P
Peter Müller
Researcher at University of Würzburg
Publications - 46
Citations - 599
Peter Müller is an academic researcher from University of Würzburg. The author has contributed to research in topics: Algebraic number field & Finite field. The author has an hindex of 12, co-authored 45 publications receiving 561 citations. Previous affiliations of Peter Müller include Heidelberg University & University of Erlangen-Nuremberg.
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Phagocytic clearance of apoptotic neurons by Microglia/Brain macrophages in vitro: involvement of lectin-, integrin-, and phosphatidylserine-mediated recognition.
TL;DR: A co‐culture model of primary microglia and cerebellar granule neurons and the inhibition of microglial binding/uptake of apoptotic neurons by RGDS peptide suggest that apoptotic neuron generate a complex surface signal recognized by different receptor systems onmicroglia.
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The rational function analogue of a question of Schur and exceptionality of permutation representations
TL;DR: In this article, the authors present a group theoretic exceptionality approach for arithmetic exceptionality, including Dickson polynomials and Redei functions with Euclidean signatures.
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The rational function analogue of a question of Schur and exceptionality of permutation representations
TL;DR: In this paper, the authors investigated the analogous question for rational functions, also allowing the base field to be any number field, and showed that there are many more rational functions for which the analogous property holds.
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Exceptional Polynomials of Affine Type
Robert M. Guralnick,Peter Müller +1 more
TL;DR: In this article, a new series of exceptional polynomials of degree p m with m even which does not follow the above mentioned construction principle was given, under certain additional hypotheses.
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A Weil-Bound Free Proof of Schur's Conjecture
TL;DR: In this article, the authors use Weil's bound on the number of points of irreducible curves over finite fields in order to get a Galois theoretic translation and to finish the proof by means of finite group theory.