Skip to main content

Douglas P. Brozovic

Title: Associate Professor

Department: Mathematics

College: College of Science

Curriculum Vitae

Curriculum Vitae Link

Education

  • PhD, Ohio State University, 1991
    Major: Mathematics
    Dissertation: "On Lengths of Chains in Lie Type Groups in Characteristic 3"
  • MS, Ohio State University, 1986
    Major: Mathematics
  • BS, Ohio State University, 1984
    Major: Mathematics

Current Scheduled Teaching

MATH 3510.002Abstract Algebra ISpring 2025
MATH 1710.721Calculus ISpring 2025
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2024
MATH 1650.621Pre CalculusFall 2024 Syllabus

Previous Scheduled Teaching

MATH 1710.310Calculus ISpring 2024 Syllabus SPOT
MATH 4500.001Introduction to TopologySpring 2024 Syllabus SPOT
MATH 5600.001Introduction to TopologySpring 2024 SPOT
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2023 SPOT
MATH 5900.720Special ProblemsFall 2023
MATH 1710.721Calculus ISpring 2023 Syllabus SPOT
MATH 6950.714Doctoral DissertationSpring 2023
MATH 5530.001Modern AlgebraSpring 2023 SPOT
MATH 4900.704Special ProblemsSpring 2023
MATH 6950.706Doctoral DissertationFall 2022
MATH 1650.621Pre CalculusFall 2022 Syllabus SPOT
MATH 6510.001Topics in AlgebraFall 2022 SPOT
MATH 5900.702Special ProblemsSummer 5W1 2022
MATH 1710.721Calculus ISpring 2022 Syllabus SPOT
MATH 6950.720Doctoral DissertationSpring 2022
MATH 5900.705Special ProblemsSpring 2022
MATH 6510.001Topics in AlgebraSpring 2022 SPOT
MATH 6950.711Doctoral DissertationFall 2021
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2021 SPOT
MATH 1650.621Pre CalculusFall 2021 Syllabus SPOT
MATH 1710.621Calculus ISpring 2021 Syllabus SPOT
MATH 5530.001Selected Topics in Modern AlgebraSpring 2021 Syllabus SPOT
MATH 5900.706Special ProblemsSpring 2021
MATH 5520.001Modern AlgebraFall 2020 Syllabus SPOT
MATH 5520.002Modern AlgebraFall 2020 Syllabus SPOT
MATH 1650.621Pre CalculusFall 2020 Syllabus SPOT
MATH 5900.706Special ProblemsFall 2020
MATH 6520.001Algebra SeminarSpring 2020
MATH 1710.621Calculus ISpring 2020 Syllabus
MATH 5900.703Special ProblemsSpring 2020
MATH 6510.001Topics in AlgebraSpring 2020
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2019 SPOT
MATH 1650.621Pre CalculusFall 2019 Syllabus SPOT
MATH 5900.706Special ProblemsFall 2019
MATH 1710.621Calculus ISpring 2019 Syllabus SPOT
MATH 5900.708Special ProblemsSpring 2019
MATH 6510.001Topics in AlgebraSpring 2019 SPOT
MATH 5520.001Modern AlgebraFall 2018 SPOT
MATH 1650.623Pre CalculusFall 2018 Syllabus SPOT
MATH 5900.706Special ProblemsFall 2018
MATH 1710.621Calculus ISpring 2018 Syllabus SPOT
MATH 5530.001Selected Topics in Modern AlgebraSpring 2018 SPOT
MATH 4910.703Special ProblemsSpring 2018
MATH 5900.704Special ProblemsSpring 2018
MATH 6520.001Algebra SeminarFall 2017
MATH 5520.001Modern AlgebraFall 2017 SPOT
MATH 1650.622Pre CalculusFall 2017 Syllabus SPOT
MATH 4900.703Special ProblemsFall 2017
MATH 5900.706Special ProblemsFall 2017
MATH 1710.620Calculus ISpring 2017 Syllabus SPOT
MATH 4980.002Experimental CourseSpring 2017 Syllabus SPOT
MATH 5700.002Selected Topics in Contemporary MathematicsSpring 2017 SPOT
MATH 5900.707Special ProblemsSpring 2017
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2016 SPOT
MATH 1650.621Pre CalculusFall 2016 Syllabus SPOT
MATH 5900.706Special ProblemsFall 2016
MATH 1710.620Calculus ISpring 2016 Syllabus SPOT
MATH 4900.702Special ProblemsSpring 2016
MATH 6510.001Topics in AlgebraSpring 2016 SPOT
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2015 SPOT
MATH 1650.621Pre CalculusFall 2015 SPOT
MATH 1710.621Calculus ISpring 2015 Syllabus
MATH 5530.001Selected Topics in Modern AlgebraSpring 2015
MATH 5520.001Modern AlgebraFall 2014
MATH 1650.622Pre CalculusFall 2014 Syllabus
MATH 4900.709Special ProblemsFall 2014
MATH 1710.621Calculus ISpring 2014 Syllabus
MATH 6510.001Topics in AlgebraSpring 2014
MATH 4430.001Introduction to Graph TheoryFall 2013 Syllabus
MATH 1650.624Pre CalculusFall 2013 Syllabus
MATH 1710.622Calculus ISpring 2013 Syllabus
MATH 4450.001Introduction to the Theory of MatricesSpring 2013 Syllabus
MATH 5500.001Introduction to the Theory of MatricesSpring 2013
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2012
MATH 1650.622Pre CalculusFall 2012 Syllabus
MATH 1710.623Calculus ISpring 2012 Syllabus
MATH 5530.001Selected Topics in Modern AlgebraSpring 2012
MATH 5900.709Special ProblemsSpring 2012
MATH 6900.709Special ProblemsSpring 2012
MATH 5520.001Modern AlgebraFall 2011
MATH 1650.623Pre CalculusFall 2011 Syllabus
MATH 5900.704Special ProblemsFall 2011
MATH 1710.621Calculus ISpring 2011 Syllabus
MATH 4500.001Introduction to TopologySpring 2011 Syllabus
MATH 5600.001Introduction to TopologySpring 2011
MATH 5900.709Special ProblemsSpring 2011
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2010
MATH 1650.623Pre CalculusFall 2010 Syllabus
MATH 5900.704Special ProblemsFall 2010
MATH 6900.707Special ProblemsFall 2010
MATH 5900.707Special ProblemsSummer 5W2 2010
MATH 5910.707Special ProblemsSummer 5W2 2010
MATH 1710.624Calculus ISpring 2010
MATH 4500.001Introduction to TopologySpring 2010
MATH 5600.001Introduction to TopologySpring 2010
MATH 4900.712Special ProblemsSpring 2010
MATH 5900.725Special ProblemsSpring 2010
MATH 5000.002Instructional Issues for the Professional MathematicianFall 2009
MATH 1650.624Pre CalculusFall 2009
MATH 5900.704Special ProblemsFall 2009
MATH 1710.620Calculus ISpring 2009
MATH 5530.001Selected Topics in Modern AlgebraSpring 2009
MATH 5520.001Modern AlgebraFall 2008
MATH 1650.622Pre CalculusFall 2008
MATH 5900.704Special ProblemsFall 2008
MATH 1710.620Calculus ISpring 2008
MATH 3410.001Differential Equations ISpring 2008
MATH 2700.002Linear Algebra and Vector GeometryFall 2007
MATH 1650.624Pre CalculusFall 2007
MATH 1710.624Calculus ISpring 2006
MATH 5530.001Selected Topics in Modern AlgebraSpring 2006
MATH 5520.001Modern AlgebraFall 2005
MATH 1650.624Pre CalculusFall 2005
MATH 5900.707Special ProblemsFall 2005
MATH 1720.001Calculus IISummer 5W2 2005
MATH 1710.008Calculus ISpring 2005
MATH 6950.705Doctoral DissertationSpring 2005
MATH 2520.001Real Analysis IISpring 2005
MATH 1720.007Calculus IIFall 2004
MATH 6950.707Doctoral DissertationFall 2004
MATH 2510.002Real Analysis IFall 2004

Published Intellectual Contributions

    Journal Article

  • Douglas Brozovic and Peter Sin. (2016). A note on point stabilizers in sharp permutation groups of type {0,k}. Communications in Algebra. 44 (8) 3324-3339. Taylor & Francis.
  • Douglas Brozovic. (2014). The Classification of Primitive Sharp Permutation Groups of type {0,k}, Communications in Algebra, 42 (7) (2014). http://www.tandfonline.com/toc/lagb20/42/7#.U_zS9GO9aOU
  • with Chat Yin Ho. (2006). Some Characterizations for Desarguesian Translation Planes By Orders of Subgroups in Translation Complements.
  • with Chat Yin Ho and Akihiro Munemasa. (2002). A Correction to ``Incidence Matrices and Collineations of Finite Projective Planes, by Chat Yin Ho, Designs, Codes and Crypt ography, 18, (1999), 159-162''.
  • Brozovic, D.P. (2000). One point stabilizers in almost simple sharp permutation groups.
  • with Ron Solomon. (1997). On Groups of Hyperbolic Length.
  • Brozovic, D.P. (1996). On primitive sharp permutation groups.
  • Brozovic, D.P. (1994). A reduction theorem for the chain length of an odd characteristic Lie Type Group.
  • Brozovic, D.P. (1994). Almost Simple p-obstructions in Odd Characteristic Lie Type Groups.
  • Brozovic, D.P. (1994). Groups of hyperbolic length in odd characteristic groups of Lie type.
  • Brozovic, D.P. (1994). The Length of Chains in Odd Characteristic groups of Lie Type.
  • with Ron Solomon. (1993). A Survey on Chains of Subgroups.
  • Brozovic, D.P. (1993). Subgroup Chains in Finite Groups.
,
Overall
Summative Rating
Challenge and
Engagement Index
Response Rate

out of 5

out of 7
%
of
students responded
  • Overall Summative Rating (median):
    This rating represents the combined responses of students to the four global summative items and is presented to provide an overall index of the class’s quality. Overall summative statements include the following (response options include a Likert scale ranging from 5 = Excellent, 3 = Good, and 1= Very poor):
    • The course as a whole was
    • The course content was
    • The instructor’s contribution to the course was
    • The instructor’s effectiveness in teaching the subject matter was
  • Challenge and Engagement Index:
    This rating combines student responses to several SPOT items relating to how academically challenging students found the course to be and how engaged they were. Challenge and Engagement Index items include the following (response options include a Likert scale ranging from 7 = Much higher, 4 = Average, and 1 = Much lower):
    • Do you expect your grade in this course to be
    • The intellectual challenge presented was
    • The amount of effort you put into this course was
    • The amount of effort to succeed in this course was
    • Your involvement in course (doing assignments, attending classes, etc.) was
CLOSE