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frankderuyck
Level VI

WHAT ARE THE PARTICULAR BENEFITS OF OMARS DESIGNS?

There are many powerful JMP DOE tools with proven succes over a long time on the other hand recently a lot is written and published on OMARS Designs.

I would like to ask experienced DOE users what are the particular benefits of these new kind of designs in addition to what is available on the JMP DOE menu? On what kind of particular cases would you advice to use OMARS? Are there cases that can't be treated with OMARS? from what I know I assume mixtures, split plot and random effects are not within the OMARS scope, correct?

1 ACCEPTED SOLUTION

Accepted Solutions
Victor_G
Super User

Re: WHAT ARE THE PARTICULAR BENEFITS OF OMARS DESIGNS?

Hi @frankderuyck,

 

OMARS designs were recently introduced (around 2020) as screening and optimization designs by Peter Goos and Jose Nunez.

The goal behind the use of these designs was to bridge the gap between Definitive Screening Designs and Response Surface Designs. You can find their presentation quite easily where they demonstrate some of the nice properties of OMARS designs :

 

In their example and demonstration, for an equivalent number of runs than DSDs (22), OMARS may have better projection properties and larger power for quadratic effects, and able to fit all 2-factors interactions. You can reproduce their comparison using the OMARS Designs Add-In  and comparing an OMARS design with a DSD design using the plateform Compare Designs
I attached the designs table to make the comparison easier if you want to have a look.

  • You can check that OMARS may be able to fit more terms (all interactions and more quadratic effects than DSD), and power for interactions and quadratic effects are equivalent or higher (for the cost of a small power decrease for main effects) :

Victor_G_0-1724930684228.png

  • They also have lower maximum prediction variance and lower Fraction of Design Space Plot curve (so lower prediction variance over the entire experimental space) :
    Victor_G_1-1724930886013.png
  • The Correlation Map is also interesting to compare, with lower correlations between terms :
    Victor_G_2-1724931007599.png

Maria Lanzerath also has a use case where she has shown the use and benefit of OMARS on her use case.

 

Intellectually, this design is very interesting as it provides a family that unify and bridge the gap between DSD and RSD. On some use cases, it could be interesting to try them and compare them with other designs type. You'll have similar constraints as DSDs for their use: no mixture factor, no constraints, no hard-to-change factors/Split-plot situation, no random effects (even if you can use block in DSDs and OMARS), ...

But I don't think developpers will push forward the implementation of OMARS design in JMP, as Peter and Jose have created their own company EFFEX distributing OMARS designs in a web-based interface. You can still experiment with OMARS designs with the add-in and see how it compare to other designs.

 

I think there is already a sufficient diversity of designs to choose from (DSDs, OMLs, RSM, Optimal, ...), so I didn't had the chance to try using OMARS designs on real use cases.

 

I hope this discussion starter may help you,

Victor GUILLER
Scientific Expertise Engineer
L'Oréal - Data & Analytics

View solution in original post

2 REPLIES 2
Victor_G
Super User

Re: WHAT ARE THE PARTICULAR BENEFITS OF OMARS DESIGNS?

Hi @frankderuyck,

 

OMARS designs were recently introduced (around 2020) as screening and optimization designs by Peter Goos and Jose Nunez.

The goal behind the use of these designs was to bridge the gap between Definitive Screening Designs and Response Surface Designs. You can find their presentation quite easily where they demonstrate some of the nice properties of OMARS designs :

 

In their example and demonstration, for an equivalent number of runs than DSDs (22), OMARS may have better projection properties and larger power for quadratic effects, and able to fit all 2-factors interactions. You can reproduce their comparison using the OMARS Designs Add-In  and comparing an OMARS design with a DSD design using the plateform Compare Designs
I attached the designs table to make the comparison easier if you want to have a look.

  • You can check that OMARS may be able to fit more terms (all interactions and more quadratic effects than DSD), and power for interactions and quadratic effects are equivalent or higher (for the cost of a small power decrease for main effects) :

Victor_G_0-1724930684228.png

  • They also have lower maximum prediction variance and lower Fraction of Design Space Plot curve (so lower prediction variance over the entire experimental space) :
    Victor_G_1-1724930886013.png
  • The Correlation Map is also interesting to compare, with lower correlations between terms :
    Victor_G_2-1724931007599.png

Maria Lanzerath also has a use case where she has shown the use and benefit of OMARS on her use case.

 

Intellectually, this design is very interesting as it provides a family that unify and bridge the gap between DSD and RSD. On some use cases, it could be interesting to try them and compare them with other designs type. You'll have similar constraints as DSDs for their use: no mixture factor, no constraints, no hard-to-change factors/Split-plot situation, no random effects (even if you can use block in DSDs and OMARS), ...

But I don't think developpers will push forward the implementation of OMARS design in JMP, as Peter and Jose have created their own company EFFEX distributing OMARS designs in a web-based interface. You can still experiment with OMARS designs with the add-in and see how it compare to other designs.

 

I think there is already a sufficient diversity of designs to choose from (DSDs, OMLs, RSM, Optimal, ...), so I didn't had the chance to try using OMARS designs on real use cases.

 

I hope this discussion starter may help you,

Victor GUILLER
Scientific Expertise Engineer
L'Oréal - Data & Analytics
frankderuyck
Level VI

Re: WHAT ARE THE PARTICULAR BENEFITS OF OMARS DESIGNS?

OK Victor, that's clear to me. Personally I am not a big fan of solving everything with one big experiment; building knowledge by a sequential approach is my favorite way to go and so far screening strong/active effects with DSD and in a 2nd step augmenting the DOE to RSM with active effects nice results are achieved; in many cases, with only < 4 significant effects, augmenting was not even necessary so with only few runs there's a solution. I still am not conviced about OMARS; to my opinion with no or only few knowlege push is too hard to get everything done with one experiment, I like more the sequential quality PDCA approach. I agree that when there is sufficient knowledge OMARS could be beneficial (?)