J. Jahnel und A.-S. Elsenhans On Weil polynomials of K3 surfaces, to appear in
Proceedings of ANTS9.
J. Jahnel und A.-S. Elsenhans On the Brauer--Manin obstruction for cubic surfaces, to appear in
Journal of Combinatorics and Number Theory.
J. Jahnel und A.-S. Elsenhans Cubic surfaces with a Galois invariant double-six, to appear in
Central European Journal of Mathematics.
J. Jahnel und A.-S. Elsenhans On the smallest point on a diagonal cubic surface, to appear in
Experimental Mathematics.
U. Koschorke: Fixed Points and Coincidences in Torus Bundles, to appear in
J. of Topology and Analysis: pdf
U. Koschorke: Minimum numbers and Wecken theorems in topological coincidence theory, to appear in
J. Fixed Point Theory Applic. (2011)
P. Berkel, V. Michel On mathematical aspects of a combined inversion of gravity and normal mode variations by a spline method, preprint,
Schriften zur Funktionalanalysis und Geomathematik, 41, 2008.
A.S. Fokas, V. Michel Electro-magneto-encephalography for the three-shell model: numerical implementation for distributed current in spherical geometry,preprint NI09031,
of the Isaac Newton Institute for Mathematical Sciences, 2009.
V. Michel Tomography - problems and multiscale solutions, contribution to the monograph "Handbook of Geomathematics", (W. Freeden, M.Z. Nashed, T. Sonar, eds.),
accepted for publication, 2009.
N. Akhtar, V. Michel Reproducing Kernel Based Splines for the Regularization of the Inverse Spheroidal Gravimetric Problem, preprint,
Siegen Preprints on Geomathematics, 4 (2011)
D. Fischer, V. Michel Sparse Regularization of Inverse Gravimetry – Case Study: Spatial and Temporal Mass Variations in South America, preprint,
Siegen Preprints on Geomathematics, 5 (2011)
F.-T. Suttmeier Localised FE-analysis of Strang's problem based on Lagrange techniques.J. Numer. Math, to appear 2010
F.-T. Suttmeier On plasticity with hardening: An adaptive finite element discretisation.International Mathematical Forum, to appear 2010
Eingereicht:
J. Jahnel
- Picard group of a K3 surface and its reduction modulo p
- On the computation of the Picard group for K3 surfaces
- Cubic surfaces with a Galois invariant pair of Steiner trihedra
- More cubic surfaces violating the Hasse principle
- The discriminant of a cubic surface
- The Diophantine Equation x^4 + 2 y^4 = z^4 + 4 w^4 --- A number of improvements
- The Fibonacci sequence modulo p2 --- An investigation by computer for p < 10^14
- On the distribution of small points on abelian and toric varieties