Career
- 2021-present: College Lecturer, Director of Studies in Mathematics, Tutor, Fellow, Newnham College, University of Cambridge
- 2015-present: Faculty Admissions Officer, Faculty of Mathematics, University of Cambridge
- 2013-present: Senior Research Associate, DAMTP, University of Cambridge
- 2008-present: Affiliated Lecturer, DAMTP, University of Cambridge
- 2007-2021: Director of Studies in Mathematics, Lucy Cavendish College
- 2001-2004: Research Associate, DAMTP, University of Cambridge
- 1999-2015: Graduate Tutor, Lucy Cavendish College, University of Cambridge
- 1999-2021: Fellow, Lucy Cavendish College, University of Cambridge
- 1997-2000: Lu Gwei Djen Research Fellow, Lucy Cavendish College, University of Cambridge
- 1995-1997: Daphne Jackson Research Fellow, Lucy Cavendish College, University of Cambridge
- 1989-1990: Research Assistant, Cavendish Laboratory, University of Cambridge
- 1981-1984: Teaching Assistant, Department of Theoretical Chemistry, Tel-Aviv University
Research
Orsola is a member of the Department of Applied Mathematics and Theoretical Physics Waves research group. Current research interests are: acoustic and electromagnetic wave propagation and scattering in random media; inverse problems in wave scattering and propagation; propeller noise and the interaction between the acoustic field and mechanical structures.
Publications
Reconstruction of rough surfaces from a single receiver at grazing angle
– IET Science Measurement & Technology
(2024)
18,
361
(doi: 10.1049/smt2.12207)
Random Scattering by Rough Surfaces with Spatially Varying Impedance
– Progress In Electromagnetics Research M
(2021)
100,
237
(doi: 10.2528/PIERM20121902)
Rough surface reconstruction from phaseless single frequency data at grazing angles
– Inverse Problems
(2018)
34,
124002
(doi: 10.1088/1361-6420/aae1e9)
Recovery of rough surface in ducting medium from grazing angle scattered wave
– Journal of Applied Physics
(2018)
124,
084901
(doi: 10.1063/1.5044605)
Efficient boundary integral solution for acoustic wave scattering by irregular surfaces
– Engineering Analysis with Boundary Elements
(2017)
83,
275
Efficient boundary integral solution for acoustic wave scattering by irregular surfaces
– Engineering Analysis with Boundary Elements
(2017)
83,
275
Rough Surface Scattering via Two-Way Parabolic Integral Equation
– Progress In Electromagnetics Research M
(2017)
56,
81
(doi: 10.2528/pierm17021801)
Statistical moments for rough surface scatter from two-way parabolic integral equation at low grazing angles
– Journal of Modern Optics
(2017)
64,
1
Sound propagation over arbitrary surfaces with varying impedance
– 13th International Congress on Sound and Vibration 2006, ICSV 2006
(2006)
5,
3982
Fast boundary integral solution for acoustic scattering by large objects
– 13th International Congress on Sound and Vibration 2006, ICSV 2006
(2006)
4,
2807
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