4,926 research outputs found
Umgebungen von Bocskó Rahó und Ruszpolyána / A. Baur u. C. Linzer sculp. C. Steingruber scrip.
No full textUMGEBUNGEN VON BOCSKÓ RAHÓ UND RUSZPOLYÁNA / A. BAUR U. C. LINZER SCULP. C. STEINGRUBER SCRIP.
[Specialkarte von Ungarn, Kroatien und Slavonien] (-)
Umgebungen von Bocskó Rahó und Ruszpolyána / A. Baur u. C. Linzer sculp. C. Steingruber scrip. (O.5.) ( -
Umgebungen von Rosenau und Göllnicz / C. Steingruber scr. F. Fidler u. A. Baur sculp.
No full textUMGEBUNGEN VON ROSENAU UND GÖLLNICZ / C. STEINGRUBER SCR. F. FIDLER U. A. BAUR SCULP.
[Specialkarte von Ungarn, Kroatien und Slavonien] (-)
Umgebungen von Rosenau und Göllnicz / C. Steingruber scr. F. Fidler u. A. Baur sculp. (I.3.) ( -
Umgebungen von Stuhlweissenburg / K. Steingruber. A. Baur sculp.
No full textUMGEBUNGEN VON STUHLWEISSENBURG / K. STEINGRUBER. A. BAUR SCULP.
[Specialkarte von Ungarn, Kroatien und Slavonien] (-)
Umgebungen von Stuhlweissenburg / K. Steingruber. A. Baur sculp. (F.8.) ( -
Umgebungen von Skalitz und Beneschau / C. Steingruber scrip. A. Baur sculp.
No full textUMGEBUNGEN VON SKALITZ UND BENESCHAU / C. STEINGRUBER SCRIP. A. BAUR SCULP.
Special-Karte des Koenigreiches Boehmen (-)
Umgebungen von Skalitz und Beneschau / C. Steingruber scrip. A. Baur sculp. (Nro. 20) ( -
Bartsch (Kurt), Baur (Uwe), Goltschnigg (Dietmar), hrsg. Horvath-Diskussion
No full textTindemans C. Bartsch (Kurt), Baur (Uwe), Goltschnigg (Dietmar), hrsg. Horvath-Diskussion. In: Revue belge de philologie et d'histoire, tome 61, fasc. 3, 1983. Langues et littératures modernes — Moderne taal- en letterkunde. p. 647
Bartsch (Kurt), Baur (Uwe), Goltschnigg (Dietmar), hrsg. Horvath-Diskussion
No full textTindemans C. Bartsch (Kurt), Baur (Uwe), Goltschnigg (Dietmar), hrsg. Horvath-Diskussion. In: Revue belge de philologie et d'histoire, tome 61, fasc. 3, 1983. Langues et littératures modernes — Moderne taal- en letterkunde. p. 647
Two contributions to the representation theory of algebraic groups
No full textLet V be a �nite dimensional complex vector space. A subset X
in V has the separation property if the following holds: For any pair
l, m of linearly independent linear functions on V there is a point x
in X such that l(x) = 0 and m(x) 6= 0. We study the the case where
V = C[x; y]n is an irreducible representation of SL2. The subsets we
are interested in are the closures of SL2{orbits Of of forms in C[x; y]n.
We give an explicit description of those orbits that have the separation
property:
The closure of Of has the separation property if and only if the
form f contains a linear factor of multiplicity one.
In the second part of this thesis we study tensor products V�
V� of irreducible G{representations (where G is a reductive complex
algebraic group). In general, such a tensor product is not irreducible
anymore. It is a fundamental question how the irreducible components
are embedded in the tensor product. A special component of the
tensor product is the so-called Cartan component V�+� which is the
component with the maximal highest weight. It appears exactly once
in the decomposition.
Another interesting subset of V�
V� is the set of decomposable
tensors. The following question arises in this context:
Is the set of decomposable tensors in the Cartan component of
such a tensor product given as the closure of the G{orbit of a highest
weight vector?
If this is the case we say that the Cartan component is small. We
show that in general, Cartan components are small. We present what
happens for G = SL2 and G = SL3 and discuss the representations of
the special linear group in detail
Meyer´s Hand-Atlas / Frankreich Karte Von Frankreich : in 4 Blättern
No full textbearbeitet von C. F. Baur und L. Ravenstein ; Stich v. E. Kühn ; Berge v. KunzeTitel und Maßstab oben links, Legende unten linksMaßstab in grafischer Form (Myriameter, Franz. See-Lieues)Nullmeridian: Ferro, mit BergstrichenOben links: "Meyer´s Hand-Atlas
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