Auto sync: 2025-09-14 22:04:41 (11 files changed)

M  .task/backlog.data

M  .task/pending.data

M  .task/undo.data

M  Writing/ERLM/dane_proposal_format.cls

M  Writing/ERLM/main.aux

M  Writing/ERLM/main.fdb_latexmk

M  Writing/ERLM/main.fls

M  Writing/ERLM/main.log
This commit is contained in:
Dane Sabo 2025-09-14 22:04:41 -04:00
parent 7009f1a3d6
commit 1c1f398df7
11 changed files with 104 additions and 97 deletions

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@ -33,3 +33,4 @@
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@ -2,7 +2,7 @@
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@ -116,3 +116,7 @@ time 1757627393
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---
time 1757896615
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---

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@ -2,7 +2,7 @@
\ProvidesClass{prayer_circle}[2025/09/02 Custom class for academic documents]
% Pass options and load base class
\PassOptionsToClass{10pt,titlepage}{article}
\PassOptionsToClass{11pt,titlepage}{article}
\LoadClass{article}
% Core packages

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@ -2,10 +2,10 @@
\bibstyle{unsrt}
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\OT1/phv/m/n/10 The goal of this re-search is to de-velop a uni-fied frame-work com-bin-ing tem-po-ral logic syn-the-sis with continuous-
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[]\OT1/phv/b/n/10 Prove that hy-brid sys-tem im-ple-men-ta-tions achieve safety and per-for-mance spec-i-fi-ca-tions across
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l.34 ...us states and control input. \(\nu_i(\codt
)\) can be much more
The control sequence at the end of the top line
of your error message was never \def'ed. If you have
misspelled it (e.g., `\hobx'), type `I' and the correct
spelling (e.g., `I\hbox'). Otherwise just continue,
and I'll forget about whatever was undefined.
./state-of-the-art/v1.tex:35: Undefined control sequence.
l.35 ...ted. The only restriction on \(\nu_i(\codt
)\) is that it must
The control sequence at the end of the top line
of your error message was never \def'ed. If you have
misspelled it (e.g., `\hobx'), type `I' and the correct
spelling (e.g., `I\hbox'). Otherwise just continue,
and I'll forget about whatever was undefined.
./state-of-the-art/v1.tex:37: Undefined control sequence.
l.37 \(\nu_i(\codt
)\) can depend a control input \(u\), or can be
The control sequence at the end of the top line
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misspelled it (e.g., `\hobx'), type `I' and the correct
spelling (e.g., `I\hbox'). Otherwise just continue,
and I'll forget about whatever was undefined.
) (./main.bbl
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@ -31,10 +31,10 @@ In this description there are two functions: \(f(\cdot)\) and
inputs: the continuous states \(x\), the discrete state \(q\), and an optional
control input \(u\). \(f_i(\cdot)\) here is a nonlinear function, where \(q\)
changes the mode of the continuous dynamics, but is otherwise dependent on the
current continuous states and control input. \(\nu_i(\codt)\) can be much more
generally created. The only restriction on \(\nu_i(\codt)\) is that it must
current continuous states and control input. \(\nu_i(\cdot)\) can be much more
generally created. The only restriction on \(\nu_i(\cdot)\) is that it must
not create an infinite number of jumps in a finite amount of time.
\(\nu_i(\codt)\) can depend a control input \(u\), or can be
\(\nu_i(\cdot)\) can depend a control input \(u\), or can be
\textit{autonomous}, where the discrete mode is defined by the system states
\(x\) and \(q\). While an autonomous system may not have a control input, that
does not mean the system is not controlled, as the continuous dynamics
@ -73,3 +73,47 @@ reachability because either the computation time makes the analysis infeasible,
or the compounding approximation errors makes the analysis meaningless.
\subsection{Formal Methods and Reactive Synthesis}
Hybrid systems often are realized as cyber-physical systems. Cyber-physical
systems have a computational component responsible for control of a physical
process based on live sensors and actuators. Verification of these systems has
drawn two different communities together. We have previously discussed the
engineering perspective coming from the physical control theory background, but
in this section we discuss work coming from the cyber oriented persuasion.
Many cyber systems lend themselves to a finite number of possible states. For
these systems, a map of the possible states and the transition between them can
be drawn and analyzed. This is called a \textit{finite state machine}. Finite
state machines can be easily verified, as all possible states can be
exhaustively checked to meet requirements in a process called model checking.
Model checking has been used extensively in high-assurance digital systems and
to ensure software correctness for critical systems.
In order to check correctness, requirements for these automata must be defined.
Typically this is done using a formal language such as temporal logic. Temporal
logic allows system behaviors to be defined with temporal relations and includes
four operators: next (X), eventually (F), globally (G), and until (U). With
these operators, controller specifications can be created. In a nuclear context,
one might use temporal logic to define safety behaviors of a reactor core
control system. Let's consider an example:
Suppose we are trying to write safety requirements about SCRAM behavior. In
plain English, one might say "If a high temperature alarm is triggered, the
control rods will immediately be inserted and unable to be withdrawn unless
reset by an operator." In a linear temporal logic specification, this would be
written as follows:
\begin{equation}
\mathcal{G}(HighTemp \rightarrow \mathcal{X}(RodsInserted \land (\neg
RodsWithdrawn \text{ } \mathcal{U} \text{ } OperatorReset)))
\end{equation}
A significant body of work has been done around the translation of English
requirements into temporal logic specifications. The Formal Requirements
Elicitation Tool (FRET) developed by the NASA Ames Research Center to help
bridge the gap between natural language and mathematical specification. Using
FRET, one is able to take a bulk number of near-English requirements in a
language called FRETish, and translate them automatically into linear temporal
logic specifications. From this point, it can be examined whether or not
the set of requirements define a realizable system, or if there exists conflicts
between different specifications.