AISC 360-22 Structural Steel Design Guide

Comprehensive quick-reference for structural steel design per AISC 360-22, load combinations per ASCE 7-22, and seismic provisions per AISC 341-22. Covers LRFD and ASD design approaches.

1. Steel Material Properties

1.1 Common Structural Steel Grades — ASTM Designations

GradeFy (ksi / MPa)Fu (ksi / MPa)Primary useNotes
ASTM A3636 / 25058–80 / 400–550Plates, angles, channelsOriginal workhorse grade; rarely used for W-shapes today
ASTM A572 Gr. 5050 / 34565 / 450W-shapes, plates, channelsMost common structural grade; good weldability
ASTM A99250 / 34565 / 450W-shapes onlyFy/Fu ≤ 0.85; max Fy = 65 ksi; preferred for seismic SMF/IMF
ASTM A500 Gr. B (HSS round)42 / 29058 / 400HSS round (tubes)Standard for circular HSS; Gr. C: Fy = 46 ksi
ASTM A500 Gr. B (HSS rect.)46 / 31758 / 400HSS rectangular / squareStandard for box sections; Gr. C: Fy = 50 ksi
ASTM A53 Gr. B35 / 24060 / 415Pipe sections (standard pipe)Pipe used for columns/braces; lower Fy than HSS
ASTM A913 Gr. 6565 / 45080 / 550W-shapes (quenched & tempered)High-strength; Fy/Fu ≤ 0.85 requirement; good notch toughness
ASTM A108550 / 34565 / 450HSS rectangular/squareUniform wall thickness; tighter tolerances; preferred for seismic HSS members
ASTM A51490–100 / 620–690100–130 / 690–900Plates (high-strength)Quenched & tempered; limited weld preheat requirements; t ≤ 2.5 in for Fy = 100 ksi

1.2 Elastic Properties

PropertyUSSI
Modulus of elasticity (E)29,000 ksi200,000 MPa
Shear modulus (G)11,200 ksi77,200 MPa
Poisson's ratio (ν)0.30
Thermal expansion coefficient (α)6.5×10⁻⁶ /°F11.7×10⁻⁶ /°C
Unit weight490 pcf77.0 kN/m³

All properties from AISC 360-22 Appendix 2 and AISC Steel Construction Manual (16th Ed.).

1.3 Expected (Probable) Material Properties — Seismic Design

AISC 341-22 §A3.2 — Expected strengths used for capacity design in seismic systems:

PropertyValueDescription
Ry · FyExpected yield strengthRy = 1.1 for A992/A572 Gr.50; 1.5 for A36; 1.3 for A500/A1085
Rt · FuExpected tensile strengthRt = 1.1 for A992/A572 Gr.50; 1.2 for A36; 1.3 for A500

Used for connection design, panel zone checks, and capacity-protected elements to ensure yielding occurs in the intended location (link, brace, beam plastic hinge).

2. Section Classification — AISC 360-22 Table B4.1

Sections are classified as compact, noncompact, or slender based on element width-to-thickness ratios (λ). For seismic design, an additional highly ductilehd) and moderately ductilemd) classification applies per AISC 341-22 Table D1.1.

2.1 Flexure — Doubly Symmetric I-Shapes (W-shapes) — Table B4.1b

Elementλ (slenderness ratio)λp (compact limit)λr (noncompact limit)
Flange (b/t)bf / (2·tf) 0.38√(E/Fy) 1.0√(E/Fy)
Web (h/tw)hc / tw 3.76√(E/Fy) 5.70√(E/Fy)

For Fy = 50 ksi (A992): λp,flange = 9.15; λr,flange = 24.1; λp,web = 90.6; λr,web = 137.

2.2 Compression — Uniformly Compressed Elements — Table B4.1a

ElementRatioλr (slender limit)
W-shape flange (outstanding leg)bf/(2·tf)0.56√(E/Fy)
W-shape webh/tw1.49√(E/Fy)
HSS rectangular wallb/t1.40√(E/Fy)
HSS circular (round)D/t0.15·E/Fy
Angle legb/t0.45√(E/Fy)

2.3 Seismic Compactness — AISC 341-22 Table D1.1

More stringent limits to ensure ductile behavior under cyclic loading:

ElementHighly Ductile (λhd)Moderately Ductile (λmd)
W-shape flange0.30√(E/CaFy)0.38√(E/CaFy)
W-shape web (axial + flexure)2.57√(E/Fy)·(1−1.04·Ca)3.76√(E/Fy)·(1−2.75·Ca)
HSS rectangular flange0.55√(E/Fy)0.64√(E/Fy)
HSS rectangular web1.25√(E/Fy)1.40√(E/Fy)
HSS circular D/t0.053·E/Fy0.076·E/Fy

Ca = Pu/(φc·Fy·Ag) ≤ 1.0 for LRFD  |  Ca = Pa·Ωc/(Fy·Ag) ≤ 1.0 for ASD. Higher axial load → more stringent web limit.

Highly ductile (λhd) required for: SMF beams/columns, EBF members outside link, BRBF beams/columns, SPSW vertical boundary elements. Moderately ductile (λmd) for: IMF, SCBF, brace members in SCBF.

3. Load Standards — ASCE 7-22

3.1 Dead Loads

Unit weight: structural steel 490 pcf (77.0 kN/m³); concrete (normal weight) 150 pcf (23.6 kN/m³); typical steel deck + concrete topping ≈ 50–75 psf (2.4–3.6 kN/m²); roofing/insulation 5–15 psf (0.24–0.72 kN/m²). Confirm with actual product data.

3.2 Floor Live Loads — ASCE 7-22 Table 4.3-1 (selected)

OccupancyLo (psf)Lo (kN/m²)
Residential — private rooms401.92
Office areas502.40
Lobbies, first floors1004.79
Corridors above first floor803.83
Assembly — fixed seats602.87
Assembly — movable seats / standing1004.79
Retail — first floor1004.79
Retail — upper floors753.59
Storage — light1255.99
Storage — heavy25011.97
Parking (passenger vehicles)401.92
Mechanical rooms / penthouses1507.18

3.3 Live Load Reduction — ASCE 7-22 §4.7

Reduced live load: L = Lo·(0.25 + 15/√(KLL·AT)) ≥ 0.50·Lo (for members supporting one floor) or ≥ 0.40·Lo (columns/two or more floors).

KLL = live load element factor: 4 (interior columns), 4 (interior beams with two-way action), 2 (edge/exterior beams, interior beams), 1 (cantilevered slabs). No reduction permitted for Lo > 100 psf or assembly occupancies.

3.4 Roof Live Loads — ASCE 7-22 §4.8

Lr = 20·R1·R2, where 12 psf ≤ Lr ≤ 20 psf (0.58–0.96 kN/m²). R1 = reduction for tributary area; R2 = reduction for slope.

3.5 Wind Loads — ASCE 7-22 Ch. 26–31

Design wind pressure (C&C and MWFRS): p = q·G·Cp − qi·GCpi. qz = 0.00256·Kz·Kzt·Kd·Ke·V² (US units, V in mph). Basic wind speed V from ASCE 7-22 Figs. 26.5-1A/B/C.

4. Load Combinations — ASCE 7-22

4.1 LRFD Strength Combinations — ASCE 7-22 §2.3.1

#Combination
LC11.4D
LC21.2D + 1.6L + 0.5(Lr or S or R)
LC31.2D + 1.6(Lr or S or R) + (L or 0.5W)
LC41.2D + 1.0W + L + 0.5(Lr or S or R)
LC50.9D + 1.0W
LC61.2D + 1.0E + L + 0.2S
LC70.9D + 1.0E

D = dead; L = floor live; Lr = roof live; S = snow; R = rain/ice; W = wind (from MWFRS); E = seismic.

For E in seismic combinations: E = ρ·QE ± 0.2·SDS·D (ASCE 7-22 §12.4.3), where ρ = redundancy factor (1.0 or 1.3).

4.2 ASD Load Combinations — ASCE 7-22 §2.4.1

#Combination
A1D
A2D + L
A3D + Lr (or S or R)
A4D + 0.75L + 0.75(Lr or S or R)
A5D + 0.6W (or 0.7E)
A6D + 0.75·0.6W + 0.75L + 0.75(Lr or S or R)
A70.6D + 0.6W
A80.6D + 0.7E

Note: In AISC 360-22, the safety factor for most member checks is Ω = 1.67 (flexure) or 2.0 (shear/connections) under ASD. The LRFD approach with φ factors is generally preferred for steel design.

4.3 Notation Summary

TermLRFDASD
Design strength / Allowable strengthφ·Rn ≥ RuRn/Ω ≥ Ra
Flexureφb = 0.90Ωb = 1.67
Compressionφc = 0.90Ωc = 1.67
Tension (yielding)φt = 0.90Ωt = 1.67
Tension (rupture)φt = 0.75Ωt = 2.00
Shearφv = 0.90 (1.00 for some)Ωv = 1.67 (1.50 for some)
Connections / weldsφ = 0.75Ω = 2.00

5. Tension Members — AISC 360-22 Chapter D

5.1 Design Tensile Strength

The governing tensile strength is the minimum of the three limit states:

Limit State 1 — Tensile Yielding (§D2a)

Pn = Fy · Ag    (φt = 0.90 / Ωt = 1.67)

Limit State 2 — Tensile Rupture at Net Section (§D2b)

Pn = Fu · Ae    (φt = 0.75 / Ωt = 2.00)

Ae = An · U (effective net area). Shear lag factor U from AISC Table D3.1.

Connection typeUNote
All elements connected (plates, bars)1.00No shear lag
W-shape, flanges connected (≥3 bolts per line)0.90bf ≥ ⅔d
W-shape, flanges connected (≥3 bolts)0.85bf < ⅔d
W-shape, web connected (≥4 bolts per line)0.70
Angle, single row ≥4 bolts0.80
Angle, single row 2–3 bolts0.60
General: all members (alternative)1 − x̄/Lx̄ = eccentricity; L = connection length

Limit State 3 — Block Shear Rupture (§J4.3)

Rn = 0.60·Fu·Anv + Ubs·Fu·Ant ≤ 0.60·Fy·Agv + Ubs·Fu·Ant

Anv = net shear area; Ant = net tension area; Agv = gross shear area. Ubs = 1.0 (uniform tension stress) or 0.5 (non-uniform).

φ = 0.75 / Ω = 2.00.

5.2 Slenderness Limit

AISC 360-22 §D1: For tension members (not rods/cables), L/r ≤ 300 preferred (recommendation, not mandatory for tension). For structural integrity, L/r ≤ 240 typical practice for primary members.

5.3 Net Area Calculation

For bolt holes (punched): deduct hole diameter dh = bolt diameter + ⅛ in (3.2 mm) per AISC §B4.3. For staggered holes, use the s²/4g rule for the critical net section path.

Steel Beam Calculator

6. Compression Members — AISC 360-22 Chapter E

6.1 Column Curve — Flexural Buckling

The nominal compressive strength is governed by: Pn = Fcr · Ag   (φc = 0.90 / Ωc = 1.67)

Define: λc = (KL/r)·√(Fy/(π²E)) = KL/r · √(Fy/E) / π

Inelastic buckling (KL/r ≤ 4.71√(E/Fy), i.e., λc ≤ 1.5) — §E3a

Fcr = [0.658^(Fy/Fe)] · Fy

Elastic buckling (KL/r > 4.71√(E/Fy)) — §E3b

Fcr = 0.877 · Fe

Fe = π²·E / (KL/r)² — Euler elastic buckling stress.

Slenderness limit: KL/r ≤ 200 (recommended by AISC §E2). For Fy = 50 ksi: threshold KL/r = 113.

6.2 Effective Length Factor K — Table C-A-7.1

ConditionK (ideal)K (recommended design)
Pin-pin (both ends)1.01.0
Fixed-fixed (no sway)0.50.65
Fixed-pin (no sway)0.70.80
Fixed-free (cantilever)2.02.10
Fixed-fixed (sway permitted)1.01.20
Fixed-pin (sway permitted)2.02.00

For braced frames: K ≤ 1.0. For unbraced (sway) frames: K ≥ 1.0. Use alignment charts (Appendix 7) for continuous frames or the Direct Analysis Method (Appendix 1).

6.3 Local Buckling Reduction (§E7)

For sections with slender elements (λ > λr): Pn is reduced using Q factor. Q = Qs·Qa, where Qs accounts for slender unstiffened elements (flanges, legs) and Qa for slender stiffened elements (web, HSS). For non-slender sections: Q = 1.0.

6.4 Torsional and Flexural-Torsional Buckling (§E4)

Doubly symmetric open sections (W-shapes): flexural-torsional buckling occurs when KLz > KLy is not the case — instead, check torsional buckling. For singly symmetric (Tees, channels, angles) or asymmetric shapes, always check flexural-torsional buckling in addition to flexural buckling about both axes.

Steel Section Properties

7. Flexural Members — AISC 360-22 Chapter F

Design flexural strength: Mn governed by the most critical limit state (LTB, FLB, WLB). φb = 0.90 / Ωb = 1.67.

7.1 Doubly Symmetric Compact I-Shapes — §F2 (most common case)

Mp = Fy·Zx (plastic moment capacity)

Yielding (Lb ≤ Lp)

Mn = Mp

Inelastic LTB (Lp < Lb ≤ Lr) — §F2-2

Mn = Cb·[Mp − (Mp − 0.7·Fy·Sx)·(Lb − Lp)/(Lr − Lp)] ≤ Mp

Elastic LTB (Lb > Lr) — §F2-3

Mn = Fcr·Sx ≤ Mp
Fcr = Cb·π²·E / (Lb/rts)² · √[1 + 0.078·J·c/(Sx·ho)·(Lb/rts)²]

7.2 Limiting Unbraced Lengths

Lp = 1.76·ry·√(E/Fy)  (plastic limit)
Lr = 1.95·rts·(E/(0.7·Fy))·√[J·c/(Sx·ho) + √((J·c/(Sx·ho))² + 6.76·(0.7·Fy/E)²)]  (elastic limit)

rts² = √(Iy·Cw) / Sx; ho = distance between flange centroids; c = 1.0 for doubly symmetric I-shapes; J = torsional constant.

7.3 Cb Factor — Moment Gradient Modifier

Cb = 12.5·Mmax / (2.5·Mmax + 3·MA + 4·MB + 3·MC)

Mmax = maximum moment in unbraced segment; MA, MB, MC = moments at quarter, mid, and three-quarter points. Cb = 1.0 for uniform moment (most conservative). Cb > 1.0 gives credit for moment gradient (Mn capped at Mp).

Loading pattern (simply supported)Cb (approx.)
Uniform moment (equal end moments, reverse curvature)1.00
Uniform distributed load1.14
Midspan point load1.32
Equal end moments (same sign / single curvature)1.00
Cantilever (free end unbraced)1.00 (conservative)

7.4 Compact Section Web — Noncompact and Slender (§F3, F4, F5)

§F3: Doubly symmetric I-shapes with compact web but noncompact/slender flanges — Mn reduced for FLB.

§F4–F5: Non-compact or slender web I-shapes (plate girders) — separate compression flange yielding and LTB calculations; tension flange yielding; shear lag in wide flanges.

7.5 Other Cross-Section Types (Summary)

SectionAISC 360 §Key limit states
Channels (C, MC)§F6LTB (Lb–based), FLB
Tees and double angles§F9LTB, FLB, local buckling of stem in compression
HSS rectangular§F7Yielding, FLB (flanges), WLB (webs); no LTB if loaded about strong axis and closed section
HSS round§F8Yielding, local buckling (D/t limits)
Single angles§F10LTB (geometric), local buckling (leg)

Steel Beam Design Calculator (AISC 360)

8. Shear Design — AISC 360-22 Chapter G

8.1 Unstiffened Webs — §G2.1

Vn = 0.6·Fy·Aw·Cv1

Aw = d·tw (overall depth × web thickness).

For most rolled W-shapes with h/tw ≤ 2.24√(E/Fy) (= 53.9 for A992): Cv1 = 1.0 and φv = 1.00 / Ωv = 1.50. All AISC W-shapes in Gr. 50 qualify for this simplified provision.

For h/tw > 2.24√(E/Fy): φv = 0.90, and Cv1 is computed from web slenderness.

8.2 Stiffened Webs with Tension-Field Action — §G3

Vn = 0.6·Fy·Aw·(Cv2 + (1 − Cv2) / (1.15·√(1 + (a/h)²)))

a = clear distance between stiffeners. Cv2 based on h/tw and a/h ratio.

Tension field action is not permitted for: end panels, panels with large openings, or when 2·Aw/(Afc + Aft) > 2.5.

8.3 Transverse Stiffener Design — §G2.2 / G3.3

Required when h/tw > 2.46√(E/Fy). Stiffener moment of inertia: Ist ≥ Ist1 (min for shear) and Ist2 (for tension-field action). Area requirement for intermediate stiffeners when tension field is used.

8.4 Shear in HSS and Box Sections

§G4: Vn = 0.6·Fy·Aw·Cv2. Aw = 2·h·t for rectangular HSS (two webs). φv = 0.90. Use b/t limit for slenderness check.

9. Combined Loading — AISC 360-22 Chapter H

9.1 Doubly and Singly Symmetric Members — §H1-1

For members subject to combined axial force and biaxial bending:

When Pr / Pc ≥ 0.2 (high axial):

Pr/Pc + (8/9)·(Mrx/Mcx + Mry/Mcy) ≤ 1.0

When Pr / Pc < 0.2 (low axial):

Pr/(2·Pc) + (Mrx/Mcx + Mry/Mcy) ≤ 1.0

Pr = required axial strength (LRFD: Pu; ASD: Pa). Pc = available axial strength (LRFD: φc·Pn; ASD: Pnc).

Mrx, Mry = required moment about x and y axes. Mcx, Mcy = available moment strength about each axis.

9.2 Unsymmetric or General Cross-Sections — §H2

fra/Fca + frbw/Fcbw + frbz/Fcbz ≤ 1.0

fra = required axial stress; Fca = available axial stress. Bending stresses computed at critical point including combined biaxial bending.

9.3 Combined Shear and Torsion — §H3

For HSS members subject to shear and torsion combined:

√(Vr/Vc)² + (Tr/Tc)² ≤ 1.0

Tc = φ·Fcr·C based on torsional buckling stress Fcr and section torsional constant C.

9.4 Second-Order Effects

AISC 360-22 Appendix 8 / Chapter C — Direct Analysis Method (DAM) is the primary method. Alternatively, the Effective Length Method (ELM) per Appendix 7 or the First-Order Method per Appendix 8 may be used.

DAM: apply notional loads Ni = 0.002·Yi at each floor; use reduced stiffness E* = 0.8τbE, EI* = 0.8τbEI (τb = 1.0 when α·Pr/Py ≤ 0.5; otherwise reduced). K = 1.0 may then be used for compression member design.

10. Connections — AISC 360-22 Chapter J

10.1 Bolt Types and Strengths

Bolt TypeFnt (ksi/MPa)Fnv (ksi/MPa)Use
ASTM A307 (Grade A)45 / 31027 / 186Non-structural, light connections only
ASTM F3125 Gr. A325 / F185290 / 62054 / 372 (threads excl.)Standard high-strength; most structural connections
ASTM F3125 Gr. A490 / F2280113 / 78068 / 469 (threads excl.)High-strength; not permitted in tension with A36 material
ASTM F3125 Gr. F3043 (A325 equiv.)90 / 62054 / 372Metric equivalent

When threads are included in shear plane: Fnv = 0.80× tabulated values. AISC 360-22 Table J3.2.

10.2 Bolt Bearing Connections — §J3.6 / J3.7 / J3.8

Bolt Shear

Rn = Fnv · Ab    (φ = 0.75 / Ω = 2.00)

Bearing on Connected Material — §J3.10

Standard holes, clear distance ≥ lc: Rn = 2.4·Fu·d·t
Tearout (clear distance): Rn = 1.2·lc·t·Fu

φ = 0.75 / Ω = 2.00 for both. Applies per bolt. lc = clear distance from edge of bolt hole to next hole edge (or member edge).

10.3 Slip-Critical Connections — §J3.8

Rn = μ · Du · hsc · Tb · ns

μ = 0.35 (Class A — unpainted clean mill scale, hot-dip galvanized) / 0.50 (Class B — blast-cleaned, untreated / zinc-rich paint) / 0.70 (Class C — blast-cleaned + special coating).

Du = 1.13 (ratio of mean pretension to minimum). hsc = hole factor (1.0 standard, 0.85 oversized/short slot, 0.70 long slot). Tb = minimum pretension from AISC Table J3.1 (e.g., ¾" A325: 28 kips; ¾" A490: 35 kips). ns = number of slip planes.

φ = 1.00 (serviceability) or 0.85 (strength limit state) / Ω = 1.50 or 1.76.

10.4 Bolt Spacing and Edge Distance — §J3.3 / J3.4 / J3.5

RequirementMinimumPreferred / Maximum
Bolt spacing (c-to-c)2⅔db (absolute min)3db preferred
Edge distance (center of hole to edge)Table J3.4 (varies by db & hole type)≥ 1.5db for db ≤ ¾ in
Maximum spacing (environmental)12t or 6 in, whichever less (painted/exposed)

10.5 Weld Design — §J2

Fillet Welds

Rn = Fw · Awe = 0.60·FEXX · (0.707·w·L) · (1 + 0.50·sin¹·⁵θ)

φ = 0.75 / Ω = 2.00. w = weld size (leg); Awe = effective throat × length = 0.707·w·L. FEXX = electrode strength (E70xx: 70 ksi / 482 MPa; E80xx: 80 ksi). θ = angle of loading to weld axis (0° = longitudinal, 90° = transverse — 50% stronger).

Connected part thickness tMinimum fillet weld sizeMaximum fillet weld size
t ≤ ¼ in (6 mm)⅛ in (3 mm)t (for t < ¼ in)
¼ < t ≤ ½ in (6–12 mm)3/16 in (5 mm)t − 1/16 in
½ < t ≤ ¾ in (12–19 mm)¼ in (6 mm)t − 1/16 in
t > ¾ in (>19 mm)5/16 in (8 mm)t − 1/16 in

Complete Joint Penetration (CJP) Welds — §J2.1a

φ·Rn = φ·FBM·ABM — base metal governs; weld itself not the limit state. Pre-qualified joints per AWS D1.1 / AISC.

Partial Joint Penetration (PJP) Welds — §J2.1b

Effective throat = minimum of groove depth or deposited weld; Rn = 0.60·FEXX·Awe (same as fillet weld). Not permitted for primary tensile members in seismic SMF/IMF connections — CJP required there.

10.6 Base Plate Design (Anchor Rods)

AISC Design Guide 1 (2nd Ed.) — bearing pressure fp = Pu/(B·N) ≤ φ·fp,max. Overhang dimensions N and B from required bearing area; plate thickness from cantilever bending at critical sections. ASTM F1554 Gr. 36, 55, or 105 anchor rods.

11. Seismic Design — AISC 341-22

11.1 System Types and R Factors — ASCE 7-22 Table 12.2-1

System R Ωo Cd Min SDC permitted Height limit (SDC D/E)
Moment Frame Systems
Special Moment Frame (SMF) 835.5 All (A–F)NL
Intermediate Moment Frame (IMF) 4.534 B–C (D/E/F with limits)35 ft (SDC D/E/F)
Ordinary Moment Frame (OMF) 3.533 A–C onlyNP (SDC D/E/F)
Concentrically Braced Frame Systems
Special Concentrically Braced Frame (SCBF) 625 All (A–F)NL
Ordinary Concentrically Braced Frame (OCBF) 3.2523.25 A–C (D/E with limits)35 ft (SDC D/E)
Eccentrically Braced Frame & Special Systems
Eccentrically Braced Frame (EBF) 824 All (A–F)NL
Buckling-Restrained Braced Frame (BRBF) 82.55 All (A–F)NL
Special Plate Shear Wall (SPSW) 726 All (A–F)NL
Dual Systems (Frame + Braced Frame or Wall)
Dual — SMF + SCBF 72.55.5 AllNL
Dual — SMF + EBF 82.54 AllNL
Dual — SMF + BRBF 82.55 AllNL

NL = Not Limited; NP = Not Permitted. Ωo = overstrength factor; Cd = deflection amplification factor. Verify current ASCE 7-22 Table 12.2-1 for complete height limits by SDC.

11.2 Special Moment Frame (SMF) — AISC 341-22 §E3

  • Beam-column connections must be prequalified (AISC 358-22) or qualify by test — §E3.6a
  • Protected zone (plastic hinge region): no welded attachments, no holes in protected zone — §E3.5c
  • Highly ductile compactness for beams: λhd required — §D1.1
  • Strong column–weak beam: ΣM*pc / ΣM*pb > 1.0 — §E3.4a (using expected material strengths)
  • Panel zone shear: check separately per §E3.6e; doubler plates as needed
  • Continuity plates required per §E3.6f when column flange does not satisfy local force transfer conditions
  • Common connections: RBS (dog-bone), BU-E-EP, WUF-W — all prequalified per AISC 358

11.3 Special Concentrically Braced Frame (SCBF) — AISC 341-22 §F2

  • Braces: moderately ductile λmd required; KL/r ≤ 200 — §F2.5b
  • V- and inverted-V (chevron) braces: beam must resist unbalanced force assuming one brace buckles at φc·Pn, other brace reaches Ry·Fy·Ag in tension — §F2.4b
  • Gusset plate: clearance ≥ 2tgusset for hinge zone; no folded plate connections — §F2.5c
  • Columns and beams: designed for amplified seismic load (capacity design) using Ry·Fy·Ag of brace in tension + Pcr of brace in compression — §F2.3

11.4 Eccentrically Braced Frame (EBF) — AISC 341-22 §F3

  • Energy dissipation in link beam (between brace attachment points)
  • Shear link: e ≤ 1.6·Mp/Vp — governed by shear yielding (most ductile)
  • Moment link: e ≥ 2.6·Mp/Vp — governed by flexural yielding
  • Link rotation angle: γp ≤ 0.08 rad (shear link) or 0.02 rad (moment link) — §F3.4b
  • Link stiffeners required at both ends and at intermediate points — §F3.5b
  • Lateral bracing at both ends of link — §F3.4d
  • Members outside link: capacity designed for 1.25·Ry·Vlink forces — §F3.3

11.5 Buckling-Restrained Braced Frame (BRBF) — AISC 341-22 §F4

  • BRB elements must be qualified by testing per §K3 or prequalified
  • Adjusted brace strength for capacity design: ω·β·Ry·Fy·Asc (compression) and ω·Ry·Fy·Asc (tension), where ω = strain hardening factor, β = compression overstrength factor (typically ω ≈ 1.5, β ≈ 1.1)
  • Beams and columns: highly ductile λhd compactness required — §D1.1

11.6 Capacity Design Principle

In all seismic systems, capacity design ensures the intended yield mechanism forms before non-ductile failure modes (fracture, connection failure). Forces for capacity-protected elements use expected (probable) strengths — Ry·Fy (yield) and Rt·Fu (ultimate) — rather than nominal values.

12. Serviceability & Deflections — AISC 360-22 Chapter L

12.1 Deflection Limits

AISC 360-22 §L3 — deflection limits are not prescribed in the specification; they are left to engineering judgment and project requirements. The following are widely used industry benchmarks:

ConditionTypical limitNotes
Floor beams — live load onlyL/360Prevents cracking of brittle finishes
Floor beams — total load (L+D post-SDL)L/240General serviceability; adjust for camber
Roof beams — live/snow/windL/240Ponding concern for flat roofs (< ¼:12 slope)
Roof beams — total loadL/180
Cantilever beams — live loadL/180L measured as full cantilever length
Spandrel beams (supporting masonry/glass)L/600 to L/1000Project-specific; check façade consultant
Interstory drift (wind)H/400 to H/600H = story height; varies by cladding type
Interstory drift (seismic) — ASCE 7-22 §12.120.010H to 0.025HRisk Category dependent — see ASCE 7 Table 12.12-1

12.2 Camber

Beams are typically cambered for 75–80% of dead load deflection to offset long-term deflection. Minimum practical camber: L/48" (weld distortion makes less than ~¾ in uneconomical). No camber for spans < 25 ft (7.6 m) typically.

12.3 Floor Vibration — AISC Design Guide 11

Walking-induced vibration governed by frequency and damping:

Occupancyap/g limitMinimum natural frequency fn
Office / residential0.5%Typically > 4 Hz for bay length < 40 ft
Open-plan office, large rooms0.5%Consider panel modes; fn > 8 Hz preferred
Shopping malls1.5%
Rhythmic activities (aerobics, dance)1.5–2.5%fn must not coincide with forcing frequency harmonics
Sensitive labs / operating rooms0.005–0.1%Requires specialist vibration analysis (e.g., GMO VC-A)

fn ≈ π/2·√(g/Δtotal), where Δtotal = total deflection of composite system under sustained loads. Use composite section properties (n = Es/Ec) for transformed moment of inertia.

12.4 Ponding — AISC 360-22 Appendix 2

Flat roofs must be checked for ponding instability (rain water accumulation that increases deflection → more water → positive feedback). AISC uses the Cp and Cs coefficients; adequacy condition: Cp + 0.9·Cs ≤ 0.25 (simplified check). Alternatively, provide ¼:12 minimum slope or design for full ponding load via Appendix 2 procedure.

12.5 Thermal Expansion

Steel expansion: α = 6.5×10⁻⁶/°F (11.7×10⁻⁶/°C). For long structures (>200 ft / 60 m), expansion joints are typically provided to control thermal movement. Required joint width = α·L·ΔT, where ΔT = design temperature range.

This AISC 360-22 structural steel design guide is a practical reference for civil and structural engineers working with steel construction. It covers all major topics in the AISC Specification for Structural Steel Buildings (16th edition / AISC 360-22): steel grades (A992, A572, A36, A500, A53, A913, A1085), section compactness classification per Table B4.1, LRFD and ASD load combinations per ASCE 7-22, tension member design with shear lag factors, compression member column curves and effective length, flexural design with lateral-torsional buckling (LTB) limits Lp and Lr, shear design with tension field action, combined axial and bending interaction equations (H1-1a/b), bolt and weld connection design including slip-critical provisions, and seismic design per AISC 341-22 for SMF, IMF, OMF, SCBF, OCBF, EBF, BRBF, and SPSW systems with corresponding R, Ωo, and Cd factors. Serviceability checks include deflection limits, floor vibration per AISC DG11, camber recommendations, ponding, and thermal expansion. Suitable for steel beam design, steel column design, steel connection design, seismic steel building design, and code compliance checks.

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