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1. Unemployment and the state in Britain
: the means test and protest in 1930s south Wales and north-east England
by Ward, Stephanie
2013, ISBN 0719086809, viii, 292
Means tests | Unemployed | History | Social aspects | Unemployment | Social conditions
Book
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2. Full Text Improvements of bounds for the Sándor–Yang means
by Qian, Wei-Mao and Xu, Hui-Zuo and Chu, Yu-Ming
Journal of inequalities and applications, ISSN 1025-5834, 12/2019, Volume 2019, Issue 1, pp. 1 - 8
26E60 | Neuman–Sándor mean | Mathematics | Schwab–Borchardt mean | Contra-harmonic mean | Sándor–Yang mean | Analysis | Mathematics, general | Applications of Mathematics | Arithmetic mean | Quadratic mean | Seiffert mean | Power mean | Physical Sciences | Mathematics, Applied | Science & Technology
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3. Full Text Estimation of monthly mean daily diffuse radiation in China
by Jiang, Yingni
Applied energy, ISSN 0306-2619, 2009, Volume 86, Issue 9, pp. 1458 - 1464
Mean percentage error | Mean bias error | Monthly mean daily diffuse radiation | Sunshine duration | Root mean square error | Global solar radiation | Engineering | Engineering, Chemical | Technology | Energy & Fuels | Science & Technology | Applied sciences | Natural energy | Energy | Solar radiation | Exact sciences and technology | Solar energy | Monthly mean daily diffuse radiation Global solar radiation Sunshine duration Mean percentage error Mean bias error Root mean square error | Nuclear radiation | Analysis
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4. Full Text Sharp bounds for Neuman means in terms of two-parameter contraharmonic and arithmetic mean
by Qian, Wei-Mao and He, Zai-Yin and Zhang, Hong-Wei and Chu, Yu-Ming
Journal of inequalities and applications, ISSN 1029-242X, 06/2019, Volume 2019, Issue 1, pp. 1 - 13
Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Parameters | Arithmetic | Contraharmonic mean | Arithmetic mean | Schwab–Borchardt mean | Quadratic mean | Two-parameter contraharmonic and arithmetic mean | Neuman mean
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5. Sharp inequalities between toader and neuman means
by Qian, Wei-Mao and He, Zai-Yin and Chu, Yu-Ming
Journal of computational analysis and applications, ISSN 1521-1398, 12/2020, Volume 28, Issue 6, pp. 981 - 996
Toader mean | Geometric mean | And phrases | Arithmetic mean | Contra-harmonic mean | Quadratic mean | Neuman mean
Journal Article
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6. Full Text Geometric Bonferroni means with their application in multi-criteria decision making
by Xia, Meimei and Xu, Zeshui and Zhu, Bin
Knowledge-based systems, ISSN 0950-7051, 03/2013, Volume 40, pp. 88 - 100
Bonferroni mean | Weighted Atanassov’s intuitionistic fuzzy geometric Bonferroni mean | Atanassov’s intuitionistic fuzzy geometric Bonferroni mean | Geometric Bonferroni mean | Intuitionstic fuzzy set | Multi-criteria decision making | Weighted Atanassov's intuitionistic fuzzy geometric Bonferroni mean | Atanassov's intuitionistic fuzzy geometric Bonferroni mean | Computer Science, Artificial Intelligence | Technology | Computer Science | Science & Technology | Decision-making | Aggregates
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7. eQuality
: the struggle for web accessibility by persons with cognitive disabilities
by Blanck, Peter David, 1957
2014, Cambridge disability law and policy series, ISBN 9781107051805, xxxiv, 467
Means of communication | Services for | Discrimination against people with disabilities | Law and legislation | United States | People with disabilities | Accessible Web sites for people with disabilities | Government policy | Legal status, laws, etc | Assistive computer technology | Computers and people with disabilities
Book
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8. Full Text Chapter 2 - Means
by Gheorghe Toader and Iulia Costin
2018, ISBN 9780128110812
Composition of means | Comparison of means | Algebraic structure | Gini means | Operations with means | Series expansion of means | Generalized inverse | Extended (Stolarsky) mean | Identric mean | Topological structure | Beckenbach–Gini means | Geometric mean | Invariant means | Arithmetic mean | Weak inequality | Complementary means | Exponential mean | Second contrageometric mean | Properties of means | Contrageometric mean | Contraharmonic mean | Logarithmic mean | Pre-mean | Lehmer mean | Optimal estimation of means | Partial derivative of a pre-mean | Starshaped set | Universal means | Inverse means | Angular inequality | Invariance | Quotient mean | Complementary pre-means | Extended logarithmic mean | Complementariness w.r.t. a mean | Sum means | Greek means | Comparable means | Matkowski–Sutô problem | Power (Hölder) mean | Gini–Dresher means | Methods for constructing means | Heron mean | Harmonic mean | Quasi-arithmetic means | Increasing family of means | Weighted means
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9. Full Text Some Bonferroni mean operators with 2-tuple linguistic information and their application to multiple attribute decision making
by Jiang, Xian-Ping and Wei, Gui-Wu
Journal of intelligent & fuzzy systems, ISSN 1064-1246, 2014, Volume 27, Issue 5, pp. 2153 - 2162
Bonferroni mean | Multiple attribute decision making (MADM) | geometric Bonferroni mean | 2-tuple linguistic geometric Bonferroni mean (2TLGBM) operator | 2-tuple linguistic weighted Bonferroni mean (2TLWBM) operator | brand extension | linguistic information | 2-tuple linguistic Bonferroni mean (2TLBM) operator | 2-tuple linguistic weighted geometric Bonferroni mean (2TLWGBM) operator | Computer Science, Artificial Intelligence | Technology | Computer Science | Science & Technology | Linguistics | Operators | Agglomeration | Decision making | Fuzzy systems
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10. Full Text Optimal evaluations of some Seiffert-type means by power means
by Costin, Iulia and Toader, Gheorghe
Applied mathematics and computation, ISSN 0096-3003, 01/2013, Volume 219, Issue 9, pp. 4745 - 4754
Lehmer means | Power means | Stolarsky means | Inequalities of means | Schwab–Borchardt mean | Seiffert type means | Heron means | Schwab-Borchardt mean | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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11. Full Text Intuitionistic fuzzy geometric Heronian mean aggregation operators
by Yu, Dejian
Applied soft computing, ISSN 1568-4946, 02/2013, Volume 13, Issue 2, pp. 1235 - 1246
Intuitionistic fuzzy geometric Heronian mean (IFGHM) | Intuitionistic fuzzy geometric weighted Heronian mean (IFGWHM) | Heronian mean (HM) | Intuitionistic fuzzy set (IFS) | Multi-criteria decision making | Intuitionistic fuzzy geometric weighted | Mean (IFGHM) | Heronian mean (IFGWHM) | Intuitionistic fuzzy geometric Heronian | Computer Science, Artificial Intelligence | Computer Science, Interdisciplinary Applications | Technology | Computer Science | Science & Technology
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12. Full Text Some q‐rung orthopair fuzzy Heronian mean operators in multiple attribute decision making
by Wei, Guiwu and Gao, Hui and Wei, Yu
International journal of intelligent systems, ISSN 0884-8173, 07/2018, Volume 33, Issue 7, pp. 1426 - 1458
multiple attribute decision making | q‐rung orthopair fuzzy sets | Pythagorean fuzzy set | q‐rung orthopair fuzzy weighted geometric Heronian mean operator | enterprise resource planning system | q‐rung orthopair fuzzy generalized weighted Heronian mean operator | q‐rung orthopair 2‐tuple linguistic sets | q-rung orthopair fuzzy generalized weighted Heronian mean operator | q-rung orthopair fuzzy weighted geometric Heronian mean operator | q-rung orthopair 2-tuple linguistic sets | q-rung orthopair fuzzy sets | Computer Science, Artificial Intelligence | Technology | Computer Science | Science & Technology | Decision-making | Human resource departments | Computer programs | Fuzzy sets | Operators | Enterprise resource planning | Hierarchies | Decision making | Internet resources
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