Let 6Z be a measure of the relative stability of a stable dynamical system E defined over the n-dimensional Euclidean space. Let ~A(~) be a mea-sure of the computational efficiency of a particular algorithm A which verifies the stability property of Z by computing a certificate of stability P. We demonstrate the existence of a particular measure 6X and an algorithm A such that, 62 r~(x) = O(n). In addition, we show that & determines the size of the certificate P. These results provide the foun-dation for an algorithmic theory of stability and robustness
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
In this talk we discuss the computation of a range of robustness measures for linear time invariant ...
Verification of discrete time or continuous time dynamical systems over the reals is known to be und...
AbstractIn this paper, we explore the new and emerging research area of robust stability and study i...
The resourcebounded measures of complexity classes are shown to be robust with respect to certain ch...
AbstractIn this paper, we explore the new and emerging research area of robust stability and study i...
[[abstract]]This paper is concerned with stability robustness bounds for those systems passing any o...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
This paper analyzes the computational power of dynamical systems robust to infinitesimal perturbatio...
A mechanical system is modeled in such a way that a tree structure is present. A minimum-phase, sta...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
This letter proposes an algorithm to find a robust control invariant (RCI) set of desired complexity...
International audienceThis paper analyzes the computational power of dynamical systems robust to inf...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
In this talk we discuss the computation of a range of robustness measures for linear time invariant ...
Verification of discrete time or continuous time dynamical systems over the reals is known to be und...
AbstractIn this paper, we explore the new and emerging research area of robust stability and study i...
The resourcebounded measures of complexity classes are shown to be robust with respect to certain ch...
AbstractIn this paper, we explore the new and emerging research area of robust stability and study i...
[[abstract]]This paper is concerned with stability robustness bounds for those systems passing any o...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
This paper analyzes the computational power of dynamical systems robust to infinitesimal perturbatio...
A mechanical system is modeled in such a way that a tree structure is present. A minimum-phase, sta...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
This letter proposes an algorithm to find a robust control invariant (RCI) set of desired complexity...
International audienceThis paper analyzes the computational power of dynamical systems robust to inf...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...
We say that an algorithm is stable if small changes in the input result in small changes in the outp...