例句與造句

1. Eskin earned his doctorate from Princeton University in 1993, under supervision of Peter Sarnak.
2. He joined Princeton University in 1995 and did his Ph . D under the guidance of Professor Peter Sarnak.
3. The journal has four editors : Vitali Milman ( editor-in-chief ), Mikhail Gromov, Simon Donaldson and Peter Sarnak.
4. Cohen was a full professor of mathematics at Stanford University, where he supervised Peter Sarnak's graduate research, among those of other students.
5. In a series of two papers ( one co-authored with Jean Bourgain ) he made major progress on Peter Sarnak's Arithmetic Quantum Unique Ergodicity conjecture.
6. It's difficult to find peter sarnak in a sentence. 用peter sarnak造句挺難的
7. Duke studied at the University of New Mexico and then at New York University ( " Courant Institute " ), from which he received his Ph . D . in 1986 under the direction of Peter Sarnak.
8. Articles where users have faked consensus include TALK : Georg Cantor, TALK : Otto Lilienthal, TALK : Albert Einstein, TALK : Alexander Grothendieck, TALK : Grigori Perelman, TALK : Peter Sarnak many many more . ..
9. In 2003 he was awarded with Peter Sarnak the Levi L . Conant Prize of the American Mathematical Society ( AMS ) for the essay " Zeroes of Zeta Functions and Symmetry " in the Bulletin of the American Mathematical Society.
10. In mathematics, "'systolic geometry "'is the study of systolic Mikhail Gromov, Michael Freedman, Peter Sarnak, Mikhail Katz, Larry Guth, and others, in its arithmetical, ergodic, and topological manifestations.
11. This 2007 result by Katz, Schaps, and Vishne generalizes the results of Peter Sarnak and Peter Buser in the case of arithmetic groups defined over "'Q "', from their seminal 1994 paper ( see below ).
12. This 2007 result by Mikhail Katz, Mary Schaps, and Uzi Vishne improves an inequality due to Peter Sarnak and Peter Buser in the case of arithmetic groups defined over \ mathbb { Q }, from 1994, which contained a nonzero additive constant.
13. Under the random matrix model developed by Nick Katz and Peter Sarnak, there is a conjectural correspondence between ( unitarized ) characteristic polynomials of Frobenius elements and conjugacy classes in the compact Lie group USp ( 2 " n " ) = Sp ( " n " ).
14. The main objection to his approach comes from a 1998 paper ( published two years later ) authored by Brian Conrey and Xian-Jin Li, one of de Branges'former Ph . D . students and discoverer of Li's criterion, a notable equivalent statement of RH . Peter Sarnak also gave contributions to the central argument.