Negation-limited Circuit Complexity
Recently there has been substantial progress in obtaining strong lower bounds on size of monotone circuits computing certain Boolean functions. It is natural to ask if we could put together and make use of the approaches developed so far for the monotone case to derive strong lower bounds for more general models. For such a generalized model we consider circuits with a limited number of negation gates and obtain superpolynomial lower bound for circuits computing certain NP complete problem.