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  1. 2006年2月17日 · BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY Volume 43, Number 2, Pages 273–278 S 0273-0979(06)01084-6 Article electronically published on February 17, 2006 Analytic number theory, by Henryk Iwaniec and Emmanuel Kowalski, Colloquium

  2. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY Volume 127, Number 1, January 1999, Pages 125{130 S 0002-9939(99)04561-X ON PRINCIPAL EIGENVALUES FOR BOUNDARY VALUE PROBLEMS WITH INDEFINITE WEIGHT AND ROBIN

  3. This page is maintained by the authors. Contact information: Henryk Iwaniec Department of Mathematics Rutgers University 110 Frelinghuysen Road Piscataway, NJ 08854 Email: Henryk Iwaniec Emmanuel Kowalski Mathematics and Information University of

  4. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY Volume 108, Number 4, April 1990. NEUMANN EIGENVALUE ESTIMATE. ON A COMPACT RIEMANNIAN MANIFOLD. ROGER CHEN. (Communicated by Jonathan M. Rosenberg) Abstract. In their article, P. Li and S. T. Yau give a lower bound of the first Neumann eigenvalue in terms of geometrical invariants for a compact ...

  5. 2021年1月27日 · Bourgain’s arrival on the scene was like thunder, with the two landmark papers [23] and [22] completely revolutionizing the field. The first paper introduced a whole new toolbox in Fourier restriction. Here are a few examples. 3 First, he proved that Kakeya sets in have dimension at least 7 3.

  6. 2005年10月31日 · INEQUALITIES FOR EIGENVALUES OF A CLAMPED PLATE PROBLEM. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY Volume 358, Number 6, Pages 2625–2635 S 0002-9947(05)04023-7 Article electronically published on October 31, 2005. INEQUALITIES FOR EIGENVALUES OF A CLAMPED PLATE PROBLEM. QING-MING CHENG AND HONGCANG YANG Abstract.

  7. 2014年6月30日 · and hence give (1.3). We should point out that the idea to derive the measure density property from the imbedding was originally invented by Hajlasz, Koskela and Tuoninen [13] for Sobolev W1,p-extension domains with ). Here we adapt their arguments to the setting of the fractional Sobolev. p [1, ∈ ∞ Ws,p-extension.