Author

F. Verstringe

results may include different authors with the same name

3 papers

The ASPIICS solar coronagraph aboard the Proba-3 formation flying mission. Scientific objectives and instrument design

We describe the scientific objectives and instrument design of the ASPIICS coronagraph launched aboard the Proba-3 mission of the European Space Agency (ESA) on 5 December 2024. Proba-3 consists of two spacecraft in a highly elliptical…

Solar and Stellar Astrophysics · Physics 2025-09-03 A. N. Zhukov , C. Thizy , D. Galano , B. Bourgoignie , L. Dolla , C. Jean , B. Nicula , S. Shestov , C. Galy , R. Rougeot , J. Versluys , J. Zender , P. Lamy , S. Fineschi , S. Gunar , B. Inhester , M. Mierla , P. Rudawy , K. Tsinganos , S. Koutchmy , R. Howard , H. Peter , S. Vives , L. Abbo , C. Aime , K. Aleksiejuk , J. Baran , U. Bak-Steslicka , A. Bemporad , D. Berghmans , D. Besliu-Ionescu , S. Buckley , O. Buiu , G. Capobianco , I. Cimoch , E. DHuys , M. Dziezyc , K. Fleury-Frenette , S. E. Gibson , S. Giordano , L. Golub , K. Grochowski , P. Heinzel , A. Hermans , J. Jacobs , S. Jejcic , N. Kranitis , F. Landini , D. Loreggia , J. Magdalenic , D. Maia , C. Marque , R. Melich , M. Morawski , M. Mosdorf , V. Noce , P. Orleanski , A. Paschalis , R. Peresty , L. Rodriguez , D. B. Seaton , L. Short , J. -F. Simar , M. Steslicki , R. Sorensen , G. Terrasa , N. Van Vooren , F. Verstringe , L. Zangrilli

JHelioviewer - Time-dependent 3D visualisation of solar and heliospheric data

Context. Solar observatories are providing the world-wide community with a wealth of data, covering large time ranges, multiple viewpoints, and returning large amounts of data. In particular, the large volume of SDO data presents…

Solar and Stellar Astrophysics · Physics 2017-09-27 D. Mueller , B. Nicula , S. Felix , F. Verstringe , B. Bourgoignie , A. Csillaghy , D. Berghmans , P. Jiggens , J. P. Garcia-Ortiz , J. Ireland , S. Zahniy , B. Fleck

Normal forms with exponentially small remainder and Gevrey normalization for vector fields with a nilpotent linear part

We explore the convergence/divergence of the normal form for a singularity of a vector field on $\C^n$ with nilpotent linear part. We show that a Gevrey-$\alpha$ vector field $X$ with a nilpotent linear part can be reduced to a normal form…

Dynamical Systems · Mathematics 2011-10-19 P. Bonckaert , F. Verstringe