HighlightsA brief glimpse into the past
Studio vom 03.03.2024 - Eisbären Regensburg - Selber Wölfe
Das Studio vor dem Spiel und in den Drittelpausen beim Heimspiel gegen die Selber Wölfe.
Interview mit Tomas Schwamberger - 03.03.2024 - Eisbären Regensburg - Selber Wölfe
Das Interview mit Eisbärenstürmer Tomas Schwamberger nach der Spiel gegen die Selber Wölfe.
Interview mit Jakob Weber - 03.03.2024 - Eisbären Regensburg - Selber Wölfe
Das Interview mit Eisbärenverteidiger Jakob Weber in der zweiten Drittelpause beim Heimspiel gegen die Selber Wölfe.
Interview mit Mark McNeill - 03.03.2024 - Eisbären Regensburg - Selber Wölfe
Das Interview mit Mark McNeill in der ersten Drittelpause beim Heimspiel gegen die Selber Wölfe.
DERBYSIEG NACH OVERTIME: EISBÄREN REGENSBURG BESIEGEN SELBER WÖLFE 4:3 - VIDEO-NACHBERICHT
DERBYSIEG NACH OVERTIME: EISBÄREN REGENSBURG BESIEGEN SELBER WÖLFE 4:3 - VIDEO-NACHBERICHT MIT ...
20.12.2020 - Highlights - EHF Passau Black Hawks vs. ECDC Memmingen Indians
Highlights zum Oberliga-Süd - Spiel EHF Passau Black Hawks vs. ECDC Memmingen Indians20.12.2020 - Highlights - EHF ...
Team, Place & City Details
Passau
Passau is a town in Lower Bavaria, Germany, also known as the Dreiflüssestadt ("City of Three Rivers") because the Danube is joined there by the Inn from the south and the Ilz from the north. Passau's population is 50,000, of whom about 12,000 are students at the University of Passau, renowned in Germany for its institutes of economics, law, theology, computer science and cultural studies.
Passau (district)
Passau is a Landkreis in the southeast of Bavaria. It encloses the city of Passau geographically from two sides.
University of Passau
The University of Passau is a public research university located in Passau, Lower Bavaria, Germany. Founded in 1973, it is the youngest university in Bavaria and consequently has the most modern campus in the state.
St. Stephen's Cathedral, Passau
St. Stephen's Cathedral (German: Dom St.
Passau Hauptbahnhof
Passau Hauptbahnhof is the main railway station at Passau in Bavaria, Germany. Built in 1860, it has eight platforms, of which three are bay platforms and three are through tracks.
Passau–Freyung railway
The Passau–Freyung railway, also known as the Ilz Valley Railway or Ilztalbahn, is a branch line in Bavaria, Germany. It runs from Passau to the town of Freyung in the Bavarian Forest.
Passauer Eisenbahnfreunde
The Passauer Eisenbahnfreunde or PEF is a German railway society with the aim of preserving historic railway vehicles in working order in order to operate them. The society was founded in 1978 in Passau.
Passau–Hauzenberg railway
The Passau–Erlau–Hauzenberg railway is a single-tracked branch line in the Regensburg railway division with a branch to Erlau–Obernzell, which was partially operated as rack railway using the Strub rack system.
Passau–Neumarkt-Sankt Veit railway
The Passau–Neumarkt-Sankt Veit railway or Rott Valley Railway is a single-tracked, unelectrified branch line in southeastern Bavaria in Germany. At 98 kilometres it is the longest branch line in Bavaria.
Passauer Neue Presse
Passauer Neue Presse is German newspaper established in 1946. It reports local news from the Passau region of Bavaria as well as international news.
Selberg trace formula
In mathematics, the Selberg trace formula, introduced by Selberg , is an expression for the character of the unitary representation of G on the space L2(G/Γ) of square-integrable functions, where G is a Lie group and Γ a cofinite discrete group. The character is given by the trace of certain functions on G. The simplest case is when Γ is cocompact, when the representation breaks up into discrete summands.
Selberg class
In mathematics, the Selberg class is an axiomatic definition of a class of L-functions. The members of the class are Dirichlet series which obey four axioms that seem to capture the essential properties satisfied by most functions that are commonly called L-functions or zeta functions.
Selberg zeta function
The Selberg zeta-function was introduced by Atle Selberg . It is analogous to the famous Riemann zeta function ζ ( s ) = ∏ p ∈ P 1 1 − p − s {\displaystyle \zeta (s)=\prod _{p\in \mathbb {P} }{\frac {1}{1-p^{-s}}}} where P {\displaystyle \mathbb {P} } is the set of prime numbers.