Results 221 to 230 of about 1,087,987 (259)
Some of the next articles are maybe not open access.
Check of linear combination circuits
Cybernetics, 1980Summary: Algorithms are constructed for calculating single and complete minimal tests for linear single-channel logic circuits. Estimates for the length and for the general number of tests are obtained.
openaire +2 more sources
Combining linear and quadratic discriminants
Computers and Biomedical Research, 1973Abstract A method for combining the linear and quadratic discriminant functions is described and discussed. The method uses Box's test to form coalitions of populations which have equal covariance matrices and is particularly suited for use on a computer.
openaire +2 more sources
On the Use of Linear Combination in PWCP-Nets
International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 2018Conditional preference networks (CP-nets) are a compact but powerful formalism to represent and reason with qualitative preferences using the notion of conditional preferential independence. However, they suffer from incomparabilities between possible outcomes. Several works have attempted to overcome this weakness by quantifying CP-nets.
Sleh El Fidha, Nahla Ben Amor
openaire +2 more sources
Three frequency linear combinations for Galileo
2007 4th Workshop on Positioning, Navigation and Communication, 2007The consideration of linear combinations of phase measurements is an effective method for the resolution of carrier phase ambiguities. Examples of classical combinations are the super-widelane and widelane combinations. The main aspects are to increase the wavelength and to reduce the influence of the ionosphere, while keeping the noise amplification ...
Henkel, Patrick, Günther, Christoph
openaire +2 more sources
Local Weighted Linear Combination
Transactions in GIS, 2011AbstractThe article focuses on one of the most often used GIS‐based multicriteria analysis methods: the weighted linear combination (WLC). The WLC model has traditionally been used as a global approach based on the implicit assumption that its parameters do not vary as a function of geographical space. This assumption is often unrealistic in real‐world
openaire +1 more source
Bayesian Analysis of Linear Combiners
2007A new theoretical framework for the analysis of linear combiners is presented in this paper. This framework extends the scope of previous analytical models, and provides some new theoretical results which improve the understanding of linear combiners operation.
BIGGIO, BATTISTA +2 more
openaire +3 more sources
Combining Linear Estimation with Scalar Widely Linear Estimation
ICASSP 2019 - 2019 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), 2019We study the capabilities of a filter configuration where a linear filter is applied to an improper vector, and the output is processed by scalar widely linear filters afterwards. Assuming that this filter configuration is used to estimate a vector of interest from a noisy observation, we aim at finding the optimal filter coefficients in the sense of ...
Christoph Hellings, Wolfgang Utschick
openaire +1 more source
37th IEEE Vehicular Technology Conference, 1987
Present performance of cellular systems is restricted by the method used to combine signals before they are transmitted from the cell site. This combining is accomplished using resonant filters which are mechanically tuned. Changing frequency assignments is not easily done.
A.K. Johnson, R. Myer
openaire +1 more source
Present performance of cellular systems is restricted by the method used to combine signals before they are transmitted from the cell site. This combining is accomplished using resonant filters which are mechanically tuned. Changing frequency assignments is not easily done.
A.K. Johnson, R. Myer
openaire +1 more source
Linear Combinations of Bernstein Polynomials
Canadian Journal of Mathematics, 1953If f(x) is denned on [0, 1], then its corresponding Bernstein polynomialapproaches f(x) uniformly on [0, 1], if f(x) is continuous on [0, 1]. If f(x) is bounded on [0, 1], then at every point x where the second derivative exists (Voronowskaja [7], see also [5])
openaire +2 more sources

