Brownian potentials and Besov spaces

Zoran POP-STOJANOVIC; Murali RAO; Hrvoje ŠIKIC

doi:10.2969/jmsj/05020331

Zoran POP-STOJANOVIC, Murali RAO, Hrvoje ŠIKIC

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JOURNAL FREE ACCESS

1998 Volume 50 Issue 2 Pages 331-337

DOI https://doi.org/10.2969/jmsj/05020331

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Published: 1998 Received: March 01, 1996 Available on J-STAGE: October 20, 2006 Accepted: - Advance online publication: - Revised: -
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Date of correction: October 20, 2006 Reason for correction: - Correction: AUTHOR Details: Wrong : Zoran R. POP-STOJANOVIC¹⁾, K. MURALI RAO¹⁾, Hrvoje ŠIKIC²⁾
Right : Zoran POP-STOJANOVIC¹⁾, Murali RAO¹⁾, Hrvoje ŠIKIC²⁾

Date of correction: October 20, 2006 Reason for correction: - Correction: CITATION Details: Wrong : 1) Aizenman, M.; Simon, B., Brownian motion and Harnack inequality for Schrödinger operators, Comm. Pure Appl. Math. 35 (1982), 209-273.
2) Bergh, J.; Löfström, J., Interpolation Spaces, Springer-Verlag, Berlin Heidelberg New York, 1976.
3) Chung, K.L.; Rao, K.M., Feynman-Kac functional and the Schrödinger equation, Sem. on Stoch. Proc. 1 (1981), Birkhäuser, 1-29.
4) Chung, K.L.; Zhao, Z., From Brownian motion to Schrödinger's Equation, Springer-Verlag, Berlin New York, 1995.
5) Glover, J.; Rao, M.; Šikic, H.; Song, R., Γ-potentials, Classical and Modern Potential Theory and Applications, ed. by K. GowriSankaran et al., Kluwer Academic Publishers (1994), 217-232.
6) Komatsu, H., Fractional powers of operators, II Interpolation spaces, Pac. J. Math. 21 (1967), 89-111.
7) Mazja, V.G., Sobolev Spaces, Springer-Verlag, Berlin New York, 1985.
8) Pop-Stojanovic, Z.R.; Rao, M., Continuity of solutions of Schrödinger equation, Sem. on Stoch. Proc. 9 (1989), Birkhäuser, 193-195.
9) Rao, K.M., Brownian Motion and Classical Potential Theory, Lecture notes series (Aarhus Universitet) no. 47. Aarhus, 1977.
10) Triebel, H., Theory of Function Spaces, Birkhäuser, 1983.
11) Yoshikawa, A., Fractional powers of operators, interpolation theory, and imbedding theorems, J. Fac. Sci. Univ. Tokyo (IA) 18 (1971), 335-362.

Right : [1] Aizenman, M.; Simon, B., Brownian motion and Harnack inequality for Schrödinger operators, Comm. Pure Appl. Math. 35 (1982), 209-273.
[2] Bergh, J.; Löfström, J., Interpolation Spaces, Springer-Verlag, Berlin Heidelberg New York, 1976.
[3] Chung, K. L.; Rao, K. M., Feynman-Kac functional and the Schrödinger equation, Sem. on Stoch. Proc. 1 (1981), Birkhäuser, 1-29.
[4] Chung, K. L.; Zhao, Z., From Brownian motion to Schrödinger's Equation, Springer-Verlag, Berlin New York, 1995.
[5] Glover, J.; Rao, M.; Šikic, H.; Song, R., Γ-potentials, Classical and Modern Potential Theory and Applications, ed. by K. GowriSankaran et al., Kluwer Academic Publishers (1994), 217-232.
[6] Komatsu, H., Fractional powers of operators, II Interpolation spaces, Pac. J. Math. 21 (1967), 89-111.
[7] Mazja, V. G., Sobolev Spaces, Springer-Verlag, Berlin New York, 1985.
[8] Pop-Stojanovic, Z. R.; Rao, M., Continuity of solutions of Schrödinger equation, Sem. on Stoch. Proc. 9 (1989), Birkhäuser, 193-195.
[9] Rao, K. M., Brownian Motion and Classical Potential Theory, Lecture notes series (Aarhus Universitet) no. 47. Aarhus, 1977.
[10] Triebel, H., Theory of Function Spaces, Birkhäuser, 1983.
[11] Yoshikawa, A., Fractional powers of operators, interpolation theory, and imbedding theorems, J. Fac. Sci. Univ. Tokyo (IA) 18 (1971), 335-362.

Date of correction: October 20, 2006 Reason for correction: - Correction: PDF FILE Details: -

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