J. N. Srivastava - Concepedia

Author

J. N. Srivastava

Also Known As

J. N. SRIVASTAVA, J. N. Srivastava, J. Srivastava, J.N Srivastava, J.N. SRIVASTAVA, J.N. Srivastava, JANKI SRIVASTAVA -, Jaya Srivastava, Srivastava, Jaya, Srivastava,J. N.

131

Publications

2.4K

Citations

H-Index

Concepts

All Affiliations

Colorado State University Wichita State University University of Wyoming

About

J. N. Srivastava is an author at Colorado State University specializing in statistics, engineering, and design.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	11	11	493
2	Social Sciences	3	3	74
3	Management	1	1	28
4	Behavioral Sciences	1	1	25
5	Biostatistics	1	1	12

J. N. Srivastava

Publications

2.1K

Citations

H-Index

Page 1

	Year	Citations
Constructions and Combinatorial Problems in Design of Experiments. J. N. Srivastava, Damaraju Raghavarao Journal of the American Statistical Association Experiment DesignDesignOptimal Experimental DesignDiscrete MathematicsCombinatorial Optimization	1972	424
A Survey of Statistical Design and Linear Models J. E. J., J. N. Srivastava Technometrics Statistical FoundationStatistical DesignOptimal Experimental DesignStatistical InferenceStatistical Modeling	1975	301
A Survey of Statistical Design and Linear Models. S. C. Pearce, J. N. Srivastava Journal of the Royal Statistical Society Series A (General) Statistical ModelingStatistical InferenceStatistical DesignStatistics	1976	290
A Survey of Combinatorial Theory. D. E. Barton, J. N. Srivastava, Frank Harary, Journal of the Royal Statistical Society Series A (General) EngineeringGraph TheoryCombinatory AnalysisCoding TheoryParticular Graph Theory	1974	174
A Survey of Statistical Design and Linear Models. D. V. Gokhale, J. N. Srivastava Biometrics Statistical ModelingStatistical InferenceStatistical DesignStatistics	1976	93
Probability and Statistics Eric R. Ziegel, J. N. Srivastava Technometrics Bayesian StatisticsEngineeringDiscrete ProbabilityStatistical EvidenceProbability Theory	1990	81
On the Characteristic Roots of the Information Matrix of $2^m$ Balanced Factorial Designs of Resolution V, with Applications J. N. Srivastava, D.V. Chopra The Annals of Mathematical Statistics Resolution VEngineeringCharacteristic RootsBlock DesignIndex Set	1971	71
Balanced Optimal 2 <sup>m</sup> Fractional Factorial Designs of Resolution V, m ≤ 6 J. N. Srivastava, D.V. Chopra Technometrics	1971	69
Some general existence conditions for balanced arrays of strength t and 2 symbols J. N. Srivastava Journal of Combinatorial Theory Series A General Existence ConditionsStrength TCombinatorial DesignBalanced Arrays	1972	50
Balanced 2 <sup>m</sup> factorial designs of resolution v which allow search and estimation of one extra unknown effect, 4 ≤ m ≤ 8 J. N. Srivastava, Subir Ghosh Communication in Statistics- Theory and Methods	1977	39

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