Lower bounds on the area complexity of Boolean circuits
✍ Scribed by Juraj Hromkovič; Sergej A. Ložkin; Andrej I. Rybko; Alexander A. Sapoženko; Nadežda A. Škalikova
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 1001 KB
- Volume
- 97
- Category
- Article
- ISSN
- 0304-3975
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## Abstract A Steiner quadruple system of order 2^__n__^ is __Semi‐Boolean__ (SBQS(2^__n__^) in short) if all its derived triple systems are isomorphic to the point‐line design associated with the projective geometry __PG__(__n__−1, 2). We prove by means of explicit constructions that for any __n__
In this note we consider the zero-finding problem for a homogeneous polynomial system, The well-determined (m=n) and underdetermined (m<n) cases are considered together. We also let D=max d i , d=(d 1 , ..., d m ), and The projective Newton method has been introduced by Shub in [6] and is defined