IS 14396 Parts 1 to 4 (1996) specify standardized laboratory methods for testing argillaceous swelling rocks, focusing on sampling, specimen preparation, and measurement of axial and radial swelling strains and stresses when specimens are immersed in water. These tests help engineers quantify swelling behavior critical for design and construction in geotechnical and rock mechanics projects involving swelling clay-rich rocks.
Overview
IS 14396 Parts 1 to 4 (1996) specify standardized laboratory methods for testing argillaceous swelling rocks, focusing on sampling, specimen preparation, and measurement of axial and radial swelling strains and stresses when specimens are immersed in water. These tests help engineers quantify swelling behavior critical for design and construction in geotechnical and rock mechanics projects involving swelling clay-rich rocks.
Audience
Contents
Structure
Include in report:
| Component | Description |
|---|---|
| 1 | Stainless steel ring (5-10 mm thick, polished inner surface) |
| 2 | Porous metal plates (stainless steel, high modulus) |
| 3 | Stainless steel loading plate |
| 7 | Rigid loading frame |
| 8 | Loading piston with hemispherical end |
| Parameter | Value/Range |
|---|---|
| Diameter | 50 - 100 mm |
| Thickness | 20 - 30 mm |
| Ring thickness | 5 - 10 mm |
| Radial strain limit | ≤ 10⁻⁴ |
flowchart TD
A[Sample Collection] --> B
IS 14396 Part 1-4: Maximum Axial Swelling Stress
| Parameter | Symbol | Formula / Description |
|---|---|---|
| Axial swelling strain | (\varepsilon_{ax}) | (\delta_{ax} / h) |
| Radial swelling strain | (\varepsilon_{rad}) | (A_c / ( \pi d )) or (\delta_{rad} / d) |
| Maximum axial swelling stress | (\sigma_{max}) | Peak axial stress from stress-strain curve |
flowchart LR
A[Specimen Preparation] --> B[Measure Initial Dimensions]
B --> C[Swelling Test]
C --> D[Measure Axial Displacement (\delta_{ax})]
C --> E[Measure Circumference Increase (A_c)]
D --> F[Calculate \varepsilon_{ax}]
E --> G[Calculate \varepsilon_{rad}]
F & G --> H[Plot Stress vs Strain]
H --> I[Determine Maximum Axial Sw
IS 14396 Part 1-4: Key Formulas for Axial and Radial Free Swelling Strain
[ \varepsilon_{ax} = \frac{\delta_{ax}}{h} ]
[ \varepsilon_{rad} = \frac{\delta_{rad}}{d} ] or equivalently, [ \varepsilon_{rad} = \frac{\Delta C}{C_0} ]
| Parameter | Formula | Description |
|---|---|---|
| Axial swelling strain | (\varepsilon_{ax} = \frac{\delta_{ax}}{h}) | Axial displacement / thickness |
| Radial swelling strain | (\varepsilon_{rad} = \frac{\delta_{rad}}{d}) or (\frac{\Delta C}{C_0}) | Radial displacement / diameter or circumference change |
| Density | Mass/Volume | Before and after swelling |
| Water content | (\frac{\text{Weight of water}}{\text{Dry weight}}) | Initial and final values |
| Degree of saturation | (\frac{\text{Volume of water}}{\text{Void volume}}) | Initial and final values |
flowchart TD
A[Specimen] --> B[Measure initial thickness (h) and diameter (d)]
B --> C[Apply water for swelling]
C --> D[Measure axial displacement (δ_ax)]
C --> E[Measure increase in circumference (ΔC)]
D --> F[Calculate axial strain ε_ax = δ_ax / h]
E --> G[Calculate radial strain ε
IS 14396 Part 1-4: Axial Swelling Stress vs. Axial Swelling Strain
| Parameter | Symbol | Formula/Method |
|---|---|---|
| Axial swelling strain | (\varepsilon_{ax}) | (\delta_{ax} / h) |
| Radial swelling strain | (\varepsilon_{rad}) | (\delta_{rad} / d) or (\Delta C / C_0) |
| Axial swelling stress | (\sigma_{ax}) | Experimental from stress-strain curve |
graph LR
A[Measure axial displacement \(\delta_{ax}\)] --> B[Calculate \(\varepsilon_{ax} = \delta_{ax}/h\)]
C[Measure circumference change \(\Delta C\)] --> D[Calculate \(\varepsilon_{rad} = \Delta C / C_0\)]
B --> E[Plot \(\sigma_{ax}\) vs \(\
Scope (Clause 1.1):
| Parameter | Formula | Variables |
|---|---|---|
| Cross-sectional Area, A | ( A = \frac{\pi}{4} d^2 ) | ( d ) = specimen diameter |
| Axial Stress, ( \sigma ) | ( \sigma = \frac{N}{A} ) | ( N ) = measured axial force |
| Axial Strain, ( \varepsilon ) | ( \varepsilon = \frac{\Delta h}{h_0} ) | ( \Delta h ) = axial displacement, ( h_0 ) = original thickness |
graph LR
A[Specimen in Stainless Steel Ring] --> B[Porous Metal Plates (Top & Bottom)]
B --> C[Loading Plate with Sphere]
C --> D[Loading Frame & Piston]
D --> E[Load
IS 14396 Part 1-4: Apparatus and Equipment - Key Points
Cross-sectional Area, A: [ A = \frac{\pi}{4} d^2 ] where ( d ) = specimen diameter.
Axial Stress, (\sigma): [ \sigma = \frac{N}{A} ] where ( N ) = axial force.
Axial Strain, (\varepsilon): [ \varepsilon = \frac{\Delta h}{h_0} ] where ( \Delta h ) = axial displacement, ( h_0 ) = original specimen thickness.
flowchart TD
IS 14396 Part 1-4: Test Procedures Key Points
graph LR
A[Loading Frame] --> B[Loading Piston]
B --> C[Loading Plate]
C --> D[Upper Porous Plate]
D --> E[Specimen inside Stainless Steel Ring]
E --> F[Lower Porous Plate]
F --> G[Base Support]
| Component | Description | Notes |
|---|---|---|
| Stainless Steel Ring | Radial restraint, polished inner surface | Thickness 5-10 mm, strain ≤10⁻⁴ |
| Porous Metal Plates | High modulus, porous or drilled holes | One above, one below specimen |
| Loading Plate | Stainless steel | Above specimen |
| Loading Frame | Rigid frame with loading device | Maintains specimen height |
| Loading Piston | Hemispherical end | Applies axial load |
This ensures standardized, reproducible swelling stress tests for soil specimens per IS 14396 Part 1
Axial swelling strain, ( e_{ax} ): [ e_{ax} = \frac{\delta_{ax}}{h} ] where ( \delta_{ax} ) = axial displacement, ( h ) = original specimen thickness.
Radial swelling strain, ( e_{rad} ): [ e_{rad} = \frac{\delta_d}{d_0} \quad \text{or} \quad e_{rad} = \frac{\Delta C}{C_0} ] where ( d_0 ) = initial specimen diameter, ( \delta_d ) = radial displacement, ( \Delta C ) = increase in circumference.
[ A = \frac{\pi}{4} d^2 ] where ( d ) = specimen diameter.
[ \sigma = \frac{N}{A} ] where ( N ) = measured axial force.
[ \varepsilon_{total} = \varepsilon_{instantaneous} + \varepsilon_{swelling} ]
graph TD
A[Specimen] -->|Axial Load| B[Loading Plate]
B --> C[Porous Plates (Top & Bottom)]
A -->
Reporting of Results per IS 14396 (Parts 1-4):
| Parameter | Formula | Notes |
|---|---|---|
| Cross-sectional Area (A) | ( A = \frac{\pi d^2}{4} ) | d = specimen diameter |
| Axial Stress ((\sigma)) | ( \sigma = \frac{N}{A} ) | N = axial force (load) |
| Compensated Swelling Strain ((\varepsilon)) | ( \varepsilon = \frac{\Delta h}{h_0} ) | (\Delta h) = displacement increment, (h_0) = original thickness |
graph LR
A[Start Test] --> B[Apply Seating Load]
B --> C[Measure Axial Force & Displacement]
C --> D[Plot Axial Stress vs Time (Fig. 2A)]
C --> E[Plot Axial Stress vs Compensated Swelling Strain (Fig. 2B)]
D --> F[Determine Max Axial Swelling Stress]
E --> G[Calculate Compensated Swelling Strain]
F --> H[End Test]
G --> H
This
IS 14396 (Parts 1-4): Apparatus & Key Formulas for Measuring Axial Swelling Stress
| Parameter | Formula | Variables |
|---|---|---|
| Cross-sectional Area | ( A = \frac{\pi d^2}{4} ) | ( d ) = specimen diameter |
| Axial Stress | ( \sigma = \frac{N}{A} ) | ( N ) = axial load (force) |
| Axial Strain | ( \varepsilon = \frac{\Delta h}{h_0} ) | ( \Delta h ) = axial displacement, ( h_0 ) = original thickness |
| Total Strain | ( \varepsilon_{total} = \varepsilon_{instantaneous} + \varepsilon_{swelling} ) | Distinguishes matrix deformation and swelling strain |
Apparatus for Measuring Axial Swelling Strain (IS 14396 Part 1-4)
| Parameter | Formula | Description |
|---|---|---|
| Axial Swelling Strain (ε_ax) | (\varepsilon_{ax} = \frac{\delta h}{h}) | (\delta h) = axial displacement, (h) = original thickness |
| Radial Swelling Strain (ε_rad) | (\varepsilon_{rad} = \frac{\delta d}{d}) or (\varepsilon_{rad} = \frac{\Delta C}{C}) | (\delta d) = change in diameter, (d) = original diameter, (\Delta C) = increase in circumference |
Committee Responsible:
| Role | Name | Organization |
|---|---|---|
| Chairman | Dr. Bhawani Singh | University of Roorkee, Roorkee |
| Member Secretary | Dr. R. P. Kulkarni | Irrigation Dept., Maharashtra |
| Members | Experts from: | |
| - Central Mining Research Station (CSIR), Roorkee | ||
| - Geological Survey of India | ||
| - Central Water and Power Research Station, Pune | ||
| - National Geophysical Research Institute, Hyderabad | ||
| - Indian Institute of Technology, New Delhi | ||
| - Central Soil and Materials Research Station, New Delhi | ||
| - Various Irrigation Departments and Power Corporations | ||
| - BIS Ex-officio (Director General, Vinod Kumar) |
graph TD
A[Rock Mechanics Sectional Committee CED 48]
A --> B[Chairman: Dr. Bhawani Singh]
A --> C[Member Secretary: Dr. R. P. Kulkarni]
A --> D[Members from Govt., Academia, Research Institutes]
A --> E[Rock Testing Subcommittee CED 48:2]
E --> F[Convener: Dr. A. K. Dhawan]
E --> G[Members: IIT, CSIR, Power Corps, Instruments]
This committee ensures expert consensus and technical rigor in rock mechanics testing standards per IS 14396.
Frequently Asked
Sampling and Preparation of Argillaceous Swelling Rock Specimens (IS 14396 Part 1-4)
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This ensures specimens retain in-situ density and moisture, essential for reliable swelling tests.
Determination of Maximum Axial Swelling Stress (IS 14396 Part 2 & 4)
Specimen Preparation & Measurement:
Test Setup:
Testing Procedure:
Calculations:
[ A = \frac{\pi}{4} d^2 \quad \text{(Cross-sectional area)} ]
[ \sigma = \frac{N}{A} \quad \text{(Axial swelling stress)} ]
[ \varepsilon = \frac{\Delta \delta}{h} \quad \text{(Compensated axial swelling strain)} ]
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Summary: Maximum axial swelling stress is the peak axial force divided by
To accurately measure axial and radial swelling strains in argillaceous swelling rock specimens as per IS 14396 Parts 1-4, the following apparatus is required:
| Component | Purpose | Sensitivity/Specs |
|---|---|---|
| Micrometer Dial Gauges | Measure axial swelling displacement | 2.5 microns sensitivity |
| Stainless Steel Ring | Radial restraint | Thickness 5-10 mm |
| Porous Metal Plates | Water supply to specimen | Stainless steel, porous |
| Load Measuring Device | Measure axial load | ±0.5% accuracy |
| Loading Frame & Piston | Apply and maintain axial load | Up to 10 kN capacity |
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This setup ensures precise measurement of axial swelling strain and controlled radial swelling restraint, critical for evaluating swelling behavior under simulated field conditions.
Test Environment Control During Swelling Tests (IS 14396 Part 1-4):
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Key Point: Strict temperature control and use of distilled water ensure consistent swelling behavior, while precise measurement and loading protocols yield reliable swelling strain and stress data.
The IS 14396 Parts 1-4 provide a systematic approach to test swelling rocks for engineering design against swelling hazards:
Use in design:
Summary Table:
| Test Part | Output | Use in Design |
|---|---|---|
| Part 2/3 | Max swelling stress/strain | Preliminary design, field control |
| Part 4 | Complete stress-strain curve | Detailed analysis, final design |
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Key takeaway: Start with simple tests for quick assessment, then perform detailed tests for final design to mitigate swelling rock hazards effectively.
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