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  1. Henrik Stenlund, "On a Method for Solving Infinite Series", arXiv:1405.7633v2 [math.GM], 6th May 2014 (local copy) Visilab Report #2014-05. - This paper is about a method for solving infinite series in closed form by using inverse and forward Laplace transforms. The resulting integral is to be solved instead.

  2. Henrik Stenlund. Head scientist. Verified email at visilab.fi - Homepage. ... H Stenlund. Journal of Research in Applied Mathematics 10 (2 (2024)), 01-04, 2024. 2024:

  3. Henrik Stenlund Abstract An electron gun and a beam transport system suitable for x-ray excitation of gaseous samples has been designed. It is intended to serve as an x-ray source for a grating ...

  4. May 25, 2014 · Henrik Stenlund. This paper is about a method for solving infinite series in closed form by using inverse and forward Laplace transforms. The resulting integral is to be solved instead. The method is extended by parametrizing the series. A further Laplace transform with respect to it will offer more options for solving a series.

  5. Jul 21, 2021 · Henrik Stenlund. In this paper it is shown that a function of the constant dot product of the gradient operator acting on an arbitrary function can be transformed to a double three-dimensional integral. The inner one of them is a Fourier transform of the operator function. The result converted to one-dimensional problems is also useful in ...

  6. By Henrik Stenlund Visilab Signal Technologies Oy . Abstract- This paper treats the concept of the Gaussian probability distribution both for the target and observer. The resulting observations becomeGaussian distributions as well. The time coordinate gets an equal setting as any physical quantity. This treatment is purely classical with

  7. About Henrik Stenlund. I try to follow the tracks of Lagrange, Euler and Gauss and others of that time and find new things in mathematics in their spirit. There is so much undone in the basics of ...