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Dr. Wolfgang Hintze's user avatar
Dr. Wolfgang Hintze's user avatar
Dr. Wolfgang Hintze's user avatar
Dr. Wolfgang Hintze
  • Member for 10 years, 2 months
  • Last seen this week
  • Germany
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About

I'm a physicist and have been using Mathematica since April 2003, communicating in the newsgroup comp.soft-sys.math.mathematica until it vanished in May 2014.

My main interests are in differential equations, functions, integrals, combinatorics, statistics, simulation, integer sequences, diophantine equations, matrix applications, operators.

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Top posts
View all questions and answers
answer
23
Why this real integral yields imaginary results?
Sep 27, 2016
answer
20
Mismatch between numerical and analytic evaluation of an integral
Aug 11, 2014
question
18
Is there a built-in function which detects singularities in a function?
Sep 10, 2014
question
17
Strange behaviour of integrals with Cos, Sin, and Exp
Mar 28, 2016
answer
17
Find solution of nonlinear ODE in terms of JacobiCN
Nov 22, 2015
answer
16
How do I find a series solution for $e^{-\frac{1}{2}f'(x)} \mathrm{cosh}( f(x) ) = ax + b$?
Nov 7, 2014
answer
16
Probability: Calculating a multiple integral
Jan 15, 2015
answer
16
Convolve does not get the correct answer
Mar 15, 2015
answer
16
Why doesn't Mathematica evaluate this simple limit?
Aug 7, 2015
answer
14
Mismatch between numerical and analytic evaluation of an integral
Aug 12, 2014
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42
Evaluate $\int_0^\infty\frac{\ln x}{1+x^2}dx$
18
Analytic continuation of harmonic series
16
Closed form for the harmonic approximation sum $\sum _{k=1}^{\infty } \left(H_k^{(2)}-\zeta (2)\right){}^2$
16
Closed form of Euler-type sum over zeta functions $\sum _{k=2}^{\infty } \frac{\zeta (k)}{k^2}$?
16
Sum=Integral? Find $m$ so that $\sum _{n=1}^{\infty } \frac{n^m}{e^{2 \pi n}-1}=\int_0^{\infty } \frac{x^m}{e^{2 \pi x}-1} \, dx$