Search Results - "Young, Phil D."

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  1. 1

    An integrated‐likelihood‐ratio confidence interval for a proportion based on underreported and infallible data by Wiley, Briceön, Elrod, Chris, Young, Phil D., Young, Dean M.

    Published in Statistica Neerlandica (01-08-2021)
    “…We derive and examine the interval width and coverage properties of an integrated‐likelihood‐ratio confidence interval for the binomial parameter p using a…”
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    Journal Article
  2. 2

    A COMPARISON OF REGULARIZED LINEAR DISCRIMINANT FUNCTIONS FOR POORLY-POSED CLASSIFICATION PROBLEMS by Thompson, L. A., Davis, Wade, Young, Phil D., Young, Dean M., Hill, Jeannie S.

    Published in Journal of Data Science (24-02-2021)
    “…For statistical classification problems where the total sample size is slightly greater than the feature dimension, regularized statistical discriminant rules…”
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    Journal Article
  3. 3

    Confidence ellipsoids for the primary regression coefficients in two seemingly unrelated regression models by Riggs, Kent R., Young, Phil D., Young, Dean M.

    Published in Statistical methodology (01-09-2016)
    “…We derive two new confidence ellipsoids (CEs) and four CE variations for covariate coefficient vectors with nuisance parameters under the seemingly unrelated…”
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    Journal Article
  4. 4

    Bayesian adaptive two-stage design for determining person-time in Phase II clinical trials with Poisson data by Hand, Austin L., Scott, John A., Young, Phil D., Stamey, James D., Young, Dean M.

    Published in Journal of applied statistics (03-07-2016)
    “…Adaptive clinical trial designs can often improve drug-study efficiency by utilizing data obtained during the course of the trial. We present a novel Bayesian…”
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    Journal Article
  5. 5

    Characterizations of Noncentral Chi-Squared-Generating Covariance Structures for a Normally Distributed Random Vector by Young, Phil D., Young, Dean M.

    Published in Sankhya. Series. A (01-08-2016)
    “…Let y ∼ N n μ , V , where y is a n ×1 random vector and V is a n × n covariance matrix. We explicitly characterize the general form of the covariance structure…”
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    Journal Article
  6. 6

    A comparison of regularization methods applied to the linear discriminant function with high-dimensional microarray data by Ramey, John A., Young, Phil D.

    “…Classification of gene expression microarray data is important in the diagnosis of diseases such as cancer, but often the analysis of microarray data presents…”
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    Journal Article
  7. 7

    A Brief Derivation of Necessary and Sufficient Conditions for a Family of Matrix Quadratic Forms to Have Mutually Independent Non-Central Wishart Distributions by Young, Phil D., Patrick, Joshua D., Young, Dean M.

    Published in Sankhya. Series. A (01-02-2023)
    “…We provide a new, concise derivation of necessary and sufficient conditions for a real matrix-normally distributed matrix X and we characterize the general…”
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    Journal Article
  8. 8

    A derivation of the multivariate singular skew-normal density function by Young, Phil D., Harvill, Jane L., Young, Dean M.

    Published in Statistics & probability letters (01-10-2016)
    “…We prove the existence of a multivariate singular skew-normal density function, derive its moment generating function, and demonstrate that the skewness…”
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    Journal Article
  9. 9

    Estimation-Equivalent and Dispersion-Equivalent Error Covariance Matrices for the General Linear Model by Young, Phil D., Young, Dean M.

    “…We give a new, very concise derivation of an explicit characterization representation of the general nonnegative-definite error covariance matrix for a…”
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    Journal Article
  10. 10

    On the independence of singular multivariate skew-normal sub-vectors by Young, Phil D., Kahle, David J., Young, Dean M.

    Published in Statistics & probability letters (01-03-2017)
    “…This article provides necessary and sufficient conditions that characterize independence among sub-vectors of a singular multivariate skew-normal random vector…”
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    Journal Article
  11. 11

    An Alternative Matrix Skew-Normal Random Matrix and Some Properties by Young, Phil D., Patrick, Joshua D., Young, Dean M., Ramey, John A.

    Published in Sankhya. Series. A (01-02-2020)
    “…We propose an alternative skew-normal random matrix, which is an extension of the multivariate skew-normal vector parameterized in Vernic (A Stiint Univ…”
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    Journal Article
  12. 12

    Bayesian Assessment of a Binary Measurement System with Baseline Data by Eschmann, Mark, Stamey, James D., Young, Phil D.

    “…Binary measurement systems that classify parts as either pass or fail are widely used. In industrial settings, many previously passed and failed parts are…”
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    Journal Article
  13. 13

    Confidence intervals for the ratio of two Poisson rates under one-way differential misclassification using double sampling by Kahle, David J., Young, Phil D., Greer, Brandi A., Young, Dean M.

    Published in Computational statistics & data analysis (01-03-2016)
    “…Wald, profile likelihood, and marginal likelihood confidence intervals are derived for the ratio of two Poisson rates in the presence of one-way differentially…”
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    Journal Article
  14. 14

    Characterizations of Noncentral Chi-Squared-Generating Covariance Structures for a Normally Distributed Random by Young, Phil D., Young, Dean M.

    Published in Sankhya. Series. A (01-08-2016)
    “…Let y ~ N n (µ, V), where y is a n × 1 random vector and V is a n × n covariance matrix. We explicitly characterize the general form of the covariance…”
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    Journal Article
  15. 15

    Topics in dimension reduction and missing data in statistical discrimination by Young, Phil D

    Published 01-01-2009
    “…This dissertation is comprised of four chapters. In the first chapter, we define the concept of linear dimension reduction, review some popular linear…”
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    Dissertation
  16. 16

    High-Dimensional Regularized Discriminant Analysis by Ramey, John A, Stein, Caleb K, Young, Phil D, Young, Dean M

    Published 02-02-2016
    “…Regularized discriminant analysis (RDA), proposed by Friedman (1989), is a widely popular classifier that lacks interpretability and is impractical for…”
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    Journal Article