Modeling and analyzing finite state automata in the
... NP-complete in these settings. This originates from the fact that solving a linear diophantine system of equations for boolean solutions only (e.g. cyclic states) is on the class of NP-complete problems. There is no polynomial time algorithm that constructs boolean vectors out of a linear combinatio ...
... NP-complete in these settings. This originates from the fact that solving a linear diophantine system of equations for boolean solutions only (e.g. cyclic states) is on the class of NP-complete problems. There is no polynomial time algorithm that constructs boolean vectors out of a linear combinatio ...
![arXiv:math/0609622v2 [math.CO] 9 Jul 2007](http://s1.studyres.com/store/data/014863311_1-2ba4c2a5c0b25ba9b8b8b609b66b2122-300x300.png)
10/05/12 - cse.sc.edu
... The dot product of a vector with itself produces the squared magnitude ...
... The dot product of a vector with itself produces the squared magnitude ...
Dynamical systems 1
... Stability and Fixed Points A fixed point is a special point of the dynamical system which does not change in time. It is also called an equilibrium, steady-state, or singular point of the system. If a system is defined by an equation dx/dt = f(x), then the fixed point x~ can be found by examining ...
... Stability and Fixed Points A fixed point is a special point of the dynamical system which does not change in time. It is also called an equilibrium, steady-state, or singular point of the system. If a system is defined by an equation dx/dt = f(x), then the fixed point x~ can be found by examining ...
