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363

structure of the appropriate sub-zone of the weld are hardly large enough for standard

testing of fracture toughness

K

I

c

[16,17].

Only provisional fracture toughness values are available when specimens do not fulfill

the size criteria in standards which depend on fracture and mechanical properties of the

tested material. The only exceptions are the extremely brittle sub-zones of welded joints.

Otherwise, adequate methods should be introduced to evaluate either the provisional

fracture toughness data or original experimental diagrams. These approaches are of great-

est interest because just the most brittle sub-zones are decisive for the integrity of the

whole welded structure.

When simulation is performed, the prepared microstructure exists only at the mid-

length of the samples. The crack should be positioned there. Besides, fracture toughness

should not be influenced by crack preparation.

The ro

hine pre-

notched to 1.5 mm i

AZ. The specimens

2.5 mm deep ring-

R

= –1 was applied.

Th

und tensile specimens

φ

10×120 mm (Fig. 14–left) were circularly mac

n the region of the simulated microstructure of H

were loaded by rotational bending to produce approximately 2 to

shaped fatigue pre-cracks. Minimum to maximum cycle loading ratio

e maximum stress intensity factor,

K

max

, was kept below 70% of the minimum

expected

K

I

c

[18], which could be measured using a specimen with

D

= 10 mm.

K

max

was

established as:

max

I

0.7

0.7

0.0572

1.5

app

app

c

p

p

D

K

K

R

R

=

=

×

=

×

(5)

The approximate yield strength,

R

p

app

, was determined from hardness data using

formulas from [17]. The

R

p

app

and

K

max

values in Eq. (5) are expressed in MPa and in

MPa·m

1/2

, respectively. The final proportion of the net-to-gross diameter of the specimen

was 0.5 to 0.6.

Tensile specimens were loaded up to fracture. If diameter

D

fulfilled the condition

given in [18], plane-strain fracture toughness,

K

I

c

, would be expressed by using the

following relation:

2

3

4

I

2

3

2 1

0.363

0.731

1

2 8

1

F

d

d

d

d

d

d

K

D D

D

D

D

d

π

π

⎛ ⎞

⎛ ⎞

⎛ ⎞

=

+ +

−

+

−

⎢

⎥

⎜ ⎟

⎜ ⎟

⎜ ⎟

⎝ ⎠

⎝ ⎠

⎝ ⎠

⎢

⎥

⎣

⎦

(6)

Two different

F

–

LLD

(

∆

l

) diagrams recorde

⎡

⎤

d by fracture toughness testing are shown

in Fig. 15 [19]. The left one is linear and enables direct

K

I

c

determination, whilst the right

one is not valid for

K

I

c

determination, according to standards.

120

φ

10

70

8

Figure 14

15

. Round tensile specimen (left), and three-point-bend specimen (right)