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Neutrinovoltaics: paradigm shift in energy conversion

Neutrinovoltaics: paradigm shift in energy conversion

The causal chain of neutrinovoltaics

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This article summarises the causal chain of neutrinovoltaic technology based on third-party sources: from coherent elastic neutrino-nucleus scattering (CEνNS) via recoil kinematics and micromechanical coupling to electrical transduction. No performance promises are made here; instead, a conservative upper limit of the balance is formulated, with references to peer-reviewed foundations.

Paradigm shift: from macroscopic gradients to nanostructured energy converters

The paradigmatic shift: from macroscopic to nanostructured energy converters, as in neutrinovoltaics. Classical energy technology is based on macroscopic gradients – differences in temperature and pressure or in chemical potentials. These systems convert energy via collective, large-scale movements of charges or molecules, so that their efficiency and dynamics are limited by macroscopic loss mechanisms (friction, heat conduction, increase in entropy).

The nanostructured energy converter of neutrinovoltaics, by contrast, works at the level of quantised excitations (phonons, plasmons, electrons) in 2D or heterogeneous structures whose characteristic dimensions lie in the range of the Debye or Fermi wavelengths. Here, energy transfer no longer takes place via macroscopic gradients but via local momentum and energy flows – that is, via the density of quantised events.

Most general power formula (balance integral)

For a volume V with target nucleus density nN(r) and spectral flux Φ(Eν,r), the conservative upper limit is:

P ≤ η mech→el ∫ V n_N(r)dr3 ∫ Φ(Eν,r) σCEνNS(Eν) ⟨Er(Eν)⟩ dEν

Here ηmech→el is the material-specific transduction efficiency (e.g. piezo-, flexo-, triboelectric). The formulation is a pure balance inequality without technological promises.

CEνNS: theoretical basis & experimental proof

For small momentum transfers (F(q)≈1), the standard differential equation is:

dσ dEr = GF² 4π ⋅ QW ⋅ MN ( 1 − MN⋅Er 2Eν2 F2(q), Q_W ≈ N−(1−4sin2θW)Z

Physical basis: CEνNS & JUNO

  • CEνNS (COHERENT, CONUS+, Nature 2025): the experimental proof confirms that neutrinos can transfer measurable momentum and energy to matter – in the range of eV to keV per scattering, depending on the energy spectrum and target material. → Theoretical basis for a direct energy input from weakly interacting particles into condensed matter.
  • JUNO (since 2025): precise flux data and oscillation parameters for solar and reactor neutrinos with ~3 % energy resolution quantify event densities (events per time and area) and form the empirical basis of any balance of effects. → Interaction (CEνNS) and energy input (JUNO fluxes) are measurable and reproducible.

Kinematics & maximum recoil energy

Inserting the kinematics and the measured cross-sections into (1) gives, for a homogeneous V with atomic number density nN:

Pmax = η mech→el ⋅ n_N ⋅ V ⋅ ∫ Φ(Eν) σCEνNS(Eν) ⋅ ⟨Er(Eν)⟩ dEν

All terms are supported by the literature (Φ, σ, ⟨Er⟩). This equation provides a “hard” upper limit but says nothing about practical orders of magnitude.

Conservative power upper limit (inserting into the balance)

For elastic recoils of a nucleus of mass MN:

Er^max (Eν) = 2Eν2 MN+2Eν ≈ 2Eν2 MN , E_ν≪MN

The mean recoil energy ⟨Er⟩ results from dσ/dEr convolved with Φ(Eν); typical values lie in the eV–keV range.

From micro-recoils to micro-vibrations (coupling to electrics)

The elastic recoils deposit momentum/energy in the crystal lattice (excitable phonons, sub-nm–nm deformations). This micromechanical response can be read out electrically using established transduction principles: PENG, TENG, flexoelectricity in 2D materials.

Nanostructured energy converter: neutrinovoltaics as a conversion platform

An energy converter structured at the nano level, such as a heterogeneous graphene-silicon structure with alternating layers in the nm range, fulfils several decisive physical criteria:

  • Extremely high surface and interface density: every atomic layer is at the same time an active layer. Energy inputs from collisions or vibrations do not couple in at points but across areas and in parallel.
  • Coupling to quantised vibration modes: the energy of small recoils (CEνNS or secondary phonon energy) excites local phonons or plasmons. In conductive 2D materials, these microscopic vibrations can propagate over long coherence lengths, which allows many individual effects to add up (collective amplification).
  • Electronically asymmetric layers (p–n or p–i–n junctions): targeted doping creates a preferred direction for charge carrier movement. In this way, vibration energy becomes a net electric current – analogous to photovoltaics, but without the photon limit.
  • Scaling through additive parallelisation: while macroscopic systems scale approximately with area, P∝A, a nanostructured system scales with the number of active interfaces per volume, N∝A⋅nlayer. With typical layer thicknesses of 1–10 nm, this gives 10⁸–10⁹ active interfaces per cm³. The effective density of energy absorption centres thus rises sharply with miniaturisation.

Consequence: energy that seems unmeasurable on a macroscopic scale is statistically integrated and amplified at the level of billions of parallel nanostructures – similar to the way, in semiconductor technology, the sum signal of many electron measurements becomes macroscopically measurable.

The paradigm shift in energy conversion

The assessment of many classical physicists fails to recognise that CEνNS and precise flux data do not claim that neutrinos suddenly transfer a lot of energy – but that the mechanism of capture and integration has changed.

Macroscopic detectors (e.g. JUNO, ≈20,000 t scintillator) aim at detecting individual events; nanostructured energy converters, by contrast, aim at continuous integration over an extremely large number of microscopic interactions.

That is the paradigm shift: from “event detection” (physics) to “energy accumulation” (neutrinovoltaic technology) – made possible by structuring at the nanoscale, coherent resonances in the material and electronic transduction.

Why it works at scale

Scalability rests on three additive principles:

  • Additivity of scattering events: CEνNS is local and independent – events add up linearly.
  • Additivity of material layers: each layer works independently; the overall effect grows with the number of layers.
  • Additivity of electrical coupling: the resulting micro-charges are summed electrically (parallel connection at the quantum level → measurable macro-current).

Conclusion

Neutrinovoltaic technology is not a “perpetual motion machine”. It is a densely packed, space-filling energy integrator that translates quantified momentum flows into a continuous flow of electrons.

Put simply: neutrinovoltaics is not a technology for creating “energy from nothing”, but a compact system that collects many tiny impulses from its environment and converts them into a steady electric current.

Neutrino logo

Supplementary data (fluxes & experiments)

  • JUNO: taking data since 2025; more precise spectral flux information.
  • KM3NeT / IceCube: context on the cosmic spectrum; not directly relevant to MeV CEνNS power.

Summary derivation from third-party sources

  • CEνNS has been measured (COHERENT, CONUS+). Momentum/energy transfer to the lattice is experimentally established.
  • The upper power limit follows as flux × cross-section × recoil energy (with ηmech→el); all terms are established in the literature.
  • Transduction of micro-deformations into electrical signals is extensively documented (PENG/TENG/flexo literature).
  • Nanostructuring shifts the focus from individual events to energy accumulation and allows scaling via the number of interfaces.

References (selection)

  • Freedman (1974): CEνNS prediction & formula
  • COHERENT (2017, 2021): accelerator detections (CsI, Ar, Ge)
  • CONUS+ (Nature 2025): reactor CEνNS in the coherent regime
  • PDG (2024/2025): cross-sections, kinematics, pp flux
  • Borexino (2018): pp chain
  • PENG/TENG/flexo reviews (ACS Nano 2023; Nat. Commun. Eng. 2024; PRL 2021; PRB 2019; and others)

Notes on content provided by authors

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