Dorothy Wallace
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American mathematician
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Dorothy Wallacemathematics Degrees
Mathematics
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Measure Theory
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World Rank
#5159
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Mathematics
Dorothy Wallace's Degrees
- PhD Mathematics University of California, Berkeley
- Bachelors Mathematics University of California, Berkeley
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Why Is Dorothy Wallace Influential?
(Suggest an Edit or Addition)According to Wikipedia, Dorothy Irene Wallace Andreoli is an American number theorist, mathematical biologist, and mathematics educator. She is a professor of mathematics at Dartmouth College. Education Wallace is a graduate of Yale University. She completed her Ph.D. in 1982 at the University of California, San Diego. Her dissertation, Selberg's Trace Formula and Units in Higher Degree Number Fields, concerned number theory and was supervised by Audrey Terras.
Dorothy Wallace's Published Works
Published Works
- Conjugacy classes of hyperbolic matrices in (,) and ideal classes in an order (1984) (23)
- SELBERG'S TRACE FORMULA ON THE k-REGULAR TREE AND APPLICATIONS (2003) (21)
- Maximal parabolic terms in the Selberg trace formula for SL(3, Z)⧹SL(3, R)/SO(3, R) (1988) (11)
- Norm quadratic-residue codes (1994) (11)
- The Radon transform on (2,)/(2,) (1986) (6)
- The Selberg trace formula for (3,)\(3,)/(3,) (1994) (6)
- Explicit form of the hyperbolic term in the Selberg trace formula for Sl(3, Z) and Pell's equation for hyperbolics in Sl(3, Z) (1986) (4)
- The Selberg Trace Formula for SL(3, ℤ)\SL(3, ℝ) /SO(3, ℝ) (1994) (4)
- Terms in the Selberg Trace Formula for SL(3, Z )\SL(3, R )/SO(3, R ) Associated to Eisenstein Series Coming From a Maximal Parabolic Subgroup (1989) (4)
- Terms in the Selberg trace formula for (3,)\(3,)/(3,) associated to Eisenstein series coming from a maximal parabolic subgroup (1989) (3)
- THE RADON TRANSFORM ON SL(2,R)/SO(2,R) (1986) (2)
- Terms in the Selberg trace formula for (3,)\ℒ(3,ℛ)/(3,ℛ) associated to Eisenstein series coming from a minimal parabolic subgroup (1991) (1)
- The loxodromic term of the Selberg trace formula for SL(3, Z)\SL(3, R)/SO(3, R) (1991) (1)
- Ergodic properties of quotients of horocycle ?ows on the Poincar'e upper half plane (1998) (1)
- The loxodromic term of the Selberg trace formula for (3,)\(3,)/(3,) (1991) (1)
- The Radon transform on ${\rm SL}(2,{\bf R})/{\rm SO}(2,{\bf R})$ (1986) (0)
- The loxodromic term of the Selberg trace formula for ${\rm SL}(3,{\bf Z})\backslash{\rm SL}(3,{\bf R})/{\rm SO}(3,{\bf R})$ (1991) (0)
- The Selberg trace formula for ${\rm SL}(3,{\bf Z})\backslash{\rm SL}(3,{\bf R})/{\rm SO}(3,{\bf R})$ (1994) (0)
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