TY - JOUR A1 - Degenkolbe, Elisa A1 - König, Jana A1 - Zimmer, Julia A1 - Walther, Maria A1 - Reißner, Carsten A1 - Nickel, Joachim A1 - Plöger, Frank A1 - Raspopovic, Jelena A1 - Sharpe, James A1 - Dathe, Katharina A1 - Hecht, Jacqueline T. A1 - Mundlos, Stefan A1 - Doelken, Sandra C. A1 - Seemann, Petra T1 - A GDF5 Point Mutation Strikes Twice - Causing BDA1 and SYNS2 JF - PLOS Genetics N2 - Growth and Differentiation Factor 5 (GDF5) is a secreted growth factor that belongs to the Bone Morphogenetic Protein (BMP) family and plays a pivotal role during limb development. GDF5 is a susceptibility gene for osteoarthritis (OA) and mutations in GDF5 are associated with a wide variety of skeletal malformations ranging from complex syndromes such as acromesomelic chondrodysplasias to isolated forms of brachydactylies or multiple synostoses syndrome 2 (SYNS2). Here, we report on a family with an autosomal dominant inherited combination of SYNS2 and additional brachydactyly type A1 (BDA1) caused by a single point mutation in GDF5 (p.W414R). Functional studies, including chondrogenesis assays with primary mesenchymal cells, luciferase reporter gene assays and Surface Plasmon Resonance analysis, of the GDF5 W-414R variant in comparison to other GDF5 mutations associated with isolated BDA1 (p.R399C) or SYNS2 (p.E491K) revealed a dual pathomechanism characterized by a gain-and loss-of-function at the same time. On the one hand insensitivity to the main GDF5 antagonist NOGGIN (NOG) leads to a GDF5 gain of function and subsequent SYNS2 phenotype. Whereas on the other hand, a reduced signaling activity, specifically via the BMP receptor type IA (BMPR1A), is likely responsible for the BDA1 phenotype. These results demonstrate that one mutation in the overlapping interface of antagonist and receptor binding site in GDF5 can lead to a GDF5 variant with pathophysiological relevance for both, BDA1 and SYNS2 development. Consequently, our study assembles another part of the molecular puzzle of how loss and gain of function mutations in GDF5 affect bone development in hands and feet resulting in specific types of brachydactyly and SYNS2. These novel insights into the biology of GDF5 might also provide further clues on the pathophysiology of OA. KW - dominant-negative mutatio KW - morphogenetic protein receptors KW - brachtydacyly type A2 KW - BMP KW - gene encoding noggin KW - growth factor beta KW - signal tranduction KW - molecular mechanism KW - crystal-structure KW - differentiation Y1 - 2013 U6 - http://nbn-resolving.de/urn/resolver.pl?urn:nbn:de:bvb:20-opus-127556 SN - 1553-7404 VL - 9 IS - 10 ER - TY - THES A1 - König, Joachim T1 - The inverse Galois problem and explicit computation of families of covers of \(\mathbb{P}^1\mathbb{C}\) with prescribed ramification T1 - Das Umkehrproblem der Galoistheorie und explizite Berechnung von Familien von Überlagerungen des \(\mathbb{P}^1\mathbb{C}\) mit vorgegebener Verzweigung N2 - In attempting to solve the regular inverse Galois problem for arbitrary subfields K of C (particularly for K=Q), a very important result by Fried and Völklein reduces the existence of regular Galois extensions F|K(t) with Galois group G to the existence of K-rational points on components of certain moduli spaces for families of covers of the projective line, known as Hurwitz spaces. In some cases, the existence of rational points on Hurwitz spaces has been proven by theoretical criteria. In general, however, the question whether a given Hurwitz space has any rational point remains a very difficult problem. In concrete cases, it may be tackled by an explicit computation of a Hurwitz space and the corresponding family of covers. The aim of this work is to collect and expand on the various techniques that may be used to solve such computational problems and apply them to tackle several families of Galois theoretic interest. In particular, in Chapter 5, we compute explicit curve equations for Hurwitz spaces for certain families of \(M_{24}\) and \(M_{23}\). These are (to my knowledge) the first examples of explicitly computed Hurwitz spaces of such high genus. They might be used to realize \(M_{23}\) as a regular Galois group over Q if one manages to find suitable points on them. Apart from the calculation of explicit algebraic equations, we produce complex approximations for polynomials with genus zero ramification of several different ramification types in \(M_{24}\) and \(M_{23}\). These may be used as starting points for similar computations. The main motivation for these computations is the fact that \(M_{23}\) is currently the only remaining sporadic group that is not known to occur as a Galois group over Q. We also compute the first explicit polynomials with Galois groups \(G=P\Gamma L_3(4), PGL_3(4), PSL_3(4)\) and \(PSL_5(2)\) over Q(t). Special attention will be given to reality questions. As an application we compute the first examples of totally real polynomials with Galois groups \(PGL_2(11)\) and \(PSL_3(3)\) over Q. As a suggestion for further research, we describe an explicit algorithmic version of "Algebraic Patching", following the theory described e.g. by M. Jarden. This could be used to conquer some problems regarding families of covers of genus g>0. Finally, we present explicit Magma implementations for several of the most important algorithms involved in our computations. N2 - Das Umkehrproblem der Galoistheorie und explizite Berechnung von Familien von Überlagerungen des \(\mathbb{P}^1\mathbb{C}\) mit vorgegebener Verzweigung KW - Galoistheorie KW - Galois theory KW - Hurwitz-Raum KW - Algebraische Kurve KW - Funktionenkörper KW - Monodromie KW - Hurwitz spaces KW - Algebraic Curves KW - Function Fields KW - Monodromy Y1 - 2014 U6 - http://nbn-resolving.de/urn/resolver.pl?urn:nbn:de:bvb:20-opus-100143 ER -