Michael Dorff
Mathematician
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Mathematics
Michael Dorff's Degrees
- PhD Mathematics University of Utah
- Bachelors Mathematics Brigham Young University
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Why Is Michael Dorff Influential?
(Suggest an Edit or Addition)According to Wikipedia, Michael John Dorff is a mathematician at Brigham Young University known for his work in undergraduate research, promoting careers in math, popularizing mathematics, and harmonic mappings. Life and career Michael Dorff received his BA in Mathematics Education from Brigham Young University in 1986. He then taught High School math at Palos Verdes High, California, and Nurnberg High, Germany from 1986–1990. He received his MS from University of New Hampshire in 1992 followed by a Ph.D. in Mathematics from University of Kentucky in 1997. He taught at University of Missouri-Rolla as an assistant professor in the Department of Math and Statistics from 1997-2000 when he was hired by Brigham Young University as an assistant professor in the Department of Mathematics. Dorff became a full professor at BYU in 2011. He was the Chair of the Department of Mathematics at BYU from 2015–2019. Dorff visited Purdue University as an assistant professor in the Spring of 2003, Uniwersytet Marii Curie-Sklodowskiej as a U.S. Fulbright Scholar in Poland from 2005–2006, and Mathematical Association of America as a mathematician in Washington D.C. in 2012.
Michael Dorff's Published Works
Published Works
- Convolutions of planar harmonic convex mappings (2001) (102)
- Convolutions of harmonic convex mappings (2009) (66)
- A New Method of Preparing Monolayers on Silicon and Patterning Silicon Surfaces by Scribing in the Presence of Reactive Species (2001) (40)
- Explorations in Complex Analysis (2012) (28)
- Convolution Properties of Some Harmonic Mappings in the Right Half-Plane (2013) (26)
- Minimal graphs in R3 over convex domains (2003) (22)
- Harmonic univalent mappings onto asymmetric vertical strips (1999) (22)
- An application of Cohn's rule to convolutions of univalent harmonic mappings (2013) (18)
- SOME HARMONIC N-SLIT MAPPINGS (1998) (18)
- Harmonic Shears of Elliptic Integrals (2005) (17)
- On harmonic convolutions involving a vertical strip mapping (2013) (17)
- The inner mapping radius of harmonic mappings of the unit disk (1997) (16)
- Univalency of convolutions of harmonic mappings (2014) (16)
- Landau’s Theorem for Planar Harmonic Mappings (2004) (16)
- Solids in ℝn Whose Area Is the Derivative of the Volume (2003) (14)
- LINEAR INVARIANCE AND INTEGRAL OPERATORS OF UNIVALENT FUNCTIONS (2005) (12)
- Stability of alkyl monolayers on chemomechanically scribed silicon to air, water, hot acid, and X-rays (2003) (11)
- Harmonic mappings onto parallel slit domains (2011) (8)
- A Family of Minimal Surfaces and Univalent Planar Harmonic Mappings (2014) (7)
- Zeros of a one-parameter family of harmonic trinomials (2020) (7)
- Soap Films, Differential Geometry, and Minimal Surfaces (2012) (7)
- Higher order Schwarzian derivatives for convex univalent functios (2008) (6)
- Doubly close-to-convex functions (2004) (5)
- Obtaining Funding and Support for Undergraduate Research (2013) (5)
- CURM: Promoting Undergraduate Research in Mathematics (2013) (5)
- Linear combinations of a class of harmonic univalent mappings (2018) (4)
- How much undergraduate research in mathematics is being done (2014) (4)
- Harmonic Univalent Mappings and Minimal Graphs (2014) (4)
- Derivative relationships between volume and surface area of compact regions in R d (2007) (4)
- Convolutions of planar harmonic strip mappings (2020) (4)
- Current topics in pure and computational complex analysis (2014) (4)
- Area-minimizing minimal graphs over nonconvex domains (2003) (3)
- Nonacademic careers, internships, and undergraduate research (2014) (3)
- Zeros of a Family of Complex-Valued Harmonic Trinomials (2022) (2)
- Successfully Mentoring Undergraduates in Research: A How To Guide for Mathematicians (2017) (2)
- A Student Research Course on Data Analysis Problems from Industry: PIC Math (2019) (2)
- Convex Combinations of Minimal Graphs (2012) (1)
- Typically Real Harmonic Functions (2009) (1)
- Embeddedness for singly periodic Scherk surfaces with higher dihedral symmetry (2013) (1)
- BYU ScholarsArchive BYU ScholarsArchive Minimal graphs in R3 over convex domains Minimal graphs in R3 over convex domains (2022) (0)
- 7. Causation Mythology (2019) (0)
- A Current Look at Mathematics Graduate Programs (2022) (0)
- Close-to-harmonic extensions on the plane (2022) (0)
- 9. Alignment Mythology (2019) (0)
- Close-to-harmonic extensions on the plane (2022) (0)
- STUDENTS SOLVING RESEARCH PROBLEMS FROM INDUSTRY (2017) (0)
- Convolution Properties of Some Harmonic Mappings in the Right Half-Plane (2015) (0)
- 6. Performance Pay Mythology (2019) (0)
- D G ] 2 4 O ct 2 00 6 Minimal Surface Linear Combination Theorem (2022) (0)
- 3. The Corporate Personality Myth (2019) (0)
- Finding funding and support for doing undergraduate research (2012) (0)
- 8. Predictability Mythology (2019) (0)
- Directional Convexity of Convolutions of Harmonic Functions with Certain Dilatations (2021) (0)
- Minimal Surface Linear Combinatoin Theorem (2006) (0)
- 5. Incentives Mythology (2019) (0)
- 10. Moving Forward (2019) (0)
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