Concrete Models for Time-Dependant Material Effects
The program includes the following concrete models (Reference 1)
Further details about these models can be found in the reference. In the sub-sections below, additional information is provided to clarify some implementation details.
ACI 209R-92 Model
In calculation of creep coefficient and shrinkage strains, shape and size effects are considered (i.e., (A-3) is implemented).
Ultimate creep coefficient (ϕu, A-19) is modified according to equation (A-20).
= |
Equations (A-26) and (A-27) are for the average thickness method to account for effect of member size. This method is not implemented (instead, the equation (A-25) is enforced).
Creep coefficient is assumed to be zero if t ≤ to (to = age of loading in days)
Shrinkage strain is assumed to be zero if t ≤ tc (tc = start of drying in days)
CEB MC90-99 Model
(in SI units) |
Effect of curing temperature is not considered. In other words, age of concrete at loading adjusted to concrete temperature is ignored (i.e., (A-81) is not implemented)
Table A.13 is not implemented. Hence, Ecm28 (A-72) is not modified with the value of αE from the Table A.13.
Creep coefficient is assumed to be zero if t ≤ to (to = age of loading in days)
Shrinkage strain is assumed to be zero if t ≤ tc (tc = start of drying in days)
Bazant-Baweja B3 Model
The concrete modulus Ecm28 is calculated according to the Equation (A-39).
Creep deformation is composed of basic creep and drying creep. Both creep calculations are included in the program.
Creep coefficient is assumed to be zero if t ≤ to (to = age of loading in days)
Shrinkage strain is assumed to be zero if t ≤ tc (tc = start of drying in days)