Shear stress is a central concept in materials and rock mechanics and determines how concrete, steel, and natural stone deform or fail under transverse actions. In practical deconstruction it governs crack formation, slip joints, and controlled fracture surfaces—such as when using concrete demolition shear, stone and concrete splitters, combination shears, or steel shear. Those who understand and control shear stresses reduce collateral damage, master fracture paths, and increase execution safety in fields such as concrete demolition, strip-out, rock excavation, tunnel construction, and natural stone extraction.
Definition: What is meant by shear stress
Shear stress τ denotes the stress components acting tangentially to the considered surface. It arises when a shear force F acts across a cross-section or along a separation plane and has the same dimension as compressive and tensile stresses (N/mm² or MPa). Idealized, τ = F/A applies for uniformly distributed shear forces over the shear area A. In real components and rocks, however, the distribution is usually non-constant; geometry, notches, joints, reinforcement, and friction significantly influence local peak values. Material behavior in shear is governed by the shear modulus G (τ = G · γ with the shear strain γ) as well as by friction and cohesion at contact surfaces.
Significance in deconstruction and rock mechanics
Shear stresses control where concrete elements slip, where rock yields along joint systems, and how steel is sheared when cutting. In concrete demolition with concrete demolition shear, compressive, tensile, and shear components superimpose at the crushing jaws; with stone and concrete splitters, radial expansion pressure initiates tensile cracks that subsequently propagate along shear planes or weakness zones. In natural stone extraction and tunnel construction, the orientation and shear strength of discontinuities (joints, bedding, fractures) determine fracture geometry and stability. For strip-out and cutting works, shear stresses in sheets and sections govern cut quality, for example when using steel shear, Multi Cutters, or tank cutters.
Physical fundamentals and key parameters
Shear stresses occur in torsion, in shear-force regions of beams, and at contact interfaces. Important relations include: τ = G · γ (linear-elastic), in beam segments approximately τ ≈ 1.5 · V/A for rectangular cross-sections (V = shear force), and in torsion τ = T · r / J (T = torsional moment, r = radius, J = polar moment of inertia). In heterogeneous materials such as concrete, aggregates, matrix, moisture, and crack density affect shear stiffness; in rock, anisotropy and joint surface roughness are decisive. At contact limits the Mohr–Coulomb criterion is frequently used: τ = c + σn · tan φ (cohesion c, normal stress σn, friction angle φ), which illustrates the dependence of shear strength on normal load.
Shear distribution in concrete, steel, and natural stone
Concrete transfers shear through its matrix, aggregates, and—once cracked—through interlock at crack faces and reinforcement engagement. Steel behaves linearly in the elastic range and shows ductile shearing once the yield strength is exceeded. Natural stone and rock exhibit brittle behavior; along rough joints, interlock increases shear capacity, while smooth or lubricated joints reduce it markedly. Temperature, loading rate, and moisture change shear strength, which is why ongoing observation and adaptation of the approach are important.
Shear stress in concrete demolition and special deconstruction
During deconstruction, shear stresses arise primarily at notches, openings, bearing regions, and along cracks. Concrete demolition shear produces controlled fracture zones; the combination of localized compression and lever action leads to pronounced shear and tensile components at crack tips. The aim is to orient fracture surfaces so that members fail along planned planes without triggering undesired slip mechanisms in adjacent areas. Hydraulic power unit settings influence the rate of force build-up through flow rate and pressure and thus shear-governed crack propagation; smooth, reproducible load steps improve control.
Practical guide: Steering shear stresses deliberately
- Pre-cracking and notching: Targeted notches or saw cuts steer shear-stress redistribution so that cracks preferentially follow the intended path.
- Expose reinforcement: Cut exposed bars with steel shear or Multi Cutters to avoid uncontrolled shear interlock and spalling during crushing.
- Create unloaded states: Temporary shoring reduces normal stresses σn, lowering friction-based shear at contact surfaces and favoring controlled separation.
- Plan the sequence: First redistribute areas with high shear force, then separate members with concrete demolition shear; interrupt shear paths step by step.
- Meter the speed: Continuous, non-jerky force build-up from the hydraulic power pack keeps shear peaks low and improves crack control.
Shear stress with stone and concrete splitters
Stone and concrete splitters operate via spreading wedges or cylinders that generate radial pressure in boreholes. Primarily, tensile stresses transverse to the borehole axis initiate cracks; as propagation continues, shear stresses along weakness zones, joints, and aggregate boundaries determine the final fracture surface. This enables low-vibration work in rock excavation and tunnel construction; in natural stone extraction, the alignment of drill patterns supports splitting along bedding-parallel shear joints.
Drill pattern, joints, and shear planes
- Read the geology: Identify joint orientation, bedding, and natural weakness zones. The goal is to activate shear planes with sufficient roughness and friction while avoiding undesirable slip joints.
- Select borehole spacing: Uniform spacing promotes a homogeneous stress state; spacing that is too large favors uncontrolled shear paths between holes.
- Control spreading direction: Orient expansion so that tensile cracks follow the desired planes and subsequent shear offsets occur in a controlled manner.
- Separate pre-split and final break: First create separation cracks, then release remaining sections with concrete demolition shear or combination shears to minimize shear interlock.
Shear loading in reinforcement, sections, and sheets
When cutting reinforcing bars, steel sections, and sheet metal with steel shear, combination shears, or Multi Cutters, shearing dominates: the blades create concentrated shear stresses that make the material fail along a short shear zone. Edge quality and burr formation depend on material strength, blade geometry, clearance, and load stepping. With tank cutters, the stress state in thin-walled shells is additionally influenced by membrane and buckling phenomena; a controlled cutting sequence and restraint prevent unwanted slipping and kinking.
Cut quality and shear state
- Small clearances and sharp blades reduce local shear peaks and improve the cut edge.
- Pre-relieving by suspensions reduces normal stresses and thus frictional components, promoting uniform shearing.
- With coated sheets, friction of the top layers affects the required shear stresses; adjust cutting speed accordingly.
Assessment, measurement, and calculation of shear stresses
In planning, shear stresses are estimated analytically, numerically, or empirically. Simplified beam theory, torsion approaches, and contact models deliver initial magnitudes. For rock and contact joints, direct shear tests, shear deformation measurements, and inferences from trial loadings are common. In existing structures, crack patterns, slip marks, and wear traces indicate shear paths. Measurements should be planned project-specifically; results must be interpreted in context.
Formulas and simplified approaches
- Uniform shear: τ = F / A for idealized, plane-parallel shear surfaces.
- Rectangular beam under shear force: τ ≈ 1.5 · V / A, maximum at the section center, decaying towards the edges.
- Torsion of a solid round: τ = T · r / J; maximum at the outer radius.
- Contact and joint failure (Mohr–Coulomb): τ = c + σn · tan φ; increasing normal stress raises shear capacity via friction.
- Crack friction in concrete: After an initial tensile crack, shear is carried via interlock and reinforcement engagement; effective shear capacity depends on roughness, crack opening, and any present tensile force.
Crack guiding, joints, and controlled shear planes
Planned separation cuts, notches, and defined bearings create intended shear planes. In strip-out and cutting, this protects adjacent components. Concrete demolition shear can then work along prepared lines, minimizing shear redistribution and limiting secondary damage. In special operations—such as in sensitive environments—a combination of borehole splitting, targeted saw cuts, and staged shear separations helps reduce vibrations, dust, and uncontrolled slip mechanisms.
Shear stress in rock excavation and tunnel construction
In rock masses, discontinuities govern shear capacity. Wedge and slab failures occur when shear stress along joints exceeds frictional and cohesive components. Stone and concrete splitters exploit natural anisotropy: with the right arrangement of boreholes, targeted tensile cracks are produced, after which separation proceeds along existing shear planes. When enlarging tunnel cross-sections or benching, control of shear paths is decisive for limiting loosening zones and avoiding subsequent breaks.
Influence of roughness and water
Rougher joints increase shear strength through interlock; water can act as a lubricant and reduce effective shear capacity. Drainage and surface cleaning improve friction conditions—particularly before applying concrete demolition shear or actuating split cylinders.
Execution, safety, and low-impact working
Shear-stress-aware execution includes the stepwise reduction of shear paths, preparation of intended separation planes, and controlled load stepping from the hydraulic power pack. Observing crack growth, edge spalling, and slip joints is essential; adjustments are made situationally. Notes on occupational safety, emissions, and environmental conditions must generally be observed and always checked project-specifically. Close coordination between planning and execution supports safe, material-friendly, and precise separation with concrete demolition shear, stone and concrete splitters, and the other tools of Darda GmbH.




















