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latex/Nucleonics.tex

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\urlstyle{same}
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\title{Nucleonics}
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\author{Matt Lilley}
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\date{\today} % Default to today if no date is provided
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\begin{document}
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\maketitle
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\section{What is nucleonics?}\label{what-is-nucleonics}
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\begin{quote}
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\textbf{Nucleonics is a scientific and engineering discipline that
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studies and applies the principles of physics to design, create, and
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operate devices that manipulate nucleons.}
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\end{quote}
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We take inspiration from the emergence of electronics that marked a
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fundamental shift in humanity's relationship to information. Underlying
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that shift was a revolution in the way we understood and interacted with
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electrons: rather than continuing to blow large aggregates of electrons
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through vacuum tubes, the transistor represented deliberate, precise
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control of electronic states.
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What if, similar to our control of electronic states, we gained precise
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control of nuclear states? Before we can answer that question, it's
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essential to first ask the ``Is it possible?'' question.
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Some of the essential physics of nucleonics (e.g.~nuclear superradiance)
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was already proposed in
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\href{https://doi.org/10.1103/physrevlett.14.589}{1965 by Terhune and
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Baldwin}, but it's only in recent years that it's been possible to
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verify those ideas - see
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\href{https://www.nature.com/articles/s41567-017-0001-z}{Chumakov et.al
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2017}. We're now seeing increased interest and experimental progress in
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the controlling of nuclear states
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e.g.~\href{https://www.science.org/doi/10.1126/sciadv.abc3991}{Bocklage
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et.al 2021} ,
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\href{https://www.nature.com/articles/s41586-021-03276-x}{Heeg et.al
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2021}, and
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\href{https://www.nature.com/articles/s41567-024-02773-w}{Chai et.al
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2025}.
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The answer seems to be yes - nucleonics is possible. Now to the question
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of ``What if?''.
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\section{A vision for nucleonics}\label{a-vision-for-nucleonics}
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What if, similar to our control of electronic states, we gained precise
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control of nuclear states? We might imagine a world where nuclear
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radiation is a thing of the past or a world where we can increase
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nuclear fusion rates in solid states to technologically relevant levels.
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There are other possible visions for nucleonics, e.g.~one might take an
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information technology angle relating to nuclear spintronics. However,
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our vision takes an energy angle. We can recast the vision into a
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``mission statement''
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\begin{quote}
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\textbf{We want to enable rational engineering of small-scale devices
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fueled by clean nuclear energy}
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\end{quote}
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Now that we have a ``destination'', how are we going to get there? Are
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there any potential roadblocks along the way? We need a roadmap.
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\section{Nucleonics Roadmap}\label{nucleonics-roadmap}
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To meet the vision, we need nucleonics to be more than possible, we need
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it to be practical and so the essential question that a nucleonics
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roadmap is answering is:
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\begin{quote}
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\textbf{Is nucleonics practical?}
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\end{quote}
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It may be that manipulating nuclear states for the purposes of energy
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technology is sufficiently difficult to make it more of an academic
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curiosity than an enabler of new technology.
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From the energy perspective that our mission statement focusses on,
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practicality means that we need to be able to:
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\begin{itemize}
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\tightlist
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\item
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Accelerate nuclear transitions by many orders of magnitude
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\item
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Transfer nuclear energy from one type of nucleus to another
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\item
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Control nuclear transitions with low frequency stimulation
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\item
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Extract nuclear energy in benign forms
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\end{itemize}
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From a theoretical perspective, nucleonics does seem practical. In 2024,
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\href{https://arxiv.org/pdf/2501.08338}{Hagelstein et.al} showed for the
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first time that known quantum physics principles could be applied to
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satisfy the above criteria and moreover explain long standing
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experimental nuclear anomalies found in LENR experiments.
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Hagelstein's theoretical framework relies on combining several pieces of
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well established quantum physics in a novel way. The central question is
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whether Mother Nature respects this novel combination. The framework
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needs to be stress tested in several carefully designed experiments in
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order to pass the ultimate litmus test.
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\subsection{Accelerating nuclear transitions by many orders of
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magnitude}\label{accelerating-nuclear-transitions-by-many-orders-of-magnitude}
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One of the key bit of physics responsible for accelerating nuclear
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transitions is Dicke Superradiance. First proposed by
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\href{https://doi.org/10.1103/PhysRev.93.99}{Dicke in the 1950s} for
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atoms and then extended by
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\href{https://doi.org/10.1103/physrevlett.14.589}{Terhune and Baldwin in
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the 1960s} for nuclei, Dicke's model showed that \(N\) particles can
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radiate/decay collectively up to \(N^2\) faster that an individual
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particle. In a solid lattice, the number density is
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\(\sim 10^{28} \ \rm m^{-3}\) and so Dicke enhancements can in principle
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be extremely large.
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The challenge for nuclear superradaince is how close the nuclei need to
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be for collective emission to occur. Dicke's model is based on all \(N\)
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nuclei being coupled together through an interaction with a common
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oscillating field. In order to get the full \(N^2\) enhancement, all the
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nuclei need to be located within a single wavelength of one other. The
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wavelength is determined by the frequency (and hence energy) of the
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field oscillations. Typically the frequency is chosen to be matched to
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the nuclear transitions which mostly have energies of
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\(E > 10 \ \rm keV\) and wavelengths of \(\lambda < 0.1 \ \rm nm\). In a
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typical solid lattice you can fit at most one particle in cube whose
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sides are given by such a small wavelength.
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\href{https://www.nature.com/articles/s41567-017-0001-z}{Chumakov et.al
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2017} achieved small levels of nuclear superradiance (\(\sim 10 \times\)
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rate enhancements) in \(\rm ^{57}Fe\) experiments because of this.
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Much larger Dicke enhancement rates are required for practical
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applications. Bridging the rate enhancement gap can in principle be
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achieved by choosing a low frequency (and hence long wavelength) that's
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mismatched with respect to the nuclear transitions. In such a set-up, a
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nucleus radiates a number of smaller energy oscillator quanta instead of
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a single large one. The challenge with this approach is that the more
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quanta that are involved, the slower the process becomes - this can
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dominate over Dicke enhancements depending on the specific details.
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There is a novelty in demonstrating Dicke enhancements with oscillator
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and nuclei that are mismatched. It would therefore be preferable to
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separate that novelty from the specific demonstration of extremely large
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nuclear Dicke enhancements. One way to do this is to repeat the Chumakov
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experiment but instead of using \(\rm ^{57}Fe\) we use
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\href{https://en.wikipedia.org/wiki/Isotopes_of_thorium\#Thorium-229m}{\(\rm ^{229m}Th\)}.
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\(\rm ^{229}Th\) has a nuclear isomer \(\rm ^{229m}Th\) whose existence
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was hypothesised for many years but
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\href{https://link.springer.com/article/10.1140/epjs/s11734-024-01098-2}{was
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only nailed down in 2024}. \(\rm ^{229m}Th\) is unique in that it has an
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extremely low energy nuclear transition energy of \(8.36 \ \rm eV\)
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which corresponds to a wavelength of \(148 \ \rm nm\). A cube of this
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size would contain about \(3\times 10^7\) nuclei at typical solid
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density - more than enough to observe some very large Dicke
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enhancements.
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The specifics of \(\rm ^{229m}Th\) require us to arrange the system to:
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\begin{itemize}
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\tightlist
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\item
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Maximise radiative decay over internal conversion
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\begin{itemize}
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\tightlist
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\item
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Excite half of the \(\rm ^{229m}Th\) nuclei instead of all of them
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will give us \(N^2\) enhancement of radiation and only \(N/2\)
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enhancement of internal conversion
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\end{itemize}
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\item
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Minimise the reflection of the UV laser light from the surface
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\begin{itemize}
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\tightlist
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\item
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Embed the \(\rm ^{229m}Th\) into an UV transparent material
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\end{itemize}
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\end{itemize}
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\printbibliography
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\end{document}

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