Dusa McDuff

Dusa McDuff nèe Margaret Dusa Waddington (1945 - ) British mathematician, best known for her work on symplectic geometry.

Born in London of a biologist and an architect, young Dusa’s earliest education was at Edinburgh. After graduating from the University of Edinburgh, she went on to Cambridge, and after that taught at York and Warwick. She moved to the United States and since has taught at the State University of New York at Stony Brook, where she fell in love and married fellow math professor John Milnor.

McDuff has Erdős number (http://planetmath.org/ErdHosNumber) 3: With Edwin Hewitt she co-authored a paper on compact groups in Russian for a Soviet journal, while Hewitt co-authored with Shizuo Kakutani a paper on “A class of multiplicative linear functionals on the measure algebra of a locally compact Abelian group” in the Illinois Journal of Mathematics. Kakutani co-authored with Erdős a paper “On non-denumerable graphs” in the Bulletin of the American Mathematical Society.

单词	DusaMcDuff
释义	Dusa McDuff Dusa McDuff nèe Margaret Dusa Waddington (1945 - ) British mathematician, best known for her work on symplectic geometry. Born in London of a biologist and an architect, young Dusa’s earliest education was at Edinburgh. After graduating from the University of Edinburgh, she went on to Cambridge, and after that taught at York and Warwick. She moved to the United States and since has taught at the State University of New York at Stony Brook, where she fell in love and married fellow math professor John Milnor. McDuff has Erdős number (http://planetmath.org/ErdHosNumber) 3: With Edwin Hewitt she co-authored a paper on compact groups in Russian for a Soviet journal, while Hewitt co-authored with Shizuo Kakutani a paper on “A class of multiplicative linear functionals on the measure algebra of a locally compact Abelian group” in the Illinois Journal of Mathematics. Kakutani co-authored with Erdős a paper “On non-denumerable graphs” in the Bulletin of the American Mathematical Society.
随便看	Dedekind domain DedekindDomainsWithFinitelyManyPrimesArePIDs Dedekind domains with finitely many primes are PIDs Dedekindfinite Dedekind-finite DedekindHasseValuation Dedekind-Hasse valuation Dedekindinfinite Dedekind-infinite Dedekind reals Dedekind reals are Cauchy complete Dedekind reals are Dedekind complete DedekindZetaFunction Dedekind zeta function Deduction deduction DeductionsAreDelta1 deductions are Δ_1 DeductionTheorem deduction theorem DeductionTheoremHoldsForClassicalPropositionalLogic deduction theorem holds for classical propositional logic DeductionTheoremHoldsForFirstOrderLogic deduction theorem holds for first order logic DeductionTheoremHoldsForIntuitionisticPropositionalLogic