Material

The material library includes several concrete and reinforcement classes specifically according to NBR 6118/2014 and NBR 7480/2007. Generally, there are the following concrete and reinforcement classes:

Material

Classes

Concrete

C20

C25

C30

C35

C40

C45

C50

C60

C65

C70

C75

C80

C85

C90

Reinforcement

CA-25

CA-50

CA-60

Concrete library

Concrete library looks as follows and it has the following properties:


Name

name of the concrete grade

Code independent

list of the characteristic which are general for all codes but calculated dependent on the code. The most important for calculation are the following

Ecs concret secant modulus

calculated according to chapter 8.2.8 from NBR 6118/2014

Where:

Eci concret initial modulus – calculated according to chapter 8.2.8 from NBR 6118/2014

for fck between 20 and 50 MPa
for fck between 55 and 90 MPa

αE

see item type of aggregate below

Basalt and diabase
Granite and gneiss
Calcareous
Sandstone

Poison coefficient

ν = 0,2 according to chapter 8.2.9 from NBR 6118/2014

G modulus

this items is calculated according to chapter 8.2.9 from NBR 6118/2014 when checkbox Independent G modulus is switched OFF

Code dependent

these characteristics are specific for the code and there are the following:

Characteristic compressive cylinder strength (fck)

according to concrete class

Calculate dependent values

if this checkbox is ON then all values below are calculated according to NBR

Mean tensile strength (fctm)

based on the fck - calculated according to chapter 8.2.5 from NBR 6118/2014

for concrete fck<=50MPa
for fckbetween 55 and 90 MPa

fctk,inf

lower value of fctk

fctk,inf = 0.7 * fctm

fctk,sup

upper value of fctk

fctk,sup = 1.3 * fctm

Design compressive strength – regular

calculated according to Table 12.1 from NBR 6118/2014

Design compressive strength – special

calculated according to Table 12.1 from NBR 6118/2014

Design compressive strength – exceptional

calculated according to Table 12.1 from NBR 6118/2014

Concrete shortening strain at the beginning of the plastic plateau εc2

calculated according to chapter 8.2.10.1 from NBR 6118/2014

  for concrete fck<=50MPa
for fckbetween 55 and 90 MPa

Concrete shortening ultimate strain εcu

calculated according to chapter 8.2.10.1 from NBR 6118/2014

for concrete fck<=50MPa 
for fckbetween 55 and 90 MPa

Stone diameter

Type of aggregate

this value affects the calculation of modulus of elasticity (Ecs)

Basalt and diabase
Granite and gneiss
Calcareous
Sandstone

Stress-strain diagram

only parabola-rectangular is available - according to chapter 8.2.10.1 from NBR 6118/2014

σc = 0,85 * fcd * [1 – (1 – εcc2)n]

For fck = 50MPa : n = 2

For fck > 50MPa : n = 1,4 + 23,4 * [(90 – fck) / 100]4

Reinforcement library

Reinforcement library looks as follows and it has the following properties:

Name

name of the reinforcement grade

Code independent

list of the characteristic which are general for all codes but calculated dependent on the code. The most important for calculation are the following

E modulus

- according to chapter 8.3.5 from NBR 6118/2014

Poison coefficient

ν = 0,2 - according to chapter 8.2.9 from NBR 6118/2014

G modulus

this items is calculated according to chapter 8.2.9 from NBR 6118/2014 when checkbox Independent G modulus is switched OFF

Bar surface

this property is different per reinforcement grade according to Table 8.3 from NBR 6118/2014

CA-25 – smooth (not editable)

CA-50 – ribbed (not editable)

CA-60 – smooth/ribbed/indented

Code dependent

these characteristics are specific for the code and there are the following:

Characteristic yield strength (fyk)

according to reinforcement class

Calculate dependent values

if this checkbox is ON then all values below are calculated according to NBR

Design yield strength – regular

calculated according to Table 12.1 from NBR 6118/2014

Design yield strength – special

calculated according to Table 12.1 from NBR 6118/2014

Design yield strength – exceptional

calculated according to Table 12.1 from NBR 6118/2014

Ultimate steel elongation strain

εu = 10 ‰

Stress-strain diagram

only bilinear without inclined top branch is available

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