Please use this identifier to cite or link to this item: https://hdl.handle.net/11681/10399
Title: Pavement-Transportation Computer Assisted Structural Engineering (PCASE) implementation of the Modified Berggren (ModBerg) equation for computing the frost penetration depth within pavement structures
Authors: Bianchini, Alessandra, 1972-
Gonzalez, Carlos R.
Keywords: ModBerg equation
Frost depth
Thaw depth
Thawing
Modified Berggren equation
Heat flow
Pavement structures
Concrete pavements
Design
Publisher: Geotechnical and Structural Laboratory (U.S.)
Engineer Research and Development Center (U.S.)
Series/Report no.: ERDC/GSL TR ; 12-15.
Description: Technical Report
Abstract: The design of pavement structures in cold climates must account for the changes in soil properties due to the influence of freezing and thawing cycles. The calculation of the frost penetration depth is a fundamental step in the design and evaluation of pavement structures by the U.S. Department of Defense (DoD). To compute the frost penetration, the DoD currently uses the modified Berggren (ModBerg) equation. The Unified Facilities Criteria (UFC) 3-130-06 includes a methodology to manually compute the frost depth. The Pavement-Transportation Computer Assisted Structural Engineering (PCASE) software incorporates a more accurate numerical solution of the ModBerg equation, which in some instances provides slightly different values than the manual solution described in the UFC. Researchers from the U.S. Army Engineer Research and Development Center (ERDC) realized the need to explain why the same procedure results in different values of the frost depth, and sought to reaffirm the importance of advanced numerical tools in pavement design and evaluation. The objective of this report is to present the solution of the heat equation applied to a one-dimensional homogeneous and isotropic layer, which is currently implemented in the PCASE software. The report also explains the differences between the UFC- and PCASE-computed solutions.
Rights: Approved for public release; distribution is unlimited.
URI: http://hdl.handle.net/11681/10399
Appears in Collections:Technical Report

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