Results 81 to 90 of about 116 (114)
′Biaxial serial excision′ or ′polyaxial serial excision′
Alexander G., Reena A.
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Serial Correlation and Serial Dependence [PDF]
Serial correlation and serial dependence have been central to time series econometrics. The existence of serial correlation complicates statistical inference of econometric models; and in time series analysis, inference of serial correlation, or more generally, serial dependence, is crucial to characterize the dynamics of time series processes. Lack of
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Psychometrika, 1946
Formulas are presented for triserial correlation, quadriserial correlation, etc., and for serial correlation in general. These formulas are based on well-known procedures outlined by Kelley, Peters and Van Voorhis, and others, and involve Pearson's correction for “broad categories.” The formula for biserial correlation also may be developed following ...
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Formulas are presented for triserial correlation, quadriserial correlation, etc., and for serial correlation in general. These formulas are based on well-known procedures outlined by Kelley, Peters and Van Voorhis, and others, and involve Pearson's correction for “broad categories.” The formula for biserial correlation also may be developed following ...
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Serials Librarians/Serials Suppliers:
Australian & New Zealand Journal of Serials Librarianship, 1990Murdoch University Library (in Perth, Western Australia) makes use of two on-line data communication systems to contact distant serials suppliers. These systems-DataSwets and Ebsconet-are described and discussed. Their use is recommended to all serials librarians.
Anne Fraser +2 more
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Frontiers of Mathematics in China, 2012
The authors introduce the notion of (*)-serial coalgebras that is a generalisation of serial coalgebras. A coalgebra is said to be (*)-serial, if is both right and left (*)-serial, i.e. if its right (resp. left) injective indecomposable comodules are uniserial or biserial.
Yao, Hailou, Fan, Weili, Ping, Yanru
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The authors introduce the notion of (*)-serial coalgebras that is a generalisation of serial coalgebras. A coalgebra is said to be (*)-serial, if is both right and left (*)-serial, i.e. if its right (resp. left) injective indecomposable comodules are uniserial or biserial.
Yao, Hailou, Fan, Weili, Ping, Yanru
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IEEE Computer Graphics and Applications, 2010
This installment looks at the work of Warren Furman, who creates art based on digital imagery.
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This installment looks at the work of Warren Furman, who creates art based on digital imagery.
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