arithmetic circuitの例文

• An arithmetic circuit computes a polynomial in the following natural way.
• Combinational circuits : arithmetic circuits, code converters, multiplexers and decoders.
• Applications using arithmetic circuits often benefit from using alternatives to binary number systems.
• Raz proved a lower bound of for bounded coefficient arithmetic circuits over the real or complex numbers.
• This is one of the differences between the study of arithmetic circuits and the study of Boolean circuits.
• Raz ( 2002 ) proves a lower bound of for bounded coefficient arithmetic circuits over the real or complex numbers.
• The study of arithmetic circuits may also be considered as one of the intermediate steps towards the study of the Boolean case, which we hardly understand.
• The second group targets the design of electronic circuits which employ more than two discrete levels of signals, such as many-valued memories, arithmetic circuits, and field programmable gate arrays ( FPGAs ).
• Some examples : " Melting Silicon for Semiconductors " ( May 1959 ), " Computer Arithmetic Circuits " ( June 1961 ), and " Binary Computer Codes and ASCII " ( July 1964 . ) There were also articles on audio and video consumer electronics, communications systems, automotive and industrial electronics.
• A proof that "'P "'= "'BPP "'would imply that either \ mathsf { NEXP } \ not \ subseteq \ mathsf { P / poly } or that permanent cannot be computed by nonuniform arithmetic circuits ( polynomials ) of polynomial size and polynomial degree.
• More precisely, Strassen used B閦out's lemma to show that any circuit that simultaneously computes the n polynomials x _ 1 ^ d, \ ldots, x _ n ^ d is of size \ Omega ( n \ log d ), and later Baur and Strassen showed the following : given an arithmetic circuit of size s computing a polynomial f, one can construct a new circuit of size at most O ( s ) that computes f and all the n partial derivatives of f.