Optimal Experimental Design Methods
Optimal Experimental Design Methods is a research topic within Management Science and Operations Research. Science Explorer counts 18k research works in it since 1950. 10.0% of them reached the world's top 10% most cited for their field and year.
This cluster of papers focuses on the theory and application of experimental design and optimization methods, including Response Surface Methodology, Taguchi Method, multi-response optimization, Bayesian design, factorial designs, robust parameter design, and spatial analysis. The papers cover a wide range of applications in various fields such as engineering, manufacturing, biotechnology, and agriculture.
- Experimental Design
- Optimization
- Response Surface Methodology
- Taguchi Method
- Multi-response Optimization
- Bayesian Design
- Factorial Designs
- Robust Parameter Design
- Spatial Analysis
- Uniform Design
- Research works
- 18k fractional, since 1950
- In the world top 10%
- 1.8k per year above
- Top-10% rate
- 10.0% share of its works in the world top 10%
- Growth, 2018-21 → 2022-25
- -13% the tick is no change
- Largest producer
United States
34% of the 10 largest, 2022-now
Which countries lead Optimal Experimental Design Methods research?
By volume, the United States and China publish the most (459 and 377 works in 2022-now).
By volume, 2022-now
- 1
United States 459 works
- 2
China 377 works
- 3
India 134 works
- 4
Germany 96 works
- 5
United Kingdom 82 works
- 6
Japan 52 works
- 7
France 44 works
- 8
Canada 43 works
- 9
Brazil 38 works
- 10
Italy 38 works
How concentrated that is
The same countries as shares of everything the list above accounts for. A node where two countries do two thirds of the work and one spread evenly across twelve read alike as a ranking and not at all alike here.
Shares of the rows listed above, not of the whole node.
Which institutions lead Optimal Experimental Design Methods research?
By volume in 2022-now, Indian Council of Agricultural Research publishes the most Optimal Experimental Design Methods research, followed by Northwestern Polytechnical University and University of Wisconsin–Madison.
By volume, 2022-now
- 1
Indian Council of Agricultural Research
India 20 works
- 2
Northwestern Polytechnical University
China 16 works
- 3
University of Wisconsin–Madison
United States 12 works
- 4
Centre National de la Recherche Scientifique
France 11 works
- 5
KU Leuven
Belgium 10 works
- 6
The University of Texas MD Anderson Cancer Center
United States 10 works
- 7
Nankai University
China 10 works
- 8
Dalian University of Technology
China 10 works
- 9
University of North Carolina at Chapel Hill
United States 9 works
- 10
University of Michigan
United States 8 works
Who are the leading researchers in Optimal Experimental Design Methods?
The most-cited researchers publishing on Optimal Experimental Design Methods include Douglas G. Altman, Robert John Tibshirani and Donald B. Rubin.
- 1
Douglas G. Altman
United Kingdom 862k citations
- 2
Robert John Tibshirani
United States 396k citations
- 3
Donald B. Rubin
United States 301k citations
- 4
Trevor Hastie
United States 301k citations
- 5
Stuart Pocock
United Kingdom 273k citations
- 6
Ben Zhong Tang
China 261k citations
- 7
Ralph B. D’Agostino
United States 255k citations
- 8
Gordon K. Smyth
Australia 237k citations
- 9
Peter M. Bentler
United States 233k citations
- 10
Graham A. Colditz
United States 233k citations
Ranked by citations received across their whole record, among researchers with at least three works on this topic.
Where is Optimal Experimental Design Methods research done?
The largest centres of Optimal Experimental Design Methods research in 2022-now are Beijing (China), Xi'an (China), Nanjing (China) and Shanghai (China).
Where is the best place to study Optimal Experimental Design Methods?
Among universities, judged by research, Northwestern Polytechnical University, University of Wisconsin–Madison and Dalian University of Technology score highest, combining excellence, specialisation, size, growth and international reach. Research strength is one signal when choosing where to study; it does not measure teaching.
One dot per university in the first ten of the table below, at the default weights. The upper left is the interesting corner: small places doing unusually strong work.
| # | University | Score | Top 10% | Specialisation | Works | Growth |
|---|---|---|---|---|---|---|
| 1 | Northwestern Polytechnical University |
80.7 | 36.1% | 8.4× | 16 | -28.4% |
| 2 | University of Wisconsin–Madison |
56.0 | 16.8% | 7.8× | 12 | +281.1% |
| 3 | Dalian University of Technology |
53.8 | 25.4% | 6.3× | 10 | +25.3% |
| 4 | KU Leuven |
38.1 | 8.8% | 6.7× | 10 | -18.2% |
| 5 | University of Michigan |
25.9 | 15.9% | 3.3× | 8 | +32.3% |
| 6 | Nankai University |
23.0 | 3.5% | 9.0× | 10 | -12.1% |
| 7 | University of North Carolina at Chapel Hill |
7.6 | 2.6% | 3.1× | 9 | -45.9% |
Universities only. The score blends excellence (40%), size (30%), specialisation (10%), growth (10%), international reach (10%), 2022-now; growth compares 2018-21 with 2022-25 and counts up to +20%, since a jump from a small base is mostly noise.
Every institution in Optimal Experimental Design Methods, country by countryIs Optimal Experimental Design Methods research growing?
Output in 2022-2025 was 13% lower than in 2018-2021, peaking in 2013.
The same series as a ribbon: one cell per year, darker for more. The line above answers how much; this answers when.
Its share of all research
Growing output can still be a shrinking share: all of science grows. This is Optimal Experimental Design Methods as a percentage of every work published that year, 0.0073% in 2024.
Fractional works of Optimal Experimental Design Methods over all fractional works that year. How the balance of science has shifted.
How much of it reaches the world top 10%
Year by year.
Of each year's works in it, the share that reached the world's 10% most cited for their field and year. A field is the world for its own topics, so there is no other line to hold it against.
Which topics inside it are moving
Growth and decline on one axis around a shared zero. Two lists side by side hide the thing that matters: whether the growth dwarfs the decline, or the other way round.
Discussion
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