"Gazetas, (1992), Seismic analysis and design of rockfill dams: state-of-the-art, Soil Dyn. 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