Editorial pass: tactical, operational, and strategic improvements
TACTICAL (sentence-level): - Applied Gopen's Sense of Structure principles throughout - Improved topic-stress positioning and topic strings - Strengthened verb choices and reduced unnecessary passive voice - Consolidated choppy sentence sequences for better flow - Replaced colons and dashes for better emphasis where appropriate OPERATIONAL (paragraph/section): - Enhanced transitions between paragraphs and subsections - Improved coherence within sections by connecting related ideas - Streamlined paragraph-level flow, especially in Section 2 and 3 - Better signposting of logical progression STRATEGIC (document-level): - Verified Heilmeier catechism alignment across all sections - Strengthened cross-references between sections - Improved document-level coherence and argument flow - Ensured each section clearly answers its stated Heilmeier questions
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I develop autonomous control systems with mathematical guarantees of safe and correct behavior.
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I develop autonomous control systems with mathematical guarantees of safe and correct behavior.
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% INTRODUCTORY PARAGRAPH Hook
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% INTRODUCTORY PARAGRAPH Hook
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Nuclear reactors today depend on human operators with extensive training. These operators follow detailed written procedures and switch between control objectives as plant conditions change.
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Nuclear reactors today depend on extensively trained human operators. Operators follow detailed written procedures and switch between control objectives as plant conditions change.
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% Gap
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% Gap
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Small modular reactors face a fundamental economic challenge: their per-megawatt staffing costs significantly exceed those of conventional plants, threatening economic viability. Autonomous control systems could manage complex operational sequences without constant supervision—but only with safety assurance equal to or exceeding that of human-operated systems.
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Small modular reactors face a fundamental economic challenge: per-megawatt staffing costs significantly exceed those of conventional plants, threatening economic viability. Autonomous control systems could manage complex operational sequences without constant supervision—but only if they provide safety assurance equal to or exceeding human-operated systems.
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% APPROACH PARAGRAPH Solution
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% APPROACH PARAGRAPH Solution
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I produce hybrid control systems correct by construction by unifying formal methods from computer science with control theory.
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I produce hybrid control systems correct by construction, unifying formal methods from computer science with control theory.
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% Rationale
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% Rationale
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Human operators already work this way: discrete logic switches between continuous control modes. Formal methods generate provably correct switching logic but cannot handle the continuous dynamics governing transitions. Control theory verifies continuous behavior but cannot prove discrete switching correctness. End-to-end correctness requires both approaches working together.
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Human operators already work this way: discrete logic switches between continuous control modes. Formal methods generate provably correct switching logic but cannot handle continuous dynamics governing transitions. Control theory verifies continuous behavior but cannot prove discrete switching correctness. End-to-end correctness requires both approaches working together.
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% Hypothesis and Technical Approach
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% Hypothesis and Technical Approach
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Three stages bridge this gap. First, NASA's Formal Requirements Elicitation Tool (FRET) translates written operating procedures into temporal logic specifications. FRET structures requirements by scope, condition, component, timing, and response. Realizability checking then exposes conflicts and ambiguities before implementation begins. Second, reactive synthesis generates deterministic automata provably correct by construction. Third, reachability analysis verifies that continuous controllers satisfy requirements imposed by each discrete mode. Engineers design these continuous controllers using standard control theory techniques.
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Three stages bridge this gap. First, NASA's Formal Requirements Elicitation Tool (FRET) translates written operating procedures into temporal logic specifications. FRET structures requirements by scope, condition, component, timing, and response. Realizability checking then exposes conflicts and ambiguities before implementation begins. Second, reactive synthesis generates deterministic automata provably correct by construction. Third, reachability analysis verifies that continuous controllers satisfy requirements imposed by each discrete mode. Engineers design these continuous controllers using standard control theory techniques.
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@ -6,9 +6,9 @@ I develop autonomous hybrid control systems with mathematical guarantees of safe
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% INTRODUCTORY PARAGRAPH Hook
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% INTRODUCTORY PARAGRAPH Hook
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Nuclear power plants require the highest levels of control system reliability. Control system failures risk economic losses, service interruptions, or radiological release.
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Nuclear power plants require the highest levels of control system reliability. Control system failures risk economic losses, service interruptions, or radiological release.
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% Known information
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% Known information
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Nuclear plants today depend on human operators with extensive training. These operators follow detailed written procedures and strict regulatory requirements. They switch between control modes based on plant conditions and procedural guidance.
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Nuclear plants today depend on extensively trained human operators. Operators follow detailed written procedures and strict regulatory requirements. They switch between control modes based on plant conditions and procedural guidance.
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% Gap
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% Gap
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This reliance on human operators prevents autonomous control and creates a fundamental economic challenge for next-generation reactor designs. Small modular reactors face per-megawatt staffing costs far exceeding those of conventional plants, threatening economic viability. Autonomous control systems could manage complex operational sequences without constant human supervision—but only with safety assurance equal to or exceeding that of human operators.
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This reliance on human operators prevents autonomous control and creates a fundamental economic challenge for next-generation reactor designs. Small modular reactors face per-megawatt staffing costs far exceeding those of conventional plants, threatening economic viability. Autonomous control systems could manage complex operational sequences without constant human supervision—but only if they provide safety assurance equal to or exceeding human operators.
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% APPROACH PARAGRAPH Solution
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% APPROACH PARAGRAPH Solution
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I produce hybrid control systems correct by construction, unifying formal methods with control theory.
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I produce hybrid control systems correct by construction, unifying formal methods with control theory.
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This section examines how nuclear reactors operate today. No current approach—whether human-centered or formal methods—provides autonomous control with end-to-end correctness guarantees.
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This section examines how nuclear reactors operate today. No current approach—whether human-centered or formal methods—provides autonomous control with end-to-end correctness guarantees.
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Three subsections structure this analysis. First: reactor operators and their operating procedures. Second: fundamental limitations of human-based operation. Third: formal methods approaches that verify discrete logic or continuous dynamics but not both together.
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Three subsections structure this analysis: reactor operators and their operating procedures, fundamental limitations of human-based operation, and formal methods approaches that verify discrete logic or continuous dynamics but not both together.
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These limits establish the verification gap that Section 3 addresses.
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These limits establish the verification gap that Section 3 addresses.
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Understanding the limits of current practice requires examining how nuclear plants operate today. Three aspects structure this analysis: the hierarchy of procedures, the role of operators in executing them, and the operational modes that govern reactor control.
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Understanding the limits of current practice requires examining how nuclear plants operate today. Three aspects structure this analysis: the hierarchy of procedures, the role of operators in executing them, and the operational modes that govern reactor control.
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Nuclear plant procedures form a strict hierarchy. Normal operating procedures govern routine operations. Abnormal operating procedures handle off-normal conditions. Emergency Operating Procedures (EOPs) manage design-basis accidents. Severe Accident Management Guidelines (SAMGs) address beyond-design-basis events. Extensive Damage Mitigation Guidelines (EDMGs) cover catastrophic damage. These procedures must comply with 10 CFR 50.34(b)(6)(ii); NUREG-0899 provides development guidance~\cite{NUREG-0899, 10CFR50.34}.
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Nuclear plant procedures form a strict hierarchy: Normal operating procedures govern routine operations, abnormal operating procedures handle off-normal conditions, Emergency Operating Procedures (EOPs) manage design-basis accidents, Severe Accident Management Guidelines (SAMGs) address beyond-design-basis events, and Extensive Damage Mitigation Guidelines (EDMGs) cover catastrophic damage. These procedures must comply with 10 CFR 50.34(b)(6)(ii); NUREG-0899 provides development guidance~\cite{NUREG-0899, 10CFR50.34}.
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Procedure development relies on expert judgment and simulator validation—not formal verification. 10 CFR 55.59~\cite{10CFR55.59} requires rigorous assessment through technical evaluation, simulator validation testing, and biennial review. Yet key safety properties escape formal verification. No mathematical proofs confirm that procedures cover all possible plant states, that required actions complete within available timeframes, or that transitions between procedure sets maintain safety invariants.
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Procedure development relies on expert judgment and simulator validation—not formal verification. 10 CFR 55.59~\cite{10CFR55.59} requires rigorous assessment through technical evaluation, simulator validation testing, and biennial review. Yet key safety properties escape formal verification: no mathematical proofs confirm that procedures cover all possible plant states, that required actions complete within available timeframes, or that transitions between procedure sets maintain safety invariants.
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\textbf{LIMITATION:} \textit{Procedures lack formal verification of correctness
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\textbf{LIMITATION:} \textit{Procedures lack formal verification of correctness
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and completeness.} Current procedure development relies on expert judgment and
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and completeness.} Current procedure development relies on expert judgment and
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and one SRO for current-generation units~\cite{10CFR50.54}. Becoming a reactor
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and one SRO for current-generation units~\cite{10CFR50.54}. Becoming a reactor
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operator requires several years of training.
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operator requires several years of training.
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Human error persistently contributes to nuclear safety incidents despite decades of improvements in training and procedures. This persistence motivates formal automated control with mathematical safety guarantees. Under 10 CFR Part 55, operators hold legal authority to make critical decisions, including authority to depart from normal regulations during emergencies. The Three Mile Island (TMI) accident demonstrated how personnel error, design deficiencies, and component failures combine to cause disaster. Operators misread confusing and contradictory indications, then shut off the emergency water system~\cite{Kemeny1979}. The President's Commission on TMI identified a fundamental ambiguity: placing responsibility for safe power plant operations on the licensee without formally verifying that operators can fulfill this responsibility guarantees nothing. This tension between operational flexibility and safety assurance remains unresolved—the person responsible for reactor safety often becomes the root cause of failure.
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Human error persistently contributes to nuclear safety incidents despite decades of improvements in training and procedures. This persistence motivates formal automated control with mathematical safety guarantees. Under 10 CFR Part 55, operators hold legal authority to make critical decisions, including authority to depart from normal regulations during emergencies. The Three Mile Island (TMI) accident demonstrated how personnel error, design deficiencies, and component failures combine to cause disaster: operators misread confusing and contradictory indications, then shut off the emergency water system~\cite{Kemeny1979}. The President's Commission on TMI identified a fundamental ambiguity—placing responsibility for safe power plant operations on the licensee without formally verifying that operators can fulfill this responsibility guarantees nothing. This tension between operational flexibility and safety assurance remains unresolved: the person responsible for reactor safety often becomes the root cause of failure.
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Multiple independent analyses converge on a striking statistic: human error accounts for 70--80\% of nuclear power plant events, compared to approximately 20\% for equipment failures~\cite{WNA2020}. More significantly, human factors—poor safety management and safety culture—caused all severe accidents at nuclear power plants: Three Mile Island, Chernobyl, and Fukushima Daiichi~\cite{hogberg_root_2013}. A detailed analysis
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Multiple independent analyses converge on a striking statistic: human error accounts for 70--80\% of nuclear power plant events, compared to approximately 20\% for equipment failures~\cite{WNA2020}. More significantly, human factors—poor safety management and safety culture—caused all severe accidents at nuclear power plants: Three Mile Island, Chernobyl, and Fukushima Daiichi~\cite{hogberg_root_2013}. A detailed analysis
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of 190 events at Chinese nuclear power plants from
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of 190 events at Chinese nuclear power plants from
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\subsection{Summary: The Verification Gap}
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\subsection{Summary: The Verification Gap}
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This section answered the two Heilmeier questions: What has been done? What are the limits of current practice?
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This section answered two Heilmeier questions: What has been done? What are the limits of current practice?
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\textbf{What has been done?} Three approaches currently exist, each with fundamental limitations:
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\textbf{What has been done?} Three approaches currently exist, each with fundamental limitations:
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\begin{itemize}
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\begin{itemize}
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\item Human operators provide operational flexibility but introduce persistent reliability limitations. Four decades of training improvements have failed to eliminate these limitations.
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\item Human operators provide operational flexibility but introduce persistent reliability limitations that four decades of training improvements have failed to eliminate.
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\item HARDENS verified discrete logic but omitted continuous dynamics.
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\item HARDENS verified discrete logic but omitted continuous dynamics.
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\item Differential dynamic logic expresses hybrid properties but requires post-design expert analysis. It fails to scale to system synthesis.
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\item Differential dynamic logic expresses hybrid properties but requires post-design expert analysis and fails to scale to system synthesis.
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\end{itemize}
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\end{itemize}
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No existing approach addresses both discrete and continuous verification compositionally.
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No existing approach addresses both discrete and continuous verification compositionally.
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\textbf{What are the limits of current practice?} No existing methodology synthesizes provably correct hybrid controllers from operational procedures with verification integrated into design. Current approaches verify either discrete logic or continuous dynamics—never both compositionally. This verification gap prevents autonomous nuclear control with end-to-end correctness guarantees. Training improvements cannot overcome human reliability limits. Post-hoc verification cannot scale to system design.
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\textbf{What are the limits of current practice?} No existing methodology synthesizes provably correct hybrid controllers from operational procedures with verification integrated into design. Current approaches verify either discrete logic or continuous dynamics—never both compositionally. This verification gap prevents autonomous nuclear control with end-to-end correctness guarantees because training improvements cannot overcome human reliability limits and post-hoc verification cannot scale to system design.
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Two imperatives converge. Economic necessity demands solutions: small modular reactors cannot compete with per-megawatt staffing costs matching large conventional plants. Technical opportunity enables solutions: formal methods tools have matured sufficiently to enable compositional hybrid verification.
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Two imperatives converge: economic necessity demands solutions (small modular reactors cannot compete with per-megawatt staffing costs matching large conventional plants), and technical opportunity enables solutions (formal methods tools have matured sufficiently to enable compositional hybrid verification).
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Section 3 closes this verification gap by establishing what makes the approach new and why it will succeed.
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Section 3 closes this verification gap by establishing what makes this approach new and why it will succeed.
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% ----------------------------------------------------------------------------
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% ----------------------------------------------------------------------------
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% 1. INTRODUCTION AND HYBRID SYSTEMS DEFINITION
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% 1. INTRODUCTION AND HYBRID SYSTEMS DEFINITION
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% ----------------------------------------------------------------------------
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% ----------------------------------------------------------------------------
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Previous approaches verified either discrete switching logic or continuous control behavior—never both simultaneously. Engineers validate continuous controllers through extensive simulation trials. They test discrete switching logic through simulated control room testing and human factors research. Neither method provides rigorous guarantees. Both consume enormous resources.
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Previous approaches verified either discrete switching logic or continuous control behavior—never both simultaneously. Engineers validate continuous controllers through extensive simulation trials and test discrete switching logic through simulated control room testing and human factors research. Neither method provides rigorous guarantees. Both consume enormous resources.
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My approach bridges that gap by composing formal methods from computer science with control-theoretic verification. I formalize reactor operations as hybrid automata.
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My approach bridges that gap by composing formal methods from computer science with control-theoretic verification, formalizing reactor operations as hybrid automata.
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Hybrid system verification faces a fundamental challenge: discrete transitions change the governing vector field, creating discontinuities in system behavior through the interaction between discrete and continuous dynamics. Traditional verification techniques cannot handle this interaction directly.
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Hybrid system verification faces a fundamental challenge: discrete transitions change the governing vector field, creating discontinuities in system behavior through the interaction between discrete and continuous dynamics. Traditional verification techniques cannot handle this interaction directly.
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This methodology decomposes the problem by verifying discrete switching logic and continuous mode behavior separately, then composing them to establish guarantees for the complete hybrid system. This two-layer approach mirrors reactor operations: discrete supervisory logic determines which control mode is active, while continuous controllers govern plant behavior within each mode.
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This methodology decomposes the problem by verifying discrete switching logic and continuous mode behavior separately, then composing them to establish guarantees for the complete hybrid system. This two-layer approach mirrors reactor operations: discrete supervisory logic determines which control mode is active, while continuous controllers govern plant behavior within each mode.
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A high-assurance hybrid autonomous control system requires a mathematical description. This work draws on automata theory, temporal logic, and control theory to provide that description. A hybrid system is a dynamical system with both continuous and discrete states. This proposal addresses continuous autonomous hybrid systems specifically—systems with no external input where continuous states remain continuous when discrete states change. These continuous states represent physical quantities that remain Lipschitz continuous. This work follows the nomenclature from the Handbook on Hybrid Systems Control~\cite{HANDBOOK ON HYBRID SYSTEMS}, redefined here for convenience:
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A high-assurance hybrid autonomous control system requires a mathematical description. This work draws on automata theory, temporal logic, and control theory to provide that description. A hybrid system is a dynamical system with both continuous and discrete states. This proposal addresses continuous autonomous hybrid systems specifically—systems with no external input where continuous states remain continuous when discrete states change, representing physical quantities that remain Lipschitz continuous. This work follows the nomenclature from the Handbook on Hybrid Systems Control~\cite{HANDBOOK ON HYBRID SYSTEMS}, redefined here for convenience:
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\begin{equation}
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\begin{equation}
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H = (\mathcal{Q}, \mathcal{X}, \mathbf{f}, Init, \mathcal{G}, \delta, \mathcal{R}, Inv)
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H = (\mathcal{Q}, \mathcal{X}, \mathbf{f}, Init, \mathcal{G}, \delta, \mathcal{R}, Inv)
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\subsection{Discrete Controller Synthesis}
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\subsection{Discrete Controller Synthesis}
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Operating procedures translate into temporal logic specifications using FRET. These specifications define what the system must do.
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Operating procedures translate into temporal logic specifications using FRET. These specifications define what the system must do, but how do we implement those requirements? Reactive synthesis provides the answer by automatically constructing controllers guaranteed to satisfy temporal logic specifications.
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How do we implement those requirements? Reactive synthesis provides the answer. It automatically constructs controllers guaranteed to satisfy temporal logic specifications.
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Reactive synthesis automates the creation of reactive programs from temporal logic—programs that take input for a given state and produce output. System requirements defined as temporal logic specifications enable reactive synthesis to build the discrete control system. Our systems fit this model: the current discrete state and status of guard conditions form the input, while the next discrete state forms the output.
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Reactive synthesis automates the creation of reactive programs from temporal logic—programs that take input for a given state and produce output. System requirements defined as temporal logic specifications enable reactive synthesis to build the discrete control system. Our systems fit this model: the current discrete state and status of guard conditions form the input, while the next discrete state forms the output.
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\subsection{Continuous Control Modes}
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\subsection{Continuous Control Modes}
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Reactive synthesis produces a provably correct discrete controller that determines when to switch between modes. Hybrid control, however, requires more than correct mode switching. Continuous dynamics executing within each discrete mode must also verify against requirements. Without this continuous verification, the discrete controller cannot guarantee correct system behavior.
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Reactive synthesis produces a provably correct discrete controller that determines when to switch between modes. Hybrid control, however, requires more than correct mode switching—continuous dynamics executing within each discrete mode must also verify against requirements. Without this continuous verification, the discrete controller cannot guarantee correct system behavior.
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This subsection describes continuous control modes and their verification. Control objectives determine the verification approach. Modes classify into three types—transitory, stabilizing, and expulsory—each requiring different verification tools matched to its distinct purpose.
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This subsection describes continuous control modes and their verification, where control objectives determine the verification approach. Modes classify into three types—transitory, stabilizing, and expulsory—each requiring different verification tools matched to its distinct purpose.
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This methodology's scope requires clarification: this work verifies continuous controllers but does not synthesize them. The distinction parallels model checking in software verification. Model checking confirms whether a given implementation satisfies its specification without prescribing how to write the software. Engineers design continuous controllers using standard control theory techniques—this work assumes that design capability exists. The contribution lies in the verification framework that confirms candidate controllers compose correctly with the discrete layer to produce a safe hybrid system.
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This methodology's scope requires clarification: this work verifies continuous controllers but does not synthesize them. The distinction parallels model checking in software verification. Model checking confirms whether a given implementation satisfies its specification without prescribing how to write the software. Engineers design continuous controllers using standard control theory techniques—this work assumes that design capability exists. The contribution lies in the verification framework that confirms candidate controllers compose correctly with the discrete layer to produce a safe hybrid system.
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This section answered two critical Heilmeier questions: What is new? Why will it succeed?
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This section answered two critical Heilmeier questions: What is new? Why will it succeed?
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\textbf{What is new in this research?} This work integrates reactive synthesis, reachability analysis, and barrier certificates into a compositional methodology for hybrid control synthesis. Three innovations enable this integration.
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\textbf{What is new in this research?} This work integrates reactive synthesis, reachability analysis, and barrier certificates into a compositional methodology for hybrid control synthesis through three innovations. First, contract-based decomposition inverts traditional global analysis—discrete synthesis defines verification contracts that bound continuous verification. Second, mode classification enables mode-local analysis with provable composition guarantees by classifying continuous modes by control objective to select appropriate verification tools. Third, procedure-driven structure leverages existing procedural decomposition to avoid intractable state explosion.
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First, contract-based decomposition inverts traditional global analysis. Discrete synthesis defines verification contracts that bound continuous verification. Second, mode classification enables mode-local analysis with provable composition guarantees. Continuous modes classify by control objective to select appropriate verification tools. Third, procedure-driven structure leverages existing procedural decomposition to avoid intractable state explosion.
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Section 2 established that prior work verified either discrete logic or continuous dynamics—never both compositionally. This compositional verification enables what global analysis cannot achieve.
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Section 2 established that prior work verified either discrete logic or continuous dynamics—never both compositionally. Compositional verification enables what global analysis cannot achieve.
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\textbf{Why will this approach succeed?} Three factors ensure practical feasibility: First, nuclear procedures already decompose operations into discrete phases with explicit transition criteria, allowing the approach to formalize existing structure without imposing artificial abstractions. Second, mode-level verification bounds each verification problem locally, avoiding the state explosion that makes global hybrid system analysis intractable. Third, the Emerson collaboration provides domain expertise to validate procedure formalization and industrial hardware to demonstrate implementation feasibility, ensuring solutions address real deployment constraints.
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\textbf{Why will this approach succeed?} Three factors ensure practical feasibility.
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First, nuclear procedures already decompose operations into discrete phases with explicit transition criteria. The approach formalizes existing structure without imposing artificial abstractions. Second, mode-level verification bounds each verification problem locally. This avoids state explosion that makes global hybrid system analysis intractable. Third, the Emerson collaboration provides domain expertise to validate procedure formalization and industrial hardware to demonstrate implementation feasibility. Solutions address real deployment constraints.
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The complete methodology encompasses procedure formalization, discrete synthesis, continuous verification across three mode types, and hardware implementation.
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The complete methodology encompasses procedure formalization, discrete synthesis, continuous verification across three mode types, and hardware implementation.
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Three operational questions remain. Section 4 addresses \textit{How will success be measured?} Section 5 addresses \textit{What could prevent success?} Section 6 addresses \textit{Who cares? Why now? What difference will it make?}
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Three operational questions remain: Section 4 addresses \textit{How will success be measured?} Section 5 addresses \textit{What could prevent success?} Section 6 addresses \textit{Who cares? Why now? What difference will it make?}
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%%% NOTES (Section 5):
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\textbf{Heilmeier Question: How do we measure success?}
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\textbf{Heilmeier Question: How do we measure success?}
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Section 3 established the technical approach—what I will do and why it will work. This section addresses how to measure success. The answer: Technology Readiness Level advancement from fundamental concepts (TRL 2--3) to validated prototype demonstration (TRL 5).
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Section 3 established the technical approach—what I will do and why it will work. This section addresses how to measure success: Technology Readiness Level advancement from fundamental concepts (TRL 2--3) to validated prototype demonstration (TRL 5).
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My work begins at TRL 2--3 and aims to reach TRL 5, where system components operate successfully in a relevant laboratory environment. TRL advancement provides the most appropriate success metric because it explicitly measures the gap between academic proof-of-concept and practical deployment. This section explains why TRLs are the right metric, then defines specific criteria for each level from TRL 3 through TRL 5.
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My work begins at TRL 2--3 and aims to reach TRL 5, where system components operate successfully in a relevant laboratory environment. TRL advancement provides the most appropriate success metric because it explicitly measures the gap between academic proof-of-concept and practical deployment. This section explains why TRLs are the right metric, then defines specific criteria for each level from TRL 3 through TRL 5.
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\textbf{Heilmeier Question: What could prevent success?}
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\textbf{Heilmeier Question: What could prevent success?}
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Section 4 defined success as reaching TRL 5, requiring component validation, system integration, and hardware demonstration.
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Section 4 defined success as reaching TRL 5 through component validation, system integration, and hardware demonstration.
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Every research plan rests on assumptions that might prove false. This section identifies four primary risks that could prevent successful completion: computational tractability of synthesis and verification, complexity of the discrete-continuous interface, completeness of procedure formalization, and hardware-in-the-loop integration.
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Every research plan rests on assumptions that might prove false. This section identifies four primary risks that could prevent successful completion: computational tractability of synthesis and verification, complexity of the discrete-continuous interface, completeness of procedure formalization, and hardware-in-the-loop integration.
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This section addresses the remaining Heilmeier questions by connecting technical methodology to economic and societal impact.
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This section addresses the remaining Heilmeier questions by connecting technical methodology to economic and societal impact.
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Three stakeholder groups converge on one economic constraint: high operating costs driven by staffing requirements.
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Three stakeholder groups converge on one economic constraint—high operating costs driven by staffing requirements. The nuclear industry faces uncompetitive per-megawatt costs for small modular reactors, datacenter operators need hundreds of megawatts of continuous clean power for AI infrastructure, and clean energy advocates need nuclear power to be economically viable.
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The nuclear industry faces uncompetitive per-megawatt costs for small modular reactors. Datacenter operators need hundreds of megawatts of continuous clean power for AI infrastructure. Clean energy advocates need nuclear power to be economically viable.
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This research directly addresses a \$21--28 billion annual cost barrier by enabling economically viable small modular reactors for datacenter power and establishing a generalizable framework for safety-critical autonomous systems across critical infrastructure.
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This research directly addresses a \$21--28 billion annual cost barrier. It enables economically viable small modular reactors for datacenter power. It establishes a generalizable framework for safety-critical autonomous systems across critical infrastructure.
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Why now? Exponentially growing AI infrastructure demands have transformed this longstanding challenge into an immediate crisis, creating a market that demands solutions that did not exist before.
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Why now? Exponentially growing AI infrastructure demands have transformed this longstanding challenge into an immediate crisis. The market demands solutions that did not exist before.
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Nuclear power presents both a compelling application domain and an urgent economic challenge. Recent interest in powering artificial intelligence infrastructure has renewed focus on small modular reactors (SMRs), particularly for hyperscale datacenters requiring hundreds of megawatts of continuous power. SMRs deployed at datacenter sites minimize transmission losses and eliminate emissions. At this scale, however, nuclear power economics demand careful attention to operating costs.
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Nuclear power presents both a compelling application domain and an urgent economic challenge. Recent interest in powering artificial intelligence infrastructure has renewed focus on small modular reactors (SMRs), particularly for hyperscale datacenters requiring hundreds of megawatts of continuous power. SMRs deployed at datacenter sites minimize transmission losses and eliminate emissions. At this scale, however, nuclear power economics demand careful attention to operating costs.
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