Rank: 2086 based on 25 downloads (last 30 days) and 3 files submitted
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Thomas Schmelzer

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Personal Profile:

I develop strategies for a proprietary trading company in Switzerland.

Academic background:
PhD, Numerical Analysis, Oxford University, Supervisor: Nick Trefethen.

Professional Interests:
numerical analysis, optimisation, inverse problems, regularisation and regression, digit hunting, C++, Java

 

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Files Posted by Thomas View all
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Updated   File Tags Downloads
(last 30 days) 		Comments Rating
01 Feb 2009 Summing Kempner's Curious (Slowly-Convergent) Series We compute the limit of the harmonic series missing all numbers that contain a "42". Author: Thomas Schmelzer mathematics, harmonic series, infinite series, kempner 23 0
13 Dec 2008 The matrix exponential Computes exp(A)*b where A is real and symmetric Author: Thomas Schmelzer matrix, functions, vector, symmetric, matrix exponential, matrix functions 0 0
10 Nov 2008 Screenshot Carathéodory-Fejér approximation Compute the "best" rational approx. for the exponential on R_ (as Trefethen did). Author: Thomas Schmelzer rational approximatio..., carathéodoryfejér, matrix, functions, halphen, matrix functions 2 0
Top Tags Applied by Thomas
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matrix functions, carathéodoryfejér, halphen, harmonic series, infinite series
Files Tagged by Thomas View all
  • 1 - 3 of
  • 3
Updated   File Tags Downloads
(last 30 days) 		Comments Rating
01 Feb 2009 Summing Kempner's Curious (Slowly-Convergent) Series We compute the limit of the harmonic series missing all numbers that contain a "42". Author: Thomas Schmelzer mathematics, harmonic series, infinite series, kempner 23 0
13 Dec 2008 The matrix exponential Computes exp(A)*b where A is real and symmetric Author: Thomas Schmelzer matrix, functions, vector, symmetric, matrix exponential, matrix functions 0 0
10 Nov 2008 Screenshot Carathéodory-Fejér approximation Compute the "best" rational approx. for the exponential on R_ (as Trefethen did). Author: Thomas Schmelzer rational approximatio..., carathéodoryfejér, matrix, functions, halphen, matrix functions 2 0

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