A note on measures whose diffraction is concentrated on a single sphere
Baake M, Korfanty ER, Mazáč J (2026)
Letters in Mathematical Physics 116(2): 48.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Abstract / Bemerkung
Is there a translation-bounded measure whose diffraction is spherically symmetric and concentrated on a single sphere? This note constructively answers this question of Strungaru in the affirmative.
Stichworte
Spherical diffraction;
Radial symmetry. Bessel functions
Erscheinungsjahr
2026
Zeitschriftentitel
Letters in Mathematical Physics
Band
116
Ausgabe
2
Art.-Nr.
48
Urheberrecht / Lizenzen
ISSN
0377-9017
eISSN
1573-0530
Page URI
https://pub.uni-bielefeld.de/record/3016260
Zitieren
Baake M, Korfanty ER, Mazáč J. A note on measures whose diffraction is concentrated on a single sphere. Letters in Mathematical Physics . 2026;116(2): 48.
Baake, M., Korfanty, E. R., & Mazáč, J. (2026). A note on measures whose diffraction is concentrated on a single sphere. Letters in Mathematical Physics , 116(2), 48. https://doi.org/10.1007/s11005-026-02081-9
Baake, Michael, Korfanty, Emily R., and Mazáč, Jan. 2026. “A note on measures whose diffraction is concentrated on a single sphere”. Letters in Mathematical Physics 116 (2): 48.
Baake, M., Korfanty, E. R., and Mazáč, J. (2026). A note on measures whose diffraction is concentrated on a single sphere. Letters in Mathematical Physics 116:48.
Baake, M., Korfanty, E.R., & Mazáč, J., 2026. A note on measures whose diffraction is concentrated on a single sphere. Letters in Mathematical Physics , 116(2): 48.
M. Baake, E.R. Korfanty, and J. Mazáč, “A note on measures whose diffraction is concentrated on a single sphere”, Letters in Mathematical Physics , vol. 116, 2026, : 48.
Baake, M., Korfanty, E.R., Mazáč, J.: A note on measures whose diffraction is concentrated on a single sphere. Letters in Mathematical Physics . 116, : 48 (2026).
Baake, Michael, Korfanty, Emily R., and Mazáč, Jan. “A note on measures whose diffraction is concentrated on a single sphere”. Letters in Mathematical Physics 116.2 (2026): 48.
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2026-04-30T12:05:12Z
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