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M .DS_Store M 3-research-approach/v2.tex M main.aux M main.fdb_latexmk M main.fls M main.log M main.pdf M main.synctex.gz
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@ -319,6 +319,15 @@ complex but deterministic behavior.
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% talk a bit about tools here like FRET. Talk about previous attempts.
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% talk a bit about tools here like FRET. Talk about previous attempts.
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\begin{figure}[htbp]
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\centering
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\framebox[0.8\textwidth]{\rule{0pt}{3cm}\textit{Strategic, operational,
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tactical placeholder}}
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\caption{Breakdown of control scope}
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\label{fig:strat_op_tact}
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\end{figure}
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Human control of nuclear power can be divided into three different scopes:
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Human control of nuclear power can be divided into three different scopes:
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strategic, operational, and tactical. Strategic control is the high-level and
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strategic, operational, and tactical. Strategic control is the high-level and
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long term decision making for the plant. This level has objectives that are
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long term decision making for the plant. This level has objectives that are
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@ -401,10 +410,32 @@ interpretation is a weakness that must be addressed.
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%export, or naturlly support reactive synth solver ltlsynt, a sota react synth
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%export, or naturlly support reactive synth solver ltlsynt, a sota react synth
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%solver
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%solver
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Once system requirements we defined as temporal logic specifications we will use
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the specifications to build the discrete control system. To do this, reactive
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synthesis tools will be utilized. Reactive synthesis is a field in computer
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science that deals with the automated creation of reactive programs from
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temporal logic specifications. A reactive program is one that for a given state
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takes an input, and produces an output. Our systems, such as the discrete
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portion of the controller, fit exactly this this mold. The current discrete
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state, and status of guard conditions are the input to the system, while the
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output is the next discrete state. The output of a reactive synthesis algorithim
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is a discrete automata.
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Reactive synthesis' main advantage is the fact that at no point in the
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production of a discrete automata of the program is human engineering required.
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The resultant automata is correct by construction. This method of construction
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eliminates the possibility of human error outright at the implementation state.
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Instead, the effort on the human designer is directed at the specification of
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the system behavior itself.
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% talk about what the benefits of reactive synth are. Proof chain, machine
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% talk about what the benefits of reactive synth are. Proof chain, machine
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% checkable, blah blah blah
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% checkable, blah blah blah
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%%%%% I NEED TO WRITE ABOUT HOW REQUIREMENTS ARE EXTRACTED AND WHAT BECOME
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CONTINUOUS CONTROLLER TRANSITIONS VS DISCRETE GUARD CONDITIONS
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%%%%%%%%%%%% Building continuous controllers
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%%%%%%%%%%%% Building continuous controllers
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\subsection{Continuous Controllers}
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% The whole point of a hybrid system is that there are continuous components
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% The whole point of a hybrid system is that there are continuous components
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% underneath the digital system. We built the discrete like the physical doesn't
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% underneath the digital system. We built the discrete like the physical doesn't
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@ -424,6 +455,39 @@ interpretation is a weakness that must be addressed.
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% Q: Who designs the continuous controllers and how? This methodology verifies
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% Q: Who designs the continuous controllers and how? This methodology verifies
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% them, but doesn't synthesize them. Is this a scope problem?
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% them, but doesn't synthesize them. Is this a scope problem?
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The synthesis of the discrete operational controller is only half of an
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autonomous controller. These control systems are hybrid, with both discrete and
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continuous components. In this section, we will talk about the continuous
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control modes that are the transitions between discrete modes, how they may be
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synthesized, and how we plan to verify them.
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The operational control scope defines go/no-go decisions that themselves are
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deciding what kind of continuous control to implement. To this end, the entry or
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exit of a discrete state triggers are themselves the guard conditions \(G\) that
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define the barriers of the continuous controller. These continuous controllers
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all share a large state space, but each individual continuous control mode
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operates within it's own partition defined by the discrete state \(q_i\) and
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guard conditions \(G\). This partitioning of the continuous state space amongst
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several discrete vector fields controlled by the given \(q_i\) has traditionally
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been a difficult problem for validation and verification of systems properties.
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Typically, the discontinuity of the vector fields at discrete state interfaces
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make things like reachability analysis computationally expensive, and analytic
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solutions become intractable.
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We circumnavigate these issues by designing our hybrid system from the bottom up
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with this verification in mind. Each continuous control mode has an input and
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output set clearly defined by our discrete transitions \textit{a priori}.
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Consider that we define the continuous state space as \(X\). Whenever we create
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guard functions from our design requirements for a given system, we are
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effectively creating subsets \(X_{entry,i}\) and \(X_{exit,i}\) for each
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discrete mode \(q_i\). These subsets define when the state transitions occur
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between discrete modes, but more importantly when building continuous control
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modes, they become control objectives.
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% Start talking about what it means to build controlelrs to the objectives
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% rahter than the other why around. ALso why it makes things much easier to
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% verify and validate
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%%%%%% Transitory modes
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%%%%%% Transitory modes
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% entry and exit conditions
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% entry and exit conditions
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\citation{HANDBOOK ON HYBRID SYSTEMS CONTROL}
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\citation{HANDBOOK ON HYBRID SYSTEMS CONTROL}
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\citation{eia_lcoe_2022}
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\citation{eia_lcoe_2022}
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\citation{eesi_datacenter_2024}
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\citation{eesi_datacenter_2024}
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\bibcite{NUREG-0899}{1}
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\bibcite{NUREG-0899}{1}
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\bibcite{10CFR50.34}{2}
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\bibcite{10CFR55.59}{3}
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@ -55,5 +58,5 @@
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\bibcite{Kiniry2024}{13}
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\bibcite{Kiniry2024}{13}
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\contentsline {subsection}{\numberline {2.3}HARDENS and Formal Methods}{4}{}%
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