Conditional Gaugeability and Subcriticality of Generalized Schrödinger Operators
By M. Takeda. 2002
47 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/5a260fe8b51607a0cc3e4d42b5d57a42663222ac
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In Applied Mathematics
- Zhen-Qing Chen
- Tomasz Jakubowski
- Krzysztof Bogdan
- Kaneharu Tsuchida
- T. Grzywny
- M. Takeda
- Panki Kim
- M. Ryznar
In Mathematical Physics
- Krzysztof Bogdan
- Zhen-Qing Chen
- Tomasz Jakubowski
- Kaneharu Tsuchida
- Renming Song
- Panki Kim
- T. Grzywny
- M. Ryznar
Citations in the corpus
- Gaugeability and conditional gaugeability (2002, methodology): “Recently Takeda [40] proved the L-independence of the spectral radius λp under the conditions of Theorem 4.”
- Differentiability of spectral functions for symmetric $\alpha$-stable processes (2007, background): “We then see from [48] that H is subcritical and its Green function G(x, y) is equivalent to G: there exist positive constants c, C such that cG(x, y) ≤ G(x, y) ≤ CG(x, y) for x 6= y.”
- Estimates of Heat Kernel of Fractional Laplacian Perturbed by Gradient Operators (2007, methodology): “We refer the interested reader to the work of Chen and Song [36, 37, 12, 13], Bogdan and Byczkowski [3, 4], and Takeda and Uemura [ 38 , 40, 39].”