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| 1 | The Wiener test for degenerate elliptic equations显示文摘 | Fabes E Jerison G Kenig C E | 1982 | Ann Inst Fourier (Grenoble)1982，32，： | 1 |
| 2 | The Poincare inequality for vector fields satisfying Hormander'scondition 显示文摘 | Jerison D S | 1986 | Duke Math J1986，53，2： | 1 |
| 3 | Unique Continuation and Absence of Positive Eigenvalues for Schr(o)dinger Operators显示文摘 | Jerison D Kenig C E | | 0，，02： | 1 |
| 4 | The Yamabe problem on CR manifolds 显示文摘 | JERISON D S LEE J M | 1987 | Journal of Differential Geometry1987，25，2： | 1 |
| 5 | The inhomogeneous Dirichlet problem in Lipschitz domain显示文摘 | Jerison D Kenig C | 1995 | Journ of Func Anal1995，，130： | 1 |
| 6 | The Dirichlet problem for the Kohn Laplacian on the Heisenberg group, Ⅱ 显示文摘 | D Jerison | 1981 | J Funct Anal1981，43，： | 1 |
| 7 | Deformation of an elastic substrate by a threephase contact line显示文摘 | Jerison E R Xu Y Wilen L A Dufresne E R | 2011 | Physical Review Letters2011，106，18： | 1 |
| 8 | Quantitative Stability of the Brunn-Minkowski Inequality for Sets of Equal Volume(Dedicated to Professor Haim Brezis on the occasion of his 70th birthday)显示文摘The authors prove a quantitative stability result for the Brunn-Minkowski inequality on sets of equal volume: If |A| = |B| > 0 and |A + B|^(1/n) =(2 + δ)|A|^(1/n) for some small δ, then, up to a translation, both A and B are close(in terms of δ) to a convex set K.Although this result was already proved by the authors in a previous paper, the present paper provides a more elementary proof that the authors believe has its own interest. Also,the result here provides a stronger estimate for the stability exponent than the previous result of the authors. | Alessio FIGALLI David JERISON | 2017 | Chinese Annals of Mathematics,Series B2017，38，2： | 1 |
| 9 | Unique continuation and absence of positive eigenvalues for Schrsdinger operators显示文摘 | Jerison D Kenig C | 1985 | Ann Math1985，121，： | 1 |
| 10 | The Dirichlet problem in nonsmooth domains显示文摘 | JERISON D KENIG C | 1981 | Ann of Math1981，113，2： | 1 |
| 11 | The inhomogeneous Dirich- let problem in Lipschitz domains显示文摘 | JERISON D KENIG C | 1995 | J Eenct Anal1995，130，1： | 1 |
| 12 | The Poincare inequality for vector fields satisfying Hormander's conditions 显示文摘 | Jerison D | 1986 | Duke Math J1986，53，： | 1 |
| 13 | The neumann problem on Lipschitz domains显示文摘 | Jerison D S Kenig C E | 1981 | Bull Amer Math Soc1981，4，： | 1 |
| 14 | The Two Hyperplane Conjecture显示文摘We introduce a conjecture that we call the Two Hyperplane Conjecture, saying that an isoperimetric surface that divides a convex body in half by volume is trapped between parallel hyperplanes. The conjecture is motivated by an approach we propose to the Hots Spots Conjecture of J. Rauch using deformation and Lipschitz bounds for level sets of eigenfunctions. We will relate this approach to quantitative connectivity properties of level sets of solutions to elliptic variational problems, including isoperimetric inequalities, Poincar′e inequalities, Harnack inequalities, and NTA(non-tangentially accessibility). This paper mostly asks questions rather than answering them, while recasting known results in a new light. Its main theme is that the level sets of least energy solutions to scalar variational problems should be as simple as possible. | David JERISON | 2019 | Acta Mathematica Sinica,English Series2019，35，6： | 0 |
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