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Correction to: Development of Linear Interpolation System for SMK Model Parameters Evaluated from Cellular-Scale Simulation (LISMEC) and its application to BNCT dosimetry. [PDF]
J Radiat Reseuropepmc +1 more source
Three-dimensional crown-root movement in first premolar extraction cases treated with two clear aligner systems based on different materials: a retrospective cohort study. [PDF]
Prog OrthodQu L +10 more
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Non-linear measures of movement variability in multiple sclerosis: a clinical narrative review of Lyapunov exponent and entropy applications in balance and gait. [PDF]
Front NeurolBanakheiri T +3 more
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A tutorial on causal network simulation and exploration using the causalnet R package. [PDF]
Behav Res MethodsPark K, Vasconcelos VV, Lees M.
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Fuzzy Sets and Systems, 1998
Fuzzy linear systems were considered by many authors [cf. e.g. \textit{R. Fullér}, Fuzzy Sets Syst. 34, No. 3, 347-353 (1990; Zbl 0696.15003); \textit{R. Zhao} and \textit{R. Govind}, Inf. Sci. 56, No. 1-3, 199-243 (1991; Zbl 0726.65048); \textit{J. J. Buckley, T. Feuring} and \textit{Y. Hayashi}, Int. Ser. Intell. Technol.
Menahem Friedman +2 more
openaire +2 more sources
Fuzzy linear systems were considered by many authors [cf. e.g. \textit{R. Fullér}, Fuzzy Sets Syst. 34, No. 3, 347-353 (1990; Zbl 0696.15003); \textit{R. Zhao} and \textit{R. Govind}, Inf. Sci. 56, No. 1-3, 199-243 (1991; Zbl 0726.65048); \textit{J. J. Buckley, T. Feuring} and \textit{Y. Hayashi}, Int. Ser. Intell. Technol.
Menahem Friedman +2 more
openaire +2 more sources
1995
The theory of finite-dimensional vector spaces was created primarily in connection with one problem, and that is the simultaneous solution of a system of k linear equations in n indeterminates over a field F of the form $$ \begin{gathered} {a_{11}}{X_1} + ... + {a_{1n}}{X_n} = {b_1} \hfill \\ {a_{21}}{X_1} + ...
openaire +1 more source
The theory of finite-dimensional vector spaces was created primarily in connection with one problem, and that is the simultaneous solution of a system of k linear equations in n indeterminates over a field F of the form $$ \begin{gathered} {a_{11}}{X_1} + ... + {a_{1n}}{X_n} = {b_1} \hfill \\ {a_{21}}{X_1} + ...
openaire +1 more source