|
2.4.2.1 (1)
|
Using the default EN
|
|
2.4.2.2 (1)
|
Using the default EN
|
|
2.4.2.2 (2)
|
Using the default EN
|
|
2.4.2.4 (1)
|
Using the default EN
|
|
3.1.2 (2)P
|
Using the default EN
|
|
3.1.6 (1)P
|
Using the default EN
|
|
3.1.6 (2)P
|
Using the default EN
|
|
3.2.2 (3)P
|
Using the default EN
|
|
3.2.7 (2)
|
Using the default EN
|
|
3.3.4 (5)
|
Using the default EN
|
|
3.3.6 (7)
|
Using the default EN
|
|
4.4.1.2 (3)
|
Using the default EN
|
|
4.4.1.2 (5)
|
When choosing the “Austrian ÖNORM-EN NA method” the method for determination of the minimal concrete cover cmin,dur is given in the National Annex:
For non-prestress concrete
|
Criteria
|
XC1
|
XC2/XC3/XC4
|
XD1/XD2
|
XD3
|
|
cmin,dur
|
[mm]
|
15
|
25
|
30
|
40
|
For prestress concrete
|
Criteria
|
XC1
|
XC2/XC3/XC4
|
XD1/XD2
|
XD3
|
|
cmin,dur
|
[mm]
|
25
|
35
|
40
|
50
|
Design working life of 100 year or greater:cmin,dur + 5 mm
Prefabricated or Special quality is assured: cmin,dur - 5 mm
When concrete class is same or greater than is in next table: cmin,dur - 5 mm
|
Criteria
|
XC1
|
XC2
|
XC3/XD1/XD2
|
XC4
|
XD3
|
|
Concrete class
|
C25/30
|
C30/37
|
C35/45
|
C40/50
|
C45/55
|
minimal value of cmin,dur is 15 mm
|
|
4.4.1.2 (6)
|
Using the default EN
|
|
4.4.1.2 (7)
|
Using the default EN
|
|
4.4.1.2 (8)
|
Using the default EN
|
|
4.4.1.2 (13)
|
Using the default EN
|
|
4.4.1.3 (1)P
|
When choosing the “Austrian ÖNORM-EN NA method” the value of increasing of nominal concrete cover due deviation is given in the National Annex:
Δcdev = 5 mm
|
|
4.4.1.3 (3)
|
When choosing the “Austrian ÖNORM-EN method” the values of accepted deviations for increasing of nominal concrete cover are given in the National Annex:
Δcdev reduction is set to 0 mm
|
|
4.4.1.3 (4)
|
Using the default EN
|
|
5.2 (5)
|
Using the default EN
|
|
5.5 (4)
|
Using the default EN
|
|
5.8.3.1 (1)
|
Using the default EN
|
|
5.10.2.1 (1)P
|
Using the default EN
|
|
5.10.2.1 (2)
|
When choosing the “Austrian ÖNORM-EN NA method” the value of factor to calculate the maximum stress applied to the tendon during tensioning is given in the National Annex:
k3 = 0.92
|
|
5.10.2.2 (5)
|
Using the default EN
|
|
5.10.3 (2)
|
When choosing the “Austrian ÖNORM-EN NA method” the values of factors to calculate the maximum stress in prestressing reinforcement after anchoring are given in the National Annex:
k7 = 0.70
k8 = 0.80
|
|
5.10.9 (1)P
|
When choosing the “Austrian ÖNORM-EN NA method” the values of factors to consider the possible upper and lower variation in the prestress in pre-tension or unbonded tendons are given in the National Annex:
The values for pre-tension rsup = rinf = 1.0
The values of factors to consider the possible upper and lower variation in the prestress in post-tension or bonded tendons are using the default EN
|
|
NCI to 6.1(4)
|
When choosing the “Austrian ÖNORM-EN NA method” the usage of minimal value of eccentricity is given in the National Annex:
e = max(e0 + ei + e2; emin)
where:
e0 … 1st order eccentricity
ei … eccentricity from imperfections
e2 … 2nd order eccentricity
emin … minimal value of eccentricity according clause 6.1(4)
|
|
6.2.2 (1)
|
Using the default EN
|
|
6.2.2 (6)
|
Using the default EN
|
|
6.2.3 (2)
|
When choosing the “Austrian ÖNORM-EN NA method” the value of minimum angle between the concrete compression strut and the beam axis perpendicular to the shear force for non-compressed members is given in the National Annex:
θmin = 30.96° (tan = 0.6)
The values of maximum angle are using the default EN
|
|
6.2.3 (3)
|
Using the default EN
|
|
6.2.4 (4)
|
Using the default EN
|
|
6.2.4 (6)
|
Using the default EN
|
|
6.4.3 (6)
|
Using the default EN
|
|
6.4.4 (1)
|
Using the default EN
|
|
6.4.5 (3)
|
When choosing the “Austrian ÖNORM-EN NA method” the expression for maximal punching shear resistance is given in the National Annex:
νRd,max = min(0.4 ∙ ν ∙ fcd; κ ∙ vRd,c ∙ u1 / u0)
where:
For d ≤ 200 mm: κ = 1.40
For d ≥ 700 mm: κ = 1.65
Intermediate values of κ are linearly interpolated according d
|
|
6.5.2 (2)
|
Using the default EN
|
|
6.5.4 (4)
|
When choosing the “Austrian ÖNORM-EN NA method” the values of coefficients to calculate the design compressive strength are given in the National Annex:
k1 = 1.25
k2 = 0.90
|
|
7.2 (2)
|
Using the default EN
|
|
7.2 (3)
|
Using the default EN
|
|
7.2 (5)
|
Using the default EN
|
|
7.3.1 (5)
|
Using the default EN
|
|
7.3.4 (3)
|
When choosing the “Austrian ÖNORM-EN NA method” the values of coefficients to calculate maximum final crack spacing are given in the National Annex:
k3 = 0
k4 = 1 / (3.6 ∙ k1∙k2) ≤ (ρp,eff ∙ σs) / (3.6 ∙ k1 ∙ k2 ∙ fct,eff)
|
|
NCI to 7.3.4 (3)
|
When choosing the “Austrian ÖNORM-EN NA method” the equation to calculation maximum crack spacing is given in the National Annex:
After inputting k3 = 0 and k4 into equation 7.11, the equation is simplified to
sr,max = ϕ / (3.6 ∙ ρp,eff) ≤ (σs ∙ ϕ) / (3.6 ∙ fct,eff)
|
|
8.2 (2)
|
When choosing the “Austrian ÖNORM-EN NA method” the value of coefficient for calculation minimum clear bar distance and value of minimal clear bar distance are given in the National Annex:
k1 = 1.4
k2 = 0 mm for one layer of reinforcement at checked edge
k2 = 10 mm for more layers of reinforcement at checked edge
|
|
8.3 (2)
|
Using the default EN
|
|
9.2.1.1 (1)
|
Using the default EN
|
|
9.2.1.1 (3)
|
Using the default EN
|
|
9.2.1.2 (1)
|
Using the default EN
|
|
9.2.2 (5)
|
When choosing the “Austrian ÖNORM-EN NA method” the formula for calculation minimum ratio of shear reinforcement is given in the National Annex:
ρw,min = 0.15 ∙ fctm / fyd
|
|
9.2.2 (6)
|
When choosing the “Austrian ÖNORM-EN NA method” the formula for calculation maximum spacing between shear assemblies is given in the National Annex:
sl,max = 0.75 ∙ d ∙ (1 + cot α) ≤ 250 mm
|
|
9.2.2 (8)
|
When choosing the “Austrian ÖNORM-EN NA method” the formula for calculation maximum transverse spacing of the legs in series is given in the National Annex:
st,max = 0.75 ∙ d ≤ 800 mm
|
|
9.3.1.1(3)
|
When choosing the “Austrian ÖNORM-EN NA method” the formulas for calculation maximum spacing of principal and secondary area of reinforcement for 2D members are given in the National Annex:
for principal reinforcement: smax,slab = 1.5 ∙ h ≤ 250 mm
for secondary reinforcement: smax,slab = 3.0 ∙ h ≤ 350 mm
|
|
9.5.2 (1)
|
When choosing the “Austrian ÖNORM-EN NA method” the value of minimum diameter of longitudinal reinforcement bar in column is given in the National Annex:
for h ≥ 200 mm: ϕmin = 12 mm
in other cases: ϕmin = 10 mm
|
|
9.5.2 (2)
|
When choosing the “Austrian ÖNORM-EN NA method” the formula for calculation minimum area of longitudinal reinforcement in column is given in the National Annex:
As,min = 0.13 ∙ NEd / fyd ≥ 0.0026 ∙ Ac
|
|
9.5.2 (3)
|
When choosing the “Austrian ÖNORM-EN NA method” the formula for calculation maximum area of longitudinal reinforcement in column is given in the National Annex:
for in-situ concrete members: As,max = 0.08 ∙ Ac
for prefabricated members: As,max = 0.09 ∙ Ac
|
|
NCI to 9.5.2 (4)
|
When choosing the “Austrian ÖNORM-EN NA method” the value of minimal number of longitudinal bars in circular columns is given in the National Annex:
nl,min = 6
|
|
9.5.3 (3)
|
When choosing the “Austrian ÖNORM-EN NA method” the method for calculation maximum spacing of the transverse reinforcement along the column is given in the National Annex:
scl,tmax = min(12 ∙ ϕl; bmin; 250 mm)
where:
ϕl is minimum diameter of the longitudinal bars
bmin is the lesser dimension of the column
|
|
9.6.2 (1)
|
Using the default EN
|
|
9.6.3 (1)
|
When choosing the “Austrian ÖNORM-EN NA method” the formula for calculation minimum area of horizontal reinforcement in wall is given in the National Annex:
As,hmin = 0.001 ∙ Ac
|
|
9.7 (1)
|
Using the default EN
|
|
12.3.1 (1)
|
Using the default EN
|
|
12.6.3 (2)
|
Using the default EN
|