In this work, we discussed the verification of autonomous uncertain Max-Plus-Linear (uncertain MPL) systems with respect to safety property by using the reachability analysis approach. More precisely, given an uncertain MPL system, a nonempty set of initial conditions, a time horizon and an unsafe set, we want to determine whether the state can reach the unsafe set within the given time horizon. If the unsafe set is reachable, then the system is not safe. Otherwise, the system is safe. Our approach uses the piecewise affine representation of MPL systems to compute the reachable sets exactly
Autonomous systems are often safety-critical and are expected to work in uncertain environments. En...
Safety is a primary requirement for many autonomous systems, such as automated vehicles and mobile r...
Abstract. We consider infinite state reactive systems specified by us-ing linear constraints over th...
The reachability analysis problem of Max Plus Linear (MPL) systems has been properly solved using th...
The uncertain Max-Plus-Linear (uMPL) Systems are a MPL system where the element of state matrix is n...
Max-Plus-Linear (MPL) systems are a class of discrete-event systems with a continuous state space ch...
summary:This paper discusses the properties of reachability and observability for linear systems ove...
Abstract As an important approach to analyzing safety of a dynamic system, this paper considers the ...
Les Systèmes à Evénements Discrets (SED) peuvent être définis comme des systèmes dans lesquels les...
Discrete Event Dynamic Systems (DEDS) are discrete-state systems whose dynamics areentirely driven b...
Reachability analysis is a formal method to guarantee safety of dynamical systems under the influenc...
Max-Plus Linear (MPL) systems are an algebraic formalism with practical applications in transportati...
AbstractReachability analysis is one major approach for safety verification of continuous and hybrid...
Safety is a primary requirement for many autonomous systems, such as automated vehicles and mobile r...
Abstract — For a dynamic system with given initial state set, the reachable state set contains the s...
Autonomous systems are often safety-critical and are expected to work in uncertain environments. En...
Safety is a primary requirement for many autonomous systems, such as automated vehicles and mobile r...
Abstract. We consider infinite state reactive systems specified by us-ing linear constraints over th...
The reachability analysis problem of Max Plus Linear (MPL) systems has been properly solved using th...
The uncertain Max-Plus-Linear (uMPL) Systems are a MPL system where the element of state matrix is n...
Max-Plus-Linear (MPL) systems are a class of discrete-event systems with a continuous state space ch...
summary:This paper discusses the properties of reachability and observability for linear systems ove...
Abstract As an important approach to analyzing safety of a dynamic system, this paper considers the ...
Les Systèmes à Evénements Discrets (SED) peuvent être définis comme des systèmes dans lesquels les...
Discrete Event Dynamic Systems (DEDS) are discrete-state systems whose dynamics areentirely driven b...
Reachability analysis is a formal method to guarantee safety of dynamical systems under the influenc...
Max-Plus Linear (MPL) systems are an algebraic formalism with practical applications in transportati...
AbstractReachability analysis is one major approach for safety verification of continuous and hybrid...
Safety is a primary requirement for many autonomous systems, such as automated vehicles and mobile r...
Abstract — For a dynamic system with given initial state set, the reachable state set contains the s...
Autonomous systems are often safety-critical and are expected to work in uncertain environments. En...
Safety is a primary requirement for many autonomous systems, such as automated vehicles and mobile r...
Abstract. We consider infinite state reactive systems specified by us-ing linear constraints over th...