Other Fast Reactor Systems

Table 5.7 shows the containment design basis accidents for fast reactors within the United States, while Table 5.8 gives details of the containment design in each case. It is notable that in each case the pressure basis for an outer steel barrier is in the range of 24-32 psig.

The thickness of a steel containment shell is calculated according to the following rules:

te = PRftSE — 0.6P)

(5.7)

ts = PR/(2SE — 0.2P)

(5.8)

where te and ts are the thickness for cylindrical and spherical shells, respec-

TABLE 5.7

Reactor Design Basis Accident Characteristics

Reactivity

Total

Work

insertion

energy

energy

Reactor

($/sec)

(MW-sec) (MW-sec)

Accident

FARET[1]

~20

~500

60

Refueling accident Loss of coolant and failure

to scram

EBR-II

200

550

440

Hypothetical: top of core

falls onto bottom

Enrico Fermi

80

3300

1900

Hypothetical: top of core

falls onto bottom

SEFOR

50

830

20

Hypothetical: sequential

slumping of annular rings

3 Never built.

TABLE 5.8

Fast Reactor Containment Design

Design bases

Construction of

Pressure Temperature

containment

Reactor

(psig)

(°F)

Leakage3

Atmosphere

barriers

FARET

30

30w %/day

Depleted air

Reinforced

concrete and steel liner

EBR-II

75

1200

Argon cover

(1) Reinforced

gas

concrete

24

650

0.25w%/day

Air

(2) Steel

at 20 psig

Enrico Fermi

32

650

О

о

L/l

£

*<

Air

Steel

SEFOR

10

250

20v%/day

Depleted air

(1) Reinforced

and argon

concrete

30

370

2.5v°/0/day

Air

(2) Steel

tively (in.); P is the design pressure (psig); S’is the maximum allowable stress (psi); E is the joint efficiency; and R is the internal radius of the building (in.). Assuming a joint efficiency of unity and neglecting the small pressure effect, then, for cylindrical and spherical shells, the wall thickness (neglecting the corrosion allowance) should be t = PRjS and t = PR/2S, respectively.

The relevant code (13) waives stress relief for wall thicknesses of less than one and one-eighth inches. For this thickness, the above equations show that the containment building would stand 20-30 psig. It therefore appears to be very fortunate that in each case the design basis accident gave rise to design pressures within the limit for which expensive stress relief of the containment outer shell was not required.

In practice, it is possible to include design features, such as an inner containment barrier of reinforced concrete, which would avoid subjecting the outer steel shell to high pressures even in the remote event of a core disruptive accident.