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Quantum for Fusion

Quantum Chemistry of Blanket Tritium Retention

Tritium retention and release in the breeder blanket is a chemistry problem where correlated quantum simulation could inform long-term material choices.

STRATEGY / SLOW ▲ ▼ MICROSECOND REAL-TIMEL7Ecosystem & Strategytelemetry ▲ control ▼open ▸L6Experience & Visualizationtelemetry ▲ control ▼open ▸L5Applications & Copilotstelemetry ▲ control ▼open ▸L4Orchestrationtelemetry ▲ control ▼open ▸L3Twin Modeling & AItelemetry ▲ control ▼open ▸L2Data Fabrictelemetry ▲ control ▼open ▸L1Control Planetelemetry ▲ control ▼open ▸L0Foundationtelemetry ▲ control ▼open ▸PHYSICAL S.M.A.R.T. GENERATOR PLANTBREEDER · HYPERION1R0 1.2 m · A 2.5 · 16.84 T · δ −0.30BURNER · TANDEM MIRROR2317 T throat · 26.49 T plug · fₙ 5.44% · DEC1 center stack + plasma · 2 high-field plug · 3 expander → direct converterCOLOR GRAMMAR strategy AI-workflow infra/data models reactor/DECLINE SEMANTICStelemetry (µs)controlKRONOS FUSION ENERGYAI-NATIVE S.M.A.R.T. GENERATORMASTER BLUEPRINTSHEET 01REV. 2026-08L0-L7 · 2 MACHINES
The AI-Native S.M.A.R.T. Generator Master Blueprint — eight layers (L0→L7), one control stack, wired to both machines. Telemetry rises in microseconds; control descends the same path.

Why blanket chemistry is hard

The breeder (Hyperion) is designed around a tritium breeding ratio treated as a lever across 1.1, 1.5, and 1.8. Whatever tritium is bred is only useful if it can be recovered: hydrogen isotopes bind, diffuse, and trap in the lithium-bearing blanket and structural materials. Predicting binding energies and trapping at defects and interfaces is a correlated-electron chemistry problem.

The quantities of interest are formation and binding energies of hydrogen isotopes at vacancies, grain boundaries, and lithium ceramic surfaces. These set retention inventories and release temperatures, which feed the fuel-cycle balance the breeder must close to reach roughly the 4 kg/yr tritium-class product.

text
# Binding energy of a trapped tritium atom at a defect site:
E_bind = E(defect) + E(T_interstitial) - E(defect + T) - E(bulk)
# each E is a ground-state electronic-structure energy -> VQE/QPE target

# Release follows Arrhenius trapping/detrapping:
k_detrap = nu0 * exp( -(E_migration + E_bind) / (k_B * T) )
#   nu0 attempt frequency; E_bind is the quantum-chemistry unknown

Where quantum could help

Honest status

This is a long-horizon target. Today the accurate references come from classical quantum chemistry and are fed into classical rate-theory models. Quantum simulation is positioned to eventually supply the few binding energies where classical methods disagree, once fault-tolerant resources exist. Until then it is a benchmarking exercise validated against classical results and, ultimately, against measured release curves after FOAK around 2030. It ties directly to neutron-damage defect chemistry.

Content reviewed August 2026 · design-and-simulation stage