Calloway, Benita R.2014-03-142014-03-141993-06-06etd-09052009-040731http://hdl.handle.net/10919/34936Concrete bridge rails are rated according to three performance levels. For classification at a given performance level, the rail must meet specific strength and geometric requirements. To meet the strength requirement, the rail must be able to satisfactorily withstand a transverse concentrated load applied at the top of the rail. This load is called F<sub>t</sub> (kips) and is listed for each performance level in the Draft NCHRP Project 12-33 document entitled Development of a Comprehensive Bridge Specification and Commentary. Researchers at the Texas Transportation Institute have developed equations to determine R<sub>w</sub> (kips), the total transverse resistance of a rail (which must be greater than or equal to F<sub>t</sub>), and L<sub>c</sub> (ft), the critical length of wall failure (Hirsch 1978). These equations (referred to as Hirsch equations is this study) were developed by yield line analysis for a constant thickness concrete parapet wall. The purpose of this study is to develop similar equations for R<sub>w</sub> and L<sub>c</sub> based on yield line analysis of a variable thickness New Jersey concrete parapet wall instead of a constant thickness wall. The results from this study indicate that the Hirsch equations significantly over estimate R<sub>w</sub> for variable thickness concrete walls where M<sub>c</sub>, the flexural resistance of the wall about the horizontal axis, varies substantially over the height of the wall. This study recommends that an average value for M<sub>c</sub>, taken over the height of the wall, be used in the Hirsch equations when this situation arises.x, 71 leavesBTDapplication/pdfenIn CopyrightLD5655.V855 1993.C344Bridge railingsConcrete bridgesYield-line analysisYield line analysis of an AASHTO New Jersey concrete parapet wallThesishttp://scholar.lib.vt.edu/theses/available/etd-09052009-040731/