cd contents - part 3 provision of restraint against the rotation of individual timber frame walls
TRANSCRIPT
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7/28/2019 CD Contents - Part 3 Provision of Restraint Against the Rotation of Individual Timber Frame Walls
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CD3 Provson of restrant aganst the rotaton ofndvdual tmber frame walls
CD3.1 Introducton
There are two ways to ensure that a timber frame building can
resist the overturning moments applied to it by wind forces. Theupper bound approach in Section 10.5.2 of the Manual checksthe overturning resistance of the building as a whole, assuming
that it acts as a rigid box, and where necessary the building
is fastened to the foundation along the base of the windward
wall. The lower bound approach in Section 10.8.1.5 checks the
overturning resistance of the individual walls, and ensures their
stability by requiring tie-downs, where necessary, at the end of
each individual racking wall. If the continuity of floor and ceiling
diaphragms across openings can make the walls act as if they
were continuous across the building to the hinge line, and if all
the connections between the vertical and horizontal diaphragms
are strong enough to mobilise the entire weight of the building in
overturning, then the building will indeed act as a rigid box and
the two approaches will give the same result.
EC0, however, states that the stability of both the whole
building and the individual elements of it should be demonstrated.
In particular, the design method for timber frame walls implies
that individual walls should be restrained against the overturning
forces acting on them. This document therefore shows how the
rotational stability of individual racking walls can be ensured.
As stated in Section 10.8.1.5 of the Manual, a properly
constructed timber frame wall can be restrained against rotation
by means of a vertical restraint force applied to its windward end,
by an equivalent vertical load applied to the top of the wall by
the structure above it, by the connection of its bottom rail to the
foundation or wall beneath it, or by a combination of these.
Any of the following may be utilised.
Co nne c tiono fa ne nd w a llto a na d jac ent ret urnwall.The weight of a limited length of return wall and any
vertical load on it and its attachment to the foundation may all
be utilised to hold down the end of a wall.
C o n n e c t io n o f a n i n te rm e d i a t e w a ll t o a st u d su p p o r t in g t h e lin t e l o v e r a d o o r w a y o r w i n d o w
o p e n i n g . Half the vertical load on the lintel and the weight
of a limited length of wall panel beneath a window and its
attachment to the foundation may all be utilised.
C o nn e c tion o fb o tto m railto th e fo un d a tion o rth e w a llb en ea thit.
Strap san d brac ke ts.Vertical restraint straps or boltedbrackets with adequate strength and stiffness may be specified
to attach the wall to the foundation or the wall beneath.
The designer is at liberty to choose which of the various elements
are utilised.
Where intermediate walls end at openings for doors
or windows, the designer may be able to demonstrate that
the continuity provided by the superstructure (floor or ceiling
diaphragm) will provide the necessary residual constraint against
overturning.
Corner of building attached to racking wall
bfull-height
qreturn, vert, d
Resultant
= Fi,f,Rd greturn, d
h
breturn
Ff,Rdper unit length
Fgure CD3.1 Dimensions for return wall
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CD3.2 Connecton to a return wall panel
The vertical restraint, Fi,f,Rd
, which can be applied to the end of
wall via its connection to a return wall, can be calculated as:
= b ) (kN)Fi,f,Rd return(qreturn,vert,d+ greturn,d+ Ff,Rdh
Where b = min . * (m)return b full heighth = height of wall panel (m)
= actual length of uninterrupted full heightbfull-heightreturn wall adjacent to corner (m)
= design value of uniformly distributedqreturn,vert,dvertical load per unit length onto the
return wall comprising permanent loads
minus the vertical component of any
wind uplift (kN/m)
= design value of dead weight of timbergreturn,d
frame return wall per unit length (kN/m)
= effective fastener resistance per unit lengthFf,Rd
= Ff Rd, 1 0 5. F, (kN/m), f Rd,2+s1 s2=lateral design capacity of one fastenerFf,Rd,1, Ff,Rd,2
in sheathings 1 and 2 respectively in the
return wall (kN)
s1, s
2= fastener spacings in sheathings 1 and 2
respectively in the return wall (m)
Values of Ff,Rd for certain standard wall configurations can be
obtained directly from the Manual, Table 10.9. If the term Ff,Rdisutilised, the fasteners attaching the bottom rail of the return panel
to the substrate should be either ringed shank nails or screws, with
a design withdrawal resistance equal to at least Ff,RdkN/m (see the
Manual, Table 10.8).
The connections between the end of the return wall and
the end of the racking wall should have a design resistance of at
least Fi,f,RdkN/m. Values for some standard fixings are given in
the Manual, Tables 10.5 and 10.6.
CD3.3 Connecton to a stud supportng an openng
The vertical restraint, Fi,f,Rd
, which can be applied to the end
of wall via its connection to a stud supporting a lintel over an
opening, can be calculated as:
) (kN)Fi,f,Rd= 0.5bopeningqi,vert,d+ brestraint(gwall,d+ Ff,Rd
Where bopening = width of opening (m)
qi,vert,d = design value of uniformly distributed vertical
load per unit length onto the wall comprising
permanent loads minus the vertical
component of any wind uplift (kN/m)
brestraint =,
,
int
int
v
h
.minbb
restra
restra
* for a window opening(m)= 0.0 for a door opening
brestraint,v
= height of panel to bottom of window (m)
(see Figure CD3.2)
brestraint,h
= width of window (m) (see Figure CD3.2)
gwall,d = design value of dead weight of reduced height
timber frame wall per unit length (kN/m)
Ff,Rd = effective fastener resistance per unit length
(kN/m)
If the term involving Ff,Rd
is utilised for a window opening, the
fasteners attaching the bottom rail of the panel to the substrate
should be either ringed shank nails or screws, with a design
withdrawal resistance equal to at least Ff,Rd kN/m (see the
Manual, Table 10.8).The connections between the end of the return wall and
the end of the racking wall should have a design resistance of at
least Fi,f,Rd kN/m. Values for some standard fixings are given in
the Manual, Tables 10.5 and 10.6.
bopeningbopening
qi,vert, d
gwall, d
brestraint,h brestraint = 0
brestraint,v
Ff,Rd per unit length
Resultant
= F i,f,RdResultant
= Fi,f,Rd
qi,vert, d
Restrained stud
Wind Wind
Restrained stud
Fgure CD3.2 Dimensions for openings
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CD3.4 Connecton of bottom ral to the foundaton or
wall beneath
Some overturning resistance will inevitably be provided by
the attachment of the sheathing to the bottom rail of the
timber framing, and by the attachment of the bottom rail to the
foundation of the building or the top of the wall beneath. In thetest method on which the racking resistance expressions given in
EC5 Method B were based, the bottom rail was bolted down and
the nails attaching the sheathing to the bottom rail and leading
stud resisted all the overturning moment. It may therefore be
assumed that any overturning moment which does not exceed
the calculated shear capacity of the wall can be resisted by the
sheathing-to-frame connection, but the connection between the
bottom rail and the substructure must be designed to provide the
required resistance.
Assuming that the wall acts as a rigid assembly rotating
about one corner, fasteners distributed along the bottom rail can
provide a design resisting moment ofRdist,db/3 Nmm, where Rdist,dis the design resistance of the fasteners to vertical load in N/mm and
bis the length of the wall (between openings or returns) in mm.
Table 10.8 in the Manual gives the design axial loadcapacities of some fasteners commonly used to connect the
bottom rail of a wall panel to a timber wall plate. Figure CD3.3
shows some brackets used to attach wall plates to the foundation.
If such brackets are relied on to restrain the rotation of individual
walls they should be spaced no more than 600mm apart.
CD3.5 Restrant straps and brackets
Vertical restraint straps or bolted brackets with adequate strength
and stiffness may be specified on the end studs at openings and
corners to attach the wall to the foundation or the wall beneath
(see Figures CD3.4 and CD3.5). Consideration should be given
to the effects of shrinkage across intermediate floors and to
the true stiffness of foundation straps as commonly installed.
Tables 10.5 and 10.6 in the Manualgive load capacities for nailsin steel straps. Typical straps are made from steel to BS EN 10142;
Fe PO2 G 1.5mm to 3mm thick and from 20mm to 75mm wide.
Angle brackets may be up to about 6mm thick.
a) Fixing brackets attached b) Fixing brackets attachedto side of sole plate to side from beneath wall plate
Galvanised brackets or shoes fixed withballistic or masonry nails into concrete slaband nailed to both sides of the sole plate.Nailing and spacing as calculated
Fgure CD3.3 Some methods of attac hing a wall plate to the foundation
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Sole plate nailed tolocate it prior tofixing of panelsand straps
Bend in holding down strap set below lean mix concretecavity fill. The strap should be stiff enough not to straighten
Concrete
cavity fill
Stainless steel holding down strap nailed to studs and builtinto external brickwork cladding. Nailing and thickness as calculated.The weight of the external leaf restrains the straps
Breather membrane may be behindor over straps depending upon sequenceof construction
a) Holding down straps showing correct installation method
Chord
Bolts
6mm bent steel plateone or two sides
Anchor bolt
b) Holding down bolts and brackets
Fgure CD3.4 Some methods of connecting the end of a wall to the foundation
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Upper shearwall
Connector bracket
Anchor bolt
Threaded rod
Bolts
Double continuous plate
Lower shearwall
Connector bracket
Bolts
Fgure CD3.5 A suggested method for connec ting the end of a wall to the floor beneath
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