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Konstantin Ziegler | Bits of Cryptography and Machine Learning

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Konstantin Ziegler | Bits of Cryptography and Machine Learning | zieglerk.net Reviews
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Homepage of Konstantin Ziegler
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Konstantin Ziegler | Bits of Cryptography and Machine Learning | zieglerk.net Reviews

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Konstantin Ziegler | Talks

http://www.zieglerk.net/talks.html

Bits of cryptography and machine learning. Polynomials over finite fields. Multi-Party Computation with Rational Players. 15th MDPS Workshop 2015, Lyon, France, 13–27 November, 2015. Counting Classes of Special Polynomials. PhD Defense, Bonn, 2 April 2015. Counting Decompositions of Additive Polynomials via Invariant Subspaces. Maplesoft, Waterloo, Canada, 9 December 2014. Symbolic Computation Seminar, Waterloo, Canada, 5 December 2014. Tame decompositions and collisions. Bonn, 8 May 2014. Counting reduc...

2

Konstantin Ziegler | Bits of Cryptography and Machine Learning

http://www.zieglerk.net/index.html

Bits of cryptography and machine learning. Polynomials over finite fields. I am a mathematician and computer scientist with interests in information hiding and retrieval. So, I do cryptography and machine learning. My research. Page offers more detailed descriptions. I also enjoy the occasional game theory and play volleyball. I studied mathematics, physics, and computer science at universities in Munich. I am now a Postdoctoral Researcher. At the University of Passau. Mail AT zieglerk DOT net.

3

Konstantin Ziegler | Teachings

http://www.zieglerk.net/teachings.html

Bits of cryptography and machine learning. Polynomials over finite fields. Lecture and Tutorial: The art of cryptography: cryptanalytic world records. Lecture: Foundations of informatics – a bridging course. Lecture and Tutorial: Cryptanalysis: from Enigma to MD5. Lecture: Foundations of informatics – a bridging course. Tutorial: The art of cryptography: security, reductions, and group cryptography. Lecture: Foundations of informatics – a bridging course. Lecture and Tutorial: Cryptography and game theory.

4

Konstantin Ziegler | Publications

http://www.zieglerk.net/publications.html

Bits of cryptography and machine learning. Polynomials over finite fields. Writing is nature’s way of letting you know how sloppy your thinking is. You can find my author profile at Google Scholar. And my preprints on the arXiv. My co-authors are Raoul Blankertz, Joachim von zur Gathen, Mark Giesbrecht, Julian Lorenz, Yona Raekow, Andreas Ruffing, Eva Viehmann, Alfredo Viola, and Johannes Zollmann. Thanks to them, my Erdős number. Is at most 3. Counting classes of special polynomials. Survey on counting ...

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About Me | Bits of Cryptography and Machine Learning

https://zieglerk.wordpress.com/about

Bits of Cryptography and Machine Learning. I am a mathematician working in cryptography and machine learning. I studied physics, mathematics, and computer science at universities in Munich, Montréal, Waterloo, and Bonn. In April 2015, I successfully defended my dissertation in mathematics at the latter. For more information see my personal homepage. Blog at WordPress.com. Ben Eastaugh and Chris Sternal-Johnson.

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Konstantin Ziegler | Bits of Cryptography and Machine Learning

Bits of cryptography and machine learning. Polynomials over finite fields. I am a mathematician and a computer scientist. My interests are in the efficient hiding and retrieving of information. So, I do cryptography and machine learning. See my research. For more detailed descriptions. I also enjoy the occasional game theory and play volleyball. I studied physics, mathematics, and computer science at universities in Munich. Zieglerk AT uni-bonn DOT de. My GnuPG key is 0xC0F6E65E.

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Bits of Modern Computer Algebra | by Konstantin Ziegler

Bits of Modern Computer Algebra. The volume of the unit ball. October 24, 2011 in Uncategorized. Brian Hayes writes in the recent issue of American Scientist on An Adventure in the. Return pi.n() (n/2.)/gamma(n/2. 1). G = plot(A, 0, 20, color = 'red', legend label='surface of unit ball') list plot([A(n) for n in srange(20)], color = 'red'). G = plot(V, 0, 20, color = 'blue', legend label='volume of unit ball') list plot([V(n) for n in srange(20)], color='blue'). Interlaced eigenvalues à la Alasdair.

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