N. Gorenflo, M. Kunik,
A new and self-contained presentation of the theory of boundary operators for slit diffraction and their logarithmic approximations,
Preprint 09-04, Universität Magdeburg, Fakultät für Mathematik (2009).
A biorthogonal system for an axialsymmetric disk problem for the Helmholtz equation,
Integral Transforms and Special Functions, Vol. 20, No. 6 (2009), pp. 449-457.
A new explicit solution method for the diffraction through a slit - part 2,
ZAMP, 58 (2007), pp. 16-36.
A new explicit solution method for the diffraction through a slit,
ZAMP, 53 (2002), pp. 877-886.
A characterization of the range of a finite convolution operator with a Hankel kernel,
Integral Transforms and Special Functions, Vol. 12, No. 1 (2001), pp. 27-36.
Null space distributions - a new approach to finite convolution equations with a Hankel kernel,
Integral Equations and Operator Theory, 35 (1999), pp. 366-377.
Transformation of an axialsymmetric disk problem for the Helmholtz equation into an ordinary differential equation,
Integral Equations and Operator Theory, 32 (1998), pp. 180-198.
N. Gorenflo, M. Werner,
Solution of a finite convolution equation with a Hankel kernel by matrix factorization,
SIAM J. Math. Anal., 28 (1997), pp. 434-451.
An exact far-field inversion for the Born approximation and plane wave decompositions for Hankel functions
ZAMP, 45 (1994), pp. 784-793
Inversion formulae for first-order approximations in fixed-energy scattering by compactly supported potentials
Inverse Problems, 4 (1988), pp. 1025-1035.