Download - Limit State Table: Connection Available Strength · Sidewalls 4 Local Crippling of HSS Chord Sidewalls 5 Local Buckling of HSS Chord Sidewalls 6 Local Yielding of HSS Branch(es) Due

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  • steeltubeinstitute.org/hss/hss-information/aisc-360-16

    Limit State Table: Connection Available StrengthTruss | Rectangular HSS-to-HSS Truss Connections

    Bej=10

    Bbj/tbj

    Fybjtbj Bbi ≤ Bbi( )Fybitbi

    Bei=10B/t

    Fyt Bbi ≤ Bbi( )Fybitbi

    TRUSSLIMITSTATETABLE2.12.20

    Page1of1

    ROWNO.COLNO.

    1 PlastificationoftheHSSChordConnectingFace

    2 ShearYielding(Punching)oftheHSSChordConnectingFace

    3 LocalYieldingofHSSChordSidewalls

    4LocalCripplingofHSSChordSidewalls

    5 LocalBucklingofHSSChordSidewalls

    6LocalYieldingofHSSBranch(es)DuetoUnevenLoadDistribution

    7 ShearYieldingofHSSChordSidewall

    LIMIT STATE TABLE: CONNECTION AVAILABLE STRENGTH

    AISCSpecificationandManualReferences

    LimitState

    AISC360-10and14thEd.Manual AISC360-16and15thEd.Manual

    AISC360-10and14thEd.Manual AISC360-16and15thEd.Manual

    AISC360-10and14thEd.Manual

    AISC360-16and15thEd.Manual

    AISC360-10and14thEd.Manual AISC360-16and15thEd.Manual

    I J K L M N P Q

    Whenβ<0.85:SpecEq.(K2-7)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    SpecSectionJ10.10,J4.5,andManualEq.(9-30):

    Rn=PnsinθT=Bc=Bb

    a=b=(B-Bb)/2

    L=lb=Hb/sinθ

    QfperSpecEq.(K2-3)withB/t<30perManual

    page9-15

    WhereconnectionisappliedclosetotheHSSmemberendperEq.(9-30),

    Rnshallbereducedby50%

    Whenβ<0.85:SpecEq.(K2-7)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    SpecSectionJ10.10,J4.5,andManualEq.(9-30):

    Rn=PnsinθT=Bc=Bb

    a=b=(B-Bb)/2

    L=lb=Hb/sinθ

    QfperSpecEq.(K2-3)withB/t<30perManual

    page9-15

    WhereconnectionisappliedclosetotheHSSmemberendperEq.(9-30),Rnshall

    bereducedby50%

    Spec.Eq.(K2-14)TableK2.2

    SubjecttolimitsinTableK2.2A

    Spec.Eq.(K3-7)TableK3.2

    SubjecttolimitsinTableK3.2A

    _ _

    For0.85<β<1-1/γorB/t<10:

    SpecEq.(K2-8)TableK2.2

    SubjecttolimitsinTableK2.2A

    SpecSectionJ10.10andManualEq.(9-29)

    Rn=Pnsinθ

    tp=tdesofchord

    Fy=Fyofchord

    L=Hb/sinθ

    ceff=BeSpecEq.(K1-1)butdeleting

    the(Fyt/Fybtb)term(SeeNote8)

    φ =0.95,Ω=1.58

    WhereconnectionisappliedatadistancefromtheHSSmemberend

    lessthan[B*sqrt(1-β)],Rnshallbereducedby50%.

    SeeNote3

    For0.85<β<1-1/γorB/t<10:

    SpecEq.(K2-8)TableK2.2

    SubjecttolimitsinTableK2.2A

    SpecSectionJ10.10andManualEq.(9-29)

    Rn=Pnsinθ

    tp=tdesofchord

    Fy=Fyofchord

    L=Hb/sinθ

    ceff=BeSpecEq.(K1-1)butdeletingthe

    (Fyt/Fybtb)term(SeeNote8)

    φ =0.95,Ω=1.58

    WhereconnectionisappliedatadistancefromtheHSSmemberendlessthan

    [B*sqrt(1-β)],Rnshallbereducedby50% SeeNote3

    WhenBb<B-2t:Spec.Eq.(K2-15)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    Noneedtocheckforsquarebranches

    WhenBb<B-2t:Spec.Eq.(K3-8)

    TableK3.2

    SubjecttolimitsinTableK3.2A

    Noneedtocheckforsquarebranches

    _ _

    Whenβ=1.0:SpecEq.(K2-9)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    ForconnectionsgreaterthandfromHSSmemberend,SpecEq.(J10-2):

    Rn=Pnsinθ

    tw=2*tdeslb=Hb/sinθ

    k=cornerradius≥1.5*tdes

    ForconnectionslessthandfromHSSmemberend,useSpecEq.

    (J10-3)

    Whenβ=1.0:SpecEq.(K2-9)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    ForconnectionsgreaterthandfromHSSmemberend,

    SpecEq.(J10-2):

    Rn=Pnsinθ

    tw=2*tdeslb=Hb/sinθ

    k=cornerradius≥1.5*tdes

    ForconnectionslessthandfromHSSmemberend,useSpecEq.(J10-3)

    _ _ _ _

    Whenβ=1.0:SpecEq.(K2-10)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    SpecEq.(J10-4):

    Rn=Pnsinθ

    tw=tf=tdeslb=Hb/sinθ

    d=H-3tdes

    Rnshallbedoubledfor2HSSsidewalls

    Tension:Qf=1.0

    Compression:QfperSpecEq(K3-14)

    TableK3.2

    WhereconnectionisappliedatadistancefromtheHSSmemberend

    lessthanH/2,useEqn(J10-5a)

    Notlistedasitwasperceivedasnon-governing

    SpecEq.(J10-4):

    Rn=Pnsinθ

    tw=tf=tdeslb=Hb/sinθ

    d=H-3tdes

    Rnshallbedoubledfor2HSSsidewalls

    Tension:Qf=1.0

    Compression:QfperSpecEq(K3-14)

    TableK3.2

    WhereconnectionisappliedatadistancefromtheHSSmemberendlessthanH/2,

    useEqn(J10-5a)

    _ _ _ _

    _ _

    Whenβ=1.0:SpecEq.(K2-11)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    SpecEq.(J10-8):

    Rn=Pnsinθ

    tw=tdesh=H-3tdes

    Rnshallbedoubledfor2HSSsidewalls

    WhereconnectionisappliedatadistancefromtheHSSmemberendlessthanH/2,

    Rnshallbereducedby50%

    _ _ _ _

    Whenβ>0.85:SpecEq.(K2-12)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    Spec.Eq.J4-1usingBeperSpecEqn.(K1-1):

    Ag=tb(2Hb+2Be-4tb)

    When β>0.85:SpecEq.(K2-12)

    TableK2.2

    SubjecttolimitsinTableK2.2A

    Spec.Eq.(J4-1)usingBeperSpecEqn.(K1-1):

    Ag=tb(2Hb+2Be-4tb)

    Spec.Eq.(K2-16)TableK2.2

    SubjecttolimitsinTableK2.2A

    Noneedtocheckforsquarebranches

    orifB/t>15

    Spec.Eq.(K3-9)TableK3.2

    SubjecttolimitsinTableK3.2A

    Noneedtocheckforsquarebranches

    orifB/t>15

    Spec.Eq.(K2-17)to(K2-22)TableK2.2

    SubjecttolimitsinTableK2.2A

    Spec.Eq.(K3-10)to(K3-13)TableK3.2

    Beiistheeffectivewidthoftheoverlappingbranch'i'whentheheeloftheoverlappingtransversebranchwall

    landsonthesurfaceofthechord.

    Bejistheeffectivewidthofthe

    overlappedbranch'j'whentheheeloftheoverlappingtransversebranchwalllandsonthesurfaceoftheoverlapped

    branch.SeeBejequationbelow.

    SubjecttolimitsinTableK3.2A

    _ _

    Forθ<90degreesandinProjectedGapRegion:

    SpecSectionG5andEq.(G2-1):

    Vn=Pnsinθ

    Aw=2htdesh=H-3tdes

    CvperSectG2.1.b

    withkv=5

    SubjecttolimitsinTableK2.2A

    InProjectedGapRegionBetween

    InclinedBranches,wherecosθ>Hb/H:

    SpecEq.(G4-1):

    Vn=Pnsinθ

    Aw=2htdesh=H-3tdes

    Cv2perSectG2.2

    withh/tw=H/tdes,kv=5

    See Note 7

    IntheGapRegion:

    SpecSectionG5andEq.(G2-1):

    Vn=Pnsinθ

    Aw=2htdes

    h=H-3tdes

    CvperSectG2.1.b

    withkv=5

    SubjecttolimitsinTableK2.2A

    Checknotnecessaryforsquarechords

    IntheGapRegion:

    SpecEq.(G4-1):

    Vn=Pnsinθ

    Aw=2htdes

    h=H-3tdes

    Cv2perSectG2.2

    withh/tw=H/tdes,kv=5

    SubjecttolimitsinTableK3.2A

    Checknotnecessaryforsquarechords. See Note 7

    _ _

    LIMITSTATETABLE:CONNECTIONAVAILABLESTRENGTHHSS-TO-HSSTRUSSCONNECTIONS

    GappedK-Connections

    RECTANGULARHSS-TO-HSSTRUSSCONNECTIONS

    T-andY-Connections OverlappedK-ConnectionsCrossConnections

    𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵= 10/𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵/𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵 𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵≤ 𝐵𝐵𝐵𝐵𝐵𝐵𝐵

    𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵= 10/𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵/𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵 𝐵𝐵𝐵𝐵𝐵𝐵𝐵 𝐵𝐵𝐵𝐵𝐵𝐵𝐵𝐵 ≤𝐵𝐵𝐵𝐵𝐵𝐵𝐵

    See the Limit State Table Notes PDF available for download.

    Bej =10 Fybjtbj Bbi < Bbi( )Bbj /tbj Fybitbi

    Bei =10 Fyt Bbi < Bbi( )B/t Fybitbi