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  "Title": "Designs for Computer Experimentations",
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  "Authors@R": "c(person(\"Ashutosh\", \" Dalal\", email = \" ashutosh.dalal97@gmail.com\", role =c( \"aut\",\"cre\")),person(\"Cini\", \"Varghese\", email = \" Cini.Varghese@icar.gov.in\", role =c( \"aut\", \"ctb\")), person(\"Rajender\", \"Parsad\", email = \"Rajender.Parsad@icar.gov.in\" , role = c( \"aut\",\"ctb\")),person(\"Mohd\", \"Harun\", email = \"Mohd.Harun@icar.gov.in\" , role = c( \"aut\",\"ctb\")))",
  "Maintainer": "Ashutosh Dalal <ashutosh.dalal97@gmail.com>",
  "Description": "In computer experiments space-filling designs are having\ngreat impact. Most popularly used space-filling designs are\nUniform designs (UDs), Latin hypercube designs (LHDs) etc. For\nfurther references one can see Mckay (1979)\n<DOI:10.1080/00401706.1979.10489755> and Fang (1980)\n<https://cir.nii.ac.jp/crid/1570291225616774784>. In this\npackage, we have provided algorithms for generate efficient\nLHDs and UDs. Here, generated LHDs are efficient as they\npossess lower value of Maxpro measure, Phi_p value and Maximum\nAbsolute Correlation (MAC) value based on the weightage given\nto each criterion. On the other hand, the produced UDs are\nhaving good space-filling property as they always attain the\nlower bound of Discrete Discrepancy measure. Further, some\nuseful functions added in this package for adding more value to\nthis package.",
  "License": "GPL (>= 2)",
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  "Packaged": {
    "Date": "2026-06-20 08:27:56 UTC",
    "User": "root"
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  "Author": "Ashutosh Dalal [aut, cre], Cini Varghese [aut, ctb], Rajender\nParsad [aut, ctb], Mohd Harun [aut, ctb]",
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  "Date/Publication": "2025-09-18 19:00:02 UTC",
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    "Discrete_Discrepancy",
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    "Maxpro_Measure",
    "NOLHDs",
    "OLHDs_2F",
    "PhipMeasure",
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    "UDesigns_I",
    "UDesigns_II",
    "UDesigns_III",
    "wtLHDs",
    "wtLHDs_prime"
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    {
      "page": "Best_Model",
      "title": "Find Best Model",
      "topics": [
        "Best_Model"
      ]
    },
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      "page": "Discrete_Discrepancy",
      "title": "Measure of Discrete Discrepancy",
      "topics": [
        "Discrete_Discrepancy"
      ]
    },
    {
      "page": "MAC",
      "title": "Maximum Absolute Correlation",
      "topics": [
        "MAC"
      ]
    },
    {
      "page": "Meeting_Number",
      "title": "Maximum Coincidence (or Meeting) numbers between rows",
      "topics": [
        "max_coincidence_number"
      ]
    },
    {
      "page": "Maxpro_Measure",
      "title": "Measure of Maxpro criterion",
      "topics": [
        "Maxpro_Measure"
      ]
    },
    {
      "page": "NOLHDs",
      "title": "Nearly Orthogonal Latin Hypercube Designs for Flexible Levels and Factors",
      "topics": [
        "NOLHDs"
      ]
    },
    {
      "page": "OLHDs_2F",
      "title": "Two Factor Orthogonal Latin Hypercube Designs",
      "topics": [
        "OLHDs_2F"
      ]
    },
    {
      "page": "PhipMeasure",
      "title": "Phi_p criterion",
      "topics": [
        "PhipMeasure"
      ]
    },
    {
      "page": "SLHDs",
      "title": "Sliced Latin Hypercube Designs with Equal Size of Slices",
      "topics": [
        "SLHDs"
      ]
    },
    {
      "page": "UDesigns_I",
      "title": "Orthogonal Uniform Designs with Two Factors",
      "topics": [
        "UDesigns_I"
      ]
    },
    {
      "page": "UDesigns_II",
      "title": "Uniform Designs with Multiple Factors with Minimal Runs",
      "topics": [
        "UDesigns_II"
      ]
    },
    {
      "page": "UDesigns_III",
      "title": "Nearly Orthogonal Uniform Designs for Two and Four Factors",
      "topics": [
        "UDesigns_III"
      ]
    },
    {
      "page": "wtLHDs",
      "title": "Weighted Criteria-Based Latin Hypercube Designs (LHDs) for Any Numbers of Factors (>=2)",
      "topics": [
        "wtLHDs"
      ]
    },
    {
      "page": "wtLHDs_prime",
      "title": "Weighted Criteria-Based Latin Hypercube Designs (LHDs) for Prime Numbers",
      "topics": [
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      ]
    }
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