diff --git a/src/materials/norton_creep.jl b/src/materials/norton_creep.jl
new file mode 100644
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--- /dev/null
+++ b/src/materials/norton_creep.jl
@@ -0,0 +1,71 @@
+# SPDX-FileCopyrightText: 2015-2026 Jukka Aho
+# SPDX-License-Identifier: MIT
+
+"""
+Norton deviatoric creep strain `ε_c` with linear elastic unloading:
+
+`σ = 𝔻 : (ε − ε_c)`, `Δε_c = (3/2) Δt A σ_vm^{n−1} s / σ_vm`.
+
+Optional irradiation-like **volumetric swelling** increment
+`Δε_sw = β \\, \\dot{\\phi} \\, Δt` added isotropically to `ε_c` when `β` and
+`phi_dot` are set.
+
+Elastic tangent only (ignores creep Jacobian); suited to explicit creep
+sub-stepping inside an implicit displacement solve.
+"""
+
+using Tensors
+
+struct NortonCreepElastic <: AbstractMaterial
+    elastic::LinearElastic
+    A::Float64
+    n::Float64
+    β_swelling::Float64
+    phi_dot::Float64
+
+    function NortonCreepElastic(elastic::LinearElastic, A::Float64, n::Float64, β::Float64, ϕdot::Float64)
+        A ≥ 0 || throw(ArgumentError("Norton coefficient A must be non-negative"))
+        β ≥ 0 || throw(ArgumentError("swelling coefficient β must be non-negative"))
+        ϕdot ≥ 0 || throw(ArgumentError("phi_dot must be non-negative"))
+        new(elastic, A, n, β, ϕdot)
+    end
+end
+
+function NortonCreepElastic(; E::Real, ν::Real, A::Real, n::Real, β_swelling::Real = 0.0, phi_dot::Real = 0.0)
+    NortonCreepElastic(LinearElastic(E = E, ν = ν), Float64(A), Float64(n), Float64(β_swelling), Float64(phi_dot))
+end
+
+material_behavior(::NortonCreepElastic) = StatefulStrainDependent()
+supported_physics(::NortonCreepElastic) = (Elasticity{3}(),)
+required_state_variables(::NortonCreepElastic) = (CreepStrain,)
+
+function compute_stress(mat::NortonCreepElastic, ε::SymmetricTensor{2,3}, ::Nothing, Δt::Float64)
+    return compute_stress(mat, ε, NamedTuple(), Δt)
+end
+
+function compute_stress(mat::NortonCreepElastic, ε::SymmetricTensor{2,3}, state_old::NamedTuple, Δt::Float64)
+    ε_c_old = get(state_old, :ε_c, zero(SymmetricTensor{2,3}))
+
+    σ_el, _, _ = compute_stress(mat.elastic, ε - ε_c_old, NamedTuple(), 0.0)
+    s = dev(σ_el)
+    norm2 = s ⊡ s
+    seq = √(3.0 / 2.0 * norm2)
+
+    Δε_vol = zero(SymmetricTensor{2,3})
+    if mat.β_swelling > 0 && mat.phi_dot > 0 && Δt > 0
+        ev = mat.β_swelling * mat.phi_dot * Δt
+        Δε_vol = (ev / 3.0) * one(SymmetricTensor{2,3,Float64,6})
+    end
+
+    Δε_creep = zero(SymmetricTensor{2,3})
+    if mat.A > 0 && Δt > 0 && seq > 1e-14
+        η = Δt * mat.A * seq^(mat.n - 1)
+        Δε_creep = (1.5 * η / seq) * s
+    end
+
+    ε_c_new = ε_c_old + Δε_creep + Δε_vol
+    σ_new, _, _ = compute_stress(mat.elastic, ε - ε_c_new, NamedTuple(), 0.0)
+    𝔻 = elasticity_tensor(mat.elastic)
+
+    return σ_new, 𝔻, (ε_c=ε_c_new,)
+end