CELE Geotechnical Engineering — Lateral Earth Pressure and Retaining StructuresConcept Map
If you learn better by seeing ideas connected visually, this concept map of Lateral Earth Pressure and Retaining Structures is built for you. Every CELE Geotechnical Engineering question draws on these relationships, so building this map mentally is half the battle when you sit for CELE 2026.
Exam context
The Civil Engineer Licensure Examination is conducted by Professional Regulation Commission (PRC) — Board of Civil Engineering and is scheduled for May and November 2026. The Geotechnical Engineering subtest is marked as "Core" in the official pattern, and Lateral Earth Pressure and Retaining Structures appears in position 8th of 11 in the CELE Geotechnical Engineering review rotation. Passing mark: 70% weighted average, no sub-test below 50%. Recent CELE 2026 papers have drawn roughly a meaningful share of questions from this subject.
Lateral Earth Pressure and Retaining Structures - Concept Map
Central Concept
Lateral Earth Pressure and Retaining Structures — Understanding how soil exerts pressure on structures and designing walls to resist it safely
Related Concepts
Concept
Earth-Pressure States and Coefficients
Sub Concepts
- At-Rest Pressure (K₀)
- Active Pressure (Kₐ)
- Passive Pressure (Kₚ)
- Rankine Theory
- Coulomb Theory
Relationship To Central
Foundation for all pressure calculations; determines the magnitude of force acting on the wall
Concept
Resultant Thrust and Pressure Distribution
Sub Concepts
- Vertical Pressure Distribution
- Horizontal Thrust Calculation
- Point of Application
- Effect of Cohesion
- Effect of Surcharge
- Hydrostatic Pressure
Relationship To Central
Converts coefficients into actual forces and moments for stability analysis
Concept
Retaining-Wall Types and Design
Sub Concepts
- Gravity Walls
- Cantilever Walls
- Sheet Piles
- Anchored Walls
- Soldier Pile Walls
Relationship To Central
Structural forms used to resist lateral earth pressure
Concept
Stability Analysis and Safety Checks
Sub Concepts
- Overturning Check (FS ≥ 1.5–2.0)
- Sliding Check (FS ≥ 1.5)
- Bearing Capacity Check
- Tension in Base
- Middle-Third Rule
Relationship To Central
Methods to verify that a designed wall meets geotechnical and structural safety requirements
Concept
Special Conditions and Modifications
Sub Concepts
- Cohesive Soils
- Water Table and Seepage
- Sloping Backfill
- Wall Friction Angle
- Surcharge Loads
Relationship To Central
Factors that modify basic pressure calculations in practical applications
Concept Connections
To
Earth-Pressure Coefficients (K₀, Kₐ, Kₚ)
From
Earth-Pressure States
Strength
strong
Relationship
States determine which coefficient to use; coefficient value depends directly on whether wall moves away (active), toward (passive), or not at all (at-rest)
To
Resultant Thrust Calculation
From
Earth-Pressure Coefficients
Strength
strong
Relationship
Thrust magnitude is calculated using Pa = ½Kγ H² or Pp = ½KpγH²; coefficient is the primary multiplier
To
Point of Application
From
Resultant Thrust Calculation
Strength
strong
Relationship
For dry cohesionless backfill, the resultant acts at H/3 from the base; this distance is crucial for moment calculations in stability checks
To
Overturning Check
From
Resultant Thrust and Pressure
Strength
strong
Relationship
The horizontal component of active thrust (Pa) creates the overturning moment; its point of application determines the magnitude of this moment
To
Resultant Thrust
From
Cohesion Effect
Strength
moderate
Relationship
Cohesion reduces the active pressure by 2c√Kₐ and creates a tension crack near the surface at depth Ht = 2c√Kₐ/γ; reduces overall thrust magnitude
To
Resultant Thrust
From
Water Table and Seepage
Strength
strong
Relationship
Water below the water table adds full hydrostatic pressure γw·hw²/2 independently of soil pressure; increases total thrust significantly and changes point of application
To
Resultant Thrust
From
Surcharge Load
Strength
moderate
Relationship
Surcharge adds uniform pressure Ka·q across the wall height; increases active thrust and acts at H/2 from base, affecting overturning moment
To
Overturning Check
From
Wall Weight
Strength
strong
Relationship
Weight acts at the center of gravity of the wall section; its moment about the toe resists the overturning moment from earth pressure
To
Sliding Check
From
Wall Weight
Strength
strong
Relationship
Weight provides the normal force; friction force = μ × W provides resistance to sliding from horizontal thrust component
To
Stability Analysis
From
Overturning Check
Strength
strong
Relationship
First stability check performed; if FS_OT < 1.5–2.0, wall design is inadequate and must be enlarged
To
Stability Analysis
From
Sliding Check
Strength
strong
Relationship
Second stability check; compares friction resistance to horizontal thrust; if FS_slide < 1.5, base friction is inadequate
To
Stability Analysis
From
Bearing Capacity Check
Strength
strong
Relationship
Third stability check; ensures resultant force falls within middle third of base (e ≤ L/6) to avoid excessive tension and bearing failure
To
Earth-Pressure Coefficients
From
Gravity Wall Type
Strength
moderate
Relationship
Gravity walls rely entirely on mass to resist earth pressure; active pressure coefficients determine the forces the wall must resist
To
Stability Analysis
From
Cantilever Wall Type
Strength
moderate
Relationship
Cantilever walls use reinforced concrete and structural action (heel effect) to reduce base size required; still require all three stability checks
To
Passive Pressure
From
Sheet Pile Type
Strength
moderate
Relationship
Sheet piles in excavations develop passive resistance along the depth of embedment; passive pressure helps anchor the wall
To
Active Pressure Coefficient
From
Rankine Theory
Strength
strong
Relationship
Rankine provides the simplified formula Ka = tan²(45° - φ/2) for smooth vertical walls with horizontal backfill; foundation for all active pressure calculations
To
Earth-Pressure Coefficients
From
Coulomb Theory
Strength
moderate
Relationship
Coulomb generalizes Rankine by including wall friction angle δ and sloping backfill; gives more accurate coefficients for real walls but requires graphical or iterative solution
To
Coulomb Theory
From
Sloping Backfill
Strength
moderate
Relationship
Sloping backfill (angle β) increases earth pressure above the horizontal case; Coulomb method required; vertical and horizontal components must be analyzed separately
To
Passive Pressure
From
Wall Friction Angle
Strength
moderate
Relationship
Wall friction angle δ increases passive resistance significantly; Kp increases when δ > 0, making anchored walls more effective
To
Middle-Third Rule
From
Tension in Base
Strength
strong
Relationship
If resultant eccentricity e > L/6 (outside middle third), tension develops at the toe; concrete walls avoid tension design by using the middle-third rule
To
Allowable Pressure
From
Bearing Capacity
Strength
strong
Relationship
Toe pressure must not exceed soil bearing capacity; if soil is weak, foundation must be enlarged or ground improved
To
Horizontal and Vertical Components
From
Resultant Thrust
Strength
moderate
Relationship
For vertical walls, thrust is horizontal; for inclined walls, thrust acts normal to wall face and must be resolved into horizontal and vertical components
To
Design Pressure
From
Active Pressure
Strength
strong
Relationship
Active pressure (smallest) is used for design of structures resisting earth (retaining walls, basement walls); represents the critical design condition
To
Design Conservatism
From
Passive Pressure
Strength
moderate
Relationship
Passive pressure (largest) is rarely fully mobilized in design; only credited when wall can reliably push soil (e.g., sheet piles); usually neglected for conservative design
To
Stability Analysis
From
Safety Factors
Strength
strong
Relationship
Each of the three checks uses a target FS (overturning 1.5–2.0, sliding 1.5, bearing based on soil); FS ensures adequate safety margin
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