Seismic Design of Highway Bridges: Complete AASHTO LRFD Guide

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Civil Engineering Materialshttps://civilmat.com
I’m Haseeb, a civil engineer and silver medalist graduate from BZU with a focus on structural engineering. Passionate about designing safe, efficient, and sustainable structures, I share insights, research, and practical knowledge to help engineers and students strengthen their technical foundation and professional growth.

Highway bridges are among the most critical pieces of infrastructure in any nation. When an earthquake strikes, a collapsed bridge doesn't just destroy property — it cuts off evacuation routes, blocks emergency responders, and can isolate entire communities for weeks. The 1994 Northridge earthquake alone caused 7 major bridge collapses on the freeway network around Los Angeles, creating traffic disruptions that cost an estimated $1.5 billion in daily economic losses.

Bridge seismic design is fundamentally different from building design. Bridges are long, irregular structures with complex dynamic behaviour, soil-structure interaction at every pier, and failure modes — such as unseating, shear key failure, and abutment displacement — that have no direct equivalent in building design. This guide walks through the complete process using the AASHTO LRFD Seismic Design framework (based on MCEER/ATC-49, the definitive NCHRP 12-49 provisions) and the AASHTO LRFD Bridge Design Specifications.

🏛️ KEY DIFFERENCES: BRIDGE vs BUILDING SEISMIC DESIGN

🏛️ BRIDGES
  • 2 earthquake levels (MCE + Frequent)
  • SDAP classification (not SDC)
  • Displacement-based design (pushover)
  • Soil-structure interaction critical
  • Abutment passive resistance counted
  • Unseating & span continuity checks
  • RB (not R) modification factor
  • Collateral hazards: liquefaction, lateral spreading
🏠 BUILDINGS
  • 1 primary earthquake level (MCER)
  • SDC classification (A through F)
  • Force-based with drift checks
  • Often rigid base assumption
  • No abutment passive resistance
  • Floor slab diaphragm action
  • R (ASCE 7) modification factor
  • Liquefaction treated via foundation requirements
Figure 1 — Side-by-side comparison of bridge vs building seismic design philosophies

1. Bridge Seismic Design vs. Building Design

Bridge seismic design in the United States is governed primarily by:

  • AASHTO LRFD Bridge Design Specifications, 9th Edition (2020) — Section 3.10 for seismic provisions
  • MCEER/ATC-49 (2003) — Recommended LRFD Guidelines for the Seismic Design of Highway Bridges (NCHRP Project 12-49), which forms the technical basis of modern AASHTO seismic provisions
  • AASHTO Guide Specifications for LRFD Seismic Bridge Design, 2nd Edition (2011) — the performance-based alternative
  • Caltrans SDC (Seismic Design Criteria), Version 2.0 — California-specific provisions, widely referenced nationally

The NCHRP 12-49 provisions introduced a fundamentally new approach to bridge seismic design, moving away from the older single-level force-based AASHTO Division I-A approach toward a two-level, displacement-based, performance-driven framework.

🔍 Historical Context: Before NCHRP 12-49, bridge seismic design used a single Acceleration Coefficient A (0 to 1.0) and Seismic Performance Category (SPC A–D). The new provisions replaced this with spectral acceleration maps, site amplification factors, and a dual-level earthquake framework — aligning bridges with the building code approach used in ASCE 7.

2. Performance Objectives & Hazard Levels

Unlike buildings, which are designed for a single performance objective under the MCER, AASHTO/NCHRP 12-49 bridge design explicitly requires checking two earthquake events:

Earthquake Event Probability of Exceedance Return Period Performance Target
Frequent Earthquake 50% in 75 years ~108 years Minimal damage; bridge open to all traffic after inspection
MCE (Rare Earthquake) 3% in 75 years ~2,475 years Significant damage acceptable; bridge may need replacement but does NOT collapse

The Life Safety performance level (minimum required for all bridges) defines what damage is acceptable at each earthquake level:

Earthquake Level Service Level Damage Level
Frequent Immediate — open to all traffic Minimal — essentially elastic response
MCE (Rare) Limited — open to emergency vehicles only Significant — plastic hinging in columns permitted
📌 Note: The 75-year design life is the nominal design life for bridges per the AASHTO LRFD Specifications. The MCE for bridges uses 3% in 75 years (not 2% in 50 years as used for buildings in ASCE 7). Both correspond approximately to a 2,500-year return period.

3. Earthquake Resisting Systems (ERS) & Elements (ERE)

One of the most important innovations in NCHRP 12-49 is the explicit classification of Earthquake Resisting Systems (ERS) and Earthquake Resisting Elements (ERE) into three categories. The designer must select these early in the design process:

✅ PERMISSIBLE

Preferred systems with predictable, ductile behaviour. Examples: plastic hinging in columns above ground, abutment resistance limited to passive resistance, spread footings designed to rock.

⚠️ PERMISSIBLE WITH OWNER'S APPROVAL

Special consideration required. Examples: full passive backfill resistance relied upon (requires specified backfill material), in-ground column hinging (not easily inspectable after earthquake), isolation bearings.

❌ NOT RECOMMENDED FOR NEW BRIDGES

Brittle or non-inspectable behaviour. Examples: non-ductile piles used to resist seismic forces, wall piers used as the primary ERS without adequate ductility detailing.

📌 Design Example 8 (MCEER/ATC-49-2): The five-span bridge near Olympia, WA was classified as "Permissible with Owner's Approval" because the full prescriptive passive capacity of the soil backfill behind the abutments was relied upon for longitudinal resistance. All other EREs used were in the Permissible category — specifically, plastic hinging at the tops of the two-column intermediate bents.

4. Site Classification for Bridges

Bridge site classification follows the same soil categories (A through F) as ASCE 7, based on the average shear wave velocity v̄s, SPT N-value, or undrained shear strength in the top 30 m (100 ft). However, bridge geotechnical investigations are often more detailed than those for buildings, because foundation spring stiffnesses must be explicitly modelled.

Site Class Description s (m/s) Fa (typical) Fv (typical)
A Hard Rock >1,500 0.8 0.8
B Rock (reference site) 760–1,500 1.0 1.0
C Very Dense Soil 360–760 1.2 1.7
D Stiff Soil (default) 180–360 1.6 2.4
E Soft Clay — ⚠️ High amplification <180 0.9–2.5* 2.4–3.5*
F Special (liquefiable, peats) Site-specific study required

*Site Class E amplification factors are highly period- and amplitude-dependent. Values from AASHTO tables; always check against local geotechnical investigation.

🌐 Real Data Point (Design Example 8, MCEER/ATC-49-2): The Olympia, WA bridge site was classified as Site Class E (average v̄s ≈ 183 m/s in top 30 m, including 3 m of soft clay). Site amplification factors were Fa = 0.9 and Fv = 2.4 for the MCE event (SS = 1.175g, S1 = 0.411g), yielding SDS = 1.058g and SD1 = 0.986g — very high seismic demand.

5. Constructing the Design Response Spectrum (AASHTO/NCHRP)

The AASHTO/NCHRP 12-49 design response spectrum is constructed using the same shape as ASCE 7, but must be developed for both earthquake levels (MCE and Frequent). For sites with liquefiable soils, a third, reduced spectrum for the liquefied condition must also be developed.

/* STEP 1: Adjust mapped accelerations for site class */
SMS = Fa × SS     # Adjusted short-period MCE
SM1 = Fv × S1     # Adjusted 1-second MCE
 
/* STEP 2: Design spectral parameters */
SDS = Fa × SS   # Note: AASHTO uses full MCE (no 2/3 reduction unlike ASCE 7)
SD1 = Fv × S1
 
/* STEP 3: Spectrum shape control periods */
T0 = 0.2 × (SD1 / SDS)
TS = SD1 / SDS
 
/* STEP 4: Spectral acceleration at period T */
Sa = SDS × (0.4 + 0.6T/T0)   for T ≤ T0
Sa = SDS                   for T0 < T ≤ TS
Sa = SD1 / T               for TS < T

Olympia WA Example (MCE, Non-Liquefied — from MCEER/ATC-49-2):

Parameter MCE (Non-Liq.) Frequent EQ
SS (mapped) 1.175g 0.261g
S1 (mapped) 0.411g 0.081g
Fa 0.9 2.46
Fv 2.4 3.5
SDS 1.058g 0.642g
SD1 0.986g 0.284g
TS 0.933 s 0.442 s
T0 0.187 s 0.088 s
⚠️ Critical Difference from ASCE 7: AASHTO/NCHRP 12-49 does NOT apply the 2/3 reduction factor used in ASCE 7 (where SDS = 2/3 × SMS). Bridge design uses the full MCE spectral values directly. This means bridge design spectral demands are 50% higher than equivalent building demands at the same site.

6. Seismic Design & Analysis Procedures (SDAP)

The SDAP replaces the older “analysis method” choice in bridge design. It is determined from the Seismic Hazard Level (I–IV) and the bridge's regularity and performance objective:

SDAP Method When Applied Pushover Required?
A1 No seismic analysis Very low seismicity only No
A2 Limited check Low seismicity (Hazard Level I) No
B Equivalent static Regular bridges, Hazard Level II No
C Elastic response spectrum (uniform load or single-mode) Regular bridges, Hazard II–III No
D Elastic response spectrum (multimode) Irregular bridges or Hazard III Optional
E Elastic multimode + Displacement Capacity Verification (pushover) High seismicity (Hazard IV), liquefiable sites, large RB used YES — mandatory

The Olympia, WA bridge in Design Example 8 required SDAP E because: (1) Seismic Hazard Level IV (FaSS = 1.06 > 0.60), (2) the site has liquefiable layers causing potential inelastic foundation deformations, and (3) full passive abutment resistance was relied upon.

7. Seismic Detailing Requirements (SDR)

Separate from the analysis procedure, the SDR governs how the structure is detailed for ductility. SDR 1 through 6 correspond approximately to the old Seismic Performance Categories (SPC) A through D, but with finer granularity:

SDR Key Detailing Requirements
1 Minimum connection forces only; no special ductility detailing
2 Basic seating length requirements; nominal connection force checks
3 Minimum column ductility detailing; abutment seat width checks
4 Full ductile column detailing (confinement, lap splice restrictions, shear design); capacity design of connections; column aspect ratio limits
5 SDR 4 requirements + enhanced foundation detailing; pile confinement through potential hinge zones
6 All of SDR 5 + special inspection requirements; near-fault considerations

8. Response Modification Factors RB

The bridge response modification factor RB (distinct from ASCE 7's R for buildings) reflects the ductility and overstrength of the bridge seismic system. A key difference from building design: the RB factor is period-adjusted because inelastic demand in short-period structures exceeds the equal-displacement assumption.

/* NCHRP 12-49 Response Modification Factor (MCE) */
R = RB × RT     # RT = period-based modifier
 
/* Period-based modifier RT (NCHRP 12-49 Eqn) */
RT = 1.0                       if T ≥ T*
RT = (1/RB)[1 + (RB-1)(T/T*)]   if T < T*
 
Where T* = 1.25 TS (period threshold for short-period amplification)
Substructure Type RB (MCE, Life Safety) RB (Frequent)
Wall piers — strong direction 2 1.3
Wall piers — weak direction 5 1.3
Single-column bents 4 1.3
Multiple-column bents (SDAP E) 6 1.3
Connections (to cap/foundation) 0.8 (elastic design) 0.8
⚠️ Capacity Design Requirement: For SDAP D and E, it is strongly recommended (and often required) that connections — cap beam-to-column and column-to-foundation — be designed using capacity design: i.e., for the maximum forces that can be delivered by plastic hinging of the column, multiplied by an overstrength factor. This is almost always less than using RB = 0.8 (elastic force approach), making capacity design the preferred method.

9. Structural Modelling of Bridges

For multimode response spectrum analysis (SDAP D and E), a 3-D spine model is typically used. Based on MCEER/ATC-49-2 Design Example 8 for a 5-span CIP concrete box girder bridge, the following modelling principles apply:

9.1 Superstructure Modelling

  • Spine (stick) model: Single line of 3-D frame elements along the bridge centroidal axis. Adequate for straight, regular bridges.
  • Nodes at quarter points of each span (minimum) to correctly capture mass distribution — most programs lump mass at nodes.
  • Uncracked section properties for superstructure (concrete box girder) since the superstructure is designed to remain elastic.
  • Density adjustment: Include additional dead loads (wearing surface, barriers, utilities) as increased density, not additional loads.
  • Abutment end diaphragm: Connected to a longitudinal passive soil spring at the back face of the end diaphragm.
See also  IBC/UBC Seismic & Lateral Design Excel Sheet: Free Download

9.2 Substructure Modelling

  • Cracked section properties for columns (effective moment of inertia Ieff ≈ 0.35–0.50 Ig for typical axial loads).
  • Cap beam: Modelled with artificially high torsional stiffness to correctly distribute forces to individual columns when a single-point superstructure-to-bent connection is used.
  • Rigid links from column top to superstructure centroid.
  • Foundation springs at the base of the pile cap (or seal) representing the pile foundation stiffness in 6 DOF.

10. Foundation Spring Modelling

For SDAP E, foundation stiffness must be included in the model — a rigid base assumption is not acceptable. Foundation springs represent the combined lateral, rotational, and axial stiffness of the pile group.

10.1 Pile Lateral Springs (p-y method)

Lateral springs (p-y curves) are generated from soil properties and pile dimensions using the approach of Reese, Matlock, or COM624P/LPILE software. For design purposes, the pile lateral stiffness at the top is extracted and input as a single spring constant.

10.2 Passive Abutment Soil Spring

For abutments in direct contact with backfill (stub-type abutments with overhanging end diaphragm), passive resistance from the backfill provides a significant and often dominant longitudinal resistance. The passive spring value is typically estimated as:

/* Passive Abutment Spring (NCHRP 12-49) */
Kpass = Ki × H × w   # Total passive spring stiffness
Fmax = Pp × H × w   # Maximum passive force (at yield)
 
Where: Ki ≈ 400 kN/m² (per unit area of abutment wall, initial stiffness)
       H = height of abutment backwall (m)
       w = width of abutment backwall (m)
       Pp ≈ 239 kN/m² (passive pressure at full mobilisation)
 
/* Half-spring at each abutment end in the model */
Keach end = Kpass / 2
💡 Iteration Required: The passive soil spring is nonlinear. The analysis must be iterated: if the model shows the abutment spring force exceeds Fmax, the spring must be capped (yielded) and the analysis re-run. This is a common source of iteration in bridge seismic design.

11. Displacement Capacity Verification & Pushover Analysis

For SDAP E, a static pushover analysis (displacement capacity verification) must be performed for each pier. This is the defining feature of SDAP E and represents the shift to displacement-based design in bridge seismic engineering.

11.1 Purpose

The pushover analysis verifies that the displacement capacity of each pier (ΔC) exceeds the displacement demandD) obtained from the multimode elastic response spectrum analysis:

ΔC ≥ ΔD     (must be satisfied for each pier in each direction)
 
/* Where: */
ΔD = target displacement from elastic modal analysis
ΔC = displacement at peak load on the pushover curve (or at onset of collapse mechanism)

11.2 Pushover Procedure

  1. Apply gravity loads (dead load, permanent loads) to the model.
  2. Define plastic hinges at potential locations (column tops and bases, pile tops) using moment-curvature analysis of the section.
  3. Push the structure laterally in the direction of interest, increasing displacement incrementally.
  4. Track base shear vs. deck displacement — the pushover curve. Identify peak capacity ΔC.
  5. Compare ΔC vs. ΔD. If ΔC < ΔD, redesign is required (stiffer/stronger columns, or more ductile detailing).

Deck Displacement Δ (mm) Base Shear V (kN) ΔC Peak Capacity ΔD First plastic hinge forms ΔC > ΔD ✓ (Design OK)
Figure 2 — Idealised bridge pushover (capacity) curve. ΔC (displacement capacity) must exceed ΔD (demand from modal analysis).

12. Seismic Column Design & Confinement (SDR 4)

For SDR 4 (the Olympia bridge example), full ductile column detailing is required. The key provisions for circular RC bridge columns are:

12.1 Flexural Design

Columns are designed for the modified design forces (elastic force divided by RB, adjusted for the period-based modifier RT). The column interaction diagram (P-M) must envelope all load combinations including the orthogonal seismic load combination (100%+40% or SRSS rule).

12.2 Shear Design in Potential Plastic Hinge Zones

/* Column shear demand — capacity design approach */
Vpo = 1.2 × Mpo / Lcol   # Overstrength plastic shear demand
 
/* Nominal shear capacity (ACI 318 / AASHTO) */
Vn = Vc + Vs
Vc = k × √f'c × Ae   # Reduced in plastic hinge zone
Vs = π × Asp × fyh × D' / (2 × s)
 
Where: Mpo = overstrength plastic moment (1.2-1.4 × Mp)
       k = 0 in plastic hinge zone (conservatively zero concrete contribution)
       Asp = area of spiral/hoop bar
       D' = core diameter (centre-to-centre of spiral)

12.3 Confinement (Volumetric Spiral Ratio) — SDR 4

/* Required volumetric spiral ratio for ductility (AASHTO/Caltrans) */
ρs ≥ 0.45 × (Ag/Acore – 1) × (f'c / fyh)
ρs ≥ 0.12 × (f'c / fyh)
 
/* Maximum hoop/spiral spacing in plastic hinge zone */
s ≤ min(D/5, 6×db,long, 150 mm)
 
/* Plastic hinge length for circular columns */
Lp = max(D/2, 0.022 × fye × dbl)

13. Abutment & Connection Design

13.1 Abutment Seat Width

A fundamental unseating check must be performed at all abutments and intermediate piers with expansion joints. The minimum seat width N (mm) must accommodate the elastic demand displacement plus a margin:

N = (12 + 0.03L + 0.12H)(1 + 1.25×AS)^0.5   [mm, AASHTO]
Where: L = length of superstructure to adjacent expansion joint (m)
       H = average column height (m)
       AS = site-adjusted PGA (g)

13.2 Shear Keys (Transverse Connection)

Shear keys transfer transverse seismic forces from the superstructure end diaphragm to the abutment stem wall. They are designed as sacrificial fuses in many designs (designed to yield, protecting the abutment stem wall from damage) or as capacity-protected elements in others. The design choice must be clearly identified in the ERS selection step.

14. Liquefaction Considerations

Liquefaction is one of the most damaging earthquake hazards for bridges. It occurs when saturated loose sands temporarily lose shear strength due to pore pressure build-up during ground shaking. Effects on bridges include:

  • Loss of lateral pile support: p-y springs in liquefiable layers are dramatically reduced (often to near zero)
  • Lateral spreading: Liquefied ground flows laterally toward free faces (embankments, riverbanks), imposing large horizontal forces on pile foundations
  • Settlement: Post-liquefaction reconsolidation causes surface settlement of 0.1–1.0+ m
  • Reduced bearing capacity: Spread footings may lose bearing capacity entirely
/* Simplified liquefaction check (Seed & Idriss 1971, updated Youd et al. 2001) */
FSliq = CRR / CSR
 
CSR = 0.65 × (σv/σ'v) × (amax/g) × rd
CRR = f(N1,60 or qc1N)   # from SPT or CPT correlations
 
Where: CSR = Cyclic Stress Ratio (seismic demand)
       CRR = Cyclic Resistance Ratio (soil capacity)
       rd = stress reduction factor (depth-dependent)
       Liquefaction when FSliq < 1.0

For SDAP E bridges on liquefiable sites, a separate structural analysis must be performed with liquefied foundation springs (p-y curves modified for liquefied soil) to determine the additional demands on pile foundations and column bases.

15. Worked Example: 5-Span Bridge, Olympia, WA (MCEER/ATC-49-2)

Bridge Summary

Type 5-span continuous CIP concrete box girder
Total Length 500 ft (5 × 100 ft spans)
Location Olympia, WA (Lat. 47.0°N, Long. 122.9°W)
Site Class E (soft clay over liquefiable alluvial sands)
Substructure Two-column integral bents with 24-in. CIP piles with steel casings
Abutments Stub-type with overhanging end diaphragm (passive backfill resistance)
SDAP / SDR SDAP E / SDR 4
RB (MCE) 6 (multiple-column bent, SDAP E, Life Safety)
Analysis Tool SAP2000 Nonlinear v7.40; Mathcad for hand calculations

12-Step Design Process (per MCEER/ATC-49-2)

  1. Preliminary Design: Static load (LL + DL) design; define ERS (plastic hinging in columns + passive abutment backfill). Classified as “Permissible with Owner's Approval.”
  2. Basic Requirements: SSS = 1.175g, S1 = 0.411g (USGS). Site Class E. Fa=0.9, Fv=2.4. SDS=1.058g, SD1=0.986g. Seismic Hazard Level IV.
  3. SDAP/SDR: SDAP E required (Hazard IV + liquefaction + full passive abutment). SDR 4.
  4. Elastic Seismic Forces: SAP2000 multimode response spectrum analysis (CQC combination). Separate MCE (non-liquefied), MCE (liquefied), and Frequent earthquake runs.
  5. Design Forces: Applied RB=6 and period modifier RT. Modified design forces combined using 100%+40% orthogonal rule.
  6. Primary EERS Design: Column interaction diagram P-M checked. Pushover model set up.
  7. Displacement Checks: Pushover run in transverse and longitudinal directions. ΔC ≥ ΔD verified. Seat width checks at abutments.
  8. Structural Components: Column shear design using overstrength plastic hinge forces. Confinement (spiral) steel designed for ductility per SDR 4. Cap beam and joint design.
  9. Foundation Design: 24-in. pile design for combined axial + lateral seismic loads. Pile top interaction diagram developed.
  10. Abutment Design: Passive soil spring force checked. Shear key design for transverse loads.
  11. Liquefaction: Separate analysis with liquefied p-y springs. Design for lateral spreading forces on pile caps.
  12. Design Complete: All checks satisfied. Construction documents prepared.

16. Tips, Facts & Common Mistakes

✓ Top 6 Bridge Seismic Design Tips

  1. Identify the ERS and plastic mechanism before starting analysis — it controls everything.
  2. Always run both liquefied and non-liquefied cases for Site Class E/F sites — one often governs foundation design, the other governs column design.
  3. In SAP2000/ETABS, lump mass correctly — superstructure mass not at nodes will cause wrong mode shapes and periods.
  4. Iterate the passive abutment spring: check if the modelled force exceeds Fmax and re-run if needed.
  5. Use moment-curvature analysis (not simplified formulas) for column plastic hinge properties in pushover — it dramatically affects ΔC.
  6. Check the 100%+40% orthogonal combination in both directions — it often produces a different critical column than the SRSS combination.

❌ Common Mistakes

  1. Using gross section properties (Ig) for columns in the seismic model — overestimates stiffness, underestimates demand displacement.
  2. Neglecting foundation springs (rigid base assumption) in SDAP E — code non-compliant and unconservative for displacement demand.
  3. Using the ASCE 7 two-thirds reduction (SDS = 2/3 SMS) for bridge design — AASHTO/NCHRP uses full MCE values; this is a 50% underestimate of seismic demand.
  4. Designing only for the MCE — the frequent earthquake often controls column and bearing design.
  5. Forgetting the vertical seismic effects on long-span bridges and cantilever elements (especially for near-fault sites within 10 km of an active fault).
  6. Not providing a clearly identified load path from superstructure to foundation — the provisions explicitly require this to be documented.
🎥 Historical Lesson — 1971 San Fernando Earthquake: The collapse of the Foothill Freeway (I-5) Olive View Interchange dramatically exposed the deficiency of non-ductile concrete column design in bridges. Columns sheared catastrophically at their tops and bases, causing several deck spans to fall. This directly led to California's development of the first modern seismic detailing standards for bridge columns, and was a key driver for the NCHRP research programme that eventually produced the MCEER/ATC-49 guidelines used today.

17. References & Further Reading

  1. MCEER/ATC-49-2 (2003) — Design Examples: Recommended LRFD Guidelines for the Seismic Design of Highway Bridges. ATC/MCEER Joint Venture. (Primary source document for this article.)
  2. MCEER/ATC-49 (2003) — Recommended LRFD Guidelines for the Seismic Design of Highway Bridges (Part I: Specifications; Part II: Commentary). NCHRP Project 12-49.
  3. AASHTO LRFD Bridge Design Specifications, 9th Edition (2020). Section 3.10 — Earthquake Effects: EQ.
  4. AASHTO Guide Specifications for LRFD Seismic Bridge Design, 2nd Edition (2011). AASHTO.
  5. Caltrans Seismic Design Criteria (SDC), Version 2.0 (2019). California Department of Transportation.
  6. Priestley, M.J.N., Seible, F., and Calvi, G.M. (1996). Seismic Design and Retrofit of Bridges. John Wiley & Sons.
  7. Youd, T.L. et al. (2001). Liquefaction resistance of soils: Summary report from the 1996 NCEER workshop. ASCE Journal of Geotechnical and Geoenvironmental Engineering, 127(10), 817–833.
  8. FHWA Seismic Retrofitting Manual for Highway Bridges, FHWA-RD-94-052 (1995). Federal Highway Administration.
  9. Reese, L.C. and Van Impe, W.F. (2011). Single Piles and Pile Groups Under Lateral Loading, 2nd Ed. CRC Press.
  10. USGS Seismic Design Tool: https://earthquake.usgs.gov/designmaps/

This article is based on the MCEER/ATC-49-2 Design Examples report (NCHRP Project 12-49) and current AASHTO LRFD provisions. All design must be verified by a licensed structural engineer against the applicable code and project-specific conditions.

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