Jin Cheng
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Research Interests
Jin Cheng has a total of 2 co-authors. Here are the top co-authors by number of shared publications:
- Masahiro Yamamoto
Department of Mathematical Sciences, The University of Tokyo, 3-8-1 Komaba, Meguro, Tokyo 153-8914, Japan
2 shared publications - A. L. Bukhgeim
Sobolev Institute of Mathematics, Siberian Branch of Russian Academy of Sciences, Acad. Koptyug prosp., 4, Novosibirsk, 630090, Russia. s:
1 shared publication
Latest Publications
- 1 August 1998
- Published by IOP Publishing in Inverse Problems
- Vol. 14 (4) , 869-882
Unique continuation on a line for harmonic functions
In this paper, we discuss local unique continuation for a harmonic function on lines. By using complex extension, we prove a conditional stability estimation for a harmonic function on a line. Our unique continuation is an intermediate property between the classical unique continuation for a harmonic function and the analytic continuation for a holomorphic function. As an application, we show conditional stability up to the boundary in a Cauchy problem of the Laplace equation.
- 1 August 1998
- Published by IOP Publishing in Inverse Problems
- Vol. 14 (4) , 869-882
Unique continuation on a line for harmonic functions
In this paper, we discuss local unique continuation for a harmonic function on lines. By using complex extension, we prove a conditional stability estimation for a harmonic function on a line. Our unique continuation is an intermediate property between the classical unique continuation for a harmonic function and the analytic continuation for a holomorphic function. As an application, we show conditional stability up to the boundary in a Cauchy problem of the Laplace equation.
- 1 January 1998
- Published by Elsevier
- p. 327-336
Uniqueness and stability for an inverse problem of determining a part of boundary
- 1 January 1998
- Published by Elsevier
- p. 327-336
Uniqueness and stability for an inverse problem of determining a part of boundary