Dima Khavinson’s 60th: a summary of open problems in analysis and mathematical physics

Author:

Lundberg Erik,Teodorescu Razvan

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Algebra and Number Theory,Analysis

Reference41 articles.

1. Khavinson, D., Lundberg, E.: Linear Holomorphic Partial Differential Equations and Classical Potential Theory. American Mathematical Society, Providence (2018)

2. Davis, P.J.: The Schwarz Function and its Applications. Mathematical Association of America, Washington (1974)

3. Shapiro, H.S.: The Schwarz Function and its Generalization to Higher Dimensions. University of Arkansas Lecture Notes in the Mathematical Sciences, vol. 9. Wiley, New York (1992)

4. Khavinson, D., Shapiro, H.S.: The Schwarz potential in $${\bf R}^n$$ R n and Cauchy’s problem for the Laplace equation, Tech. Rep. TRITA-MATH-1989-36, Royal Inst. of Technology. Research Report (1989)

5. Khavinson, D.: Singularities of harmonic functions in $${ C}^n$$ C n . In: Krantz, S., Bedford, E., D’Angelo, J. (eds.) Several Complex Variables and Complex Geometry. Part 3 (Santa Cruz, CA, 1989). Proceedings of Symposium in Pure Mathematics, vol 52, 207–217. American Mathematical Society, Providence (1991)

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