# A brief glimpse into the past

###### S19/20 | EHC Waldkraiburg Vs. TSV Erding Gladiators | Verzahnung | 23.02.2020

Diese Highlights dauern ganze 11:48 Minuten. Wir versprechen Euch: JEDE SEKUNDE LOHNT SICH und ist einen Like wert (Y). Ein harter Kampf zwischen ...

###### ERC Sonthofen | Pressekonferenz Bulls vs. EHC Waldkraiburg

Endstand 6:2 https://www.facebook.com/ercsonthofen/ http://www.erc-sonthofen.de/

###### S19/20 | EHC Waldkraiburg Vs. EHC Klostersee | Verzahnung | 16.02.2020

Positive und negative Highlights hatte dieses Spiel gegen den EHC Klostersee zu bieten. Die Guten überwiegen in diesem Video, das vollgepackt mit Highlights ...

###### 12. Spieltag Meisterrunde Starbulls Rosenheim - Selber Wölfe (Pressekonferenz)

16.02.2020 - 17:00 Uhr (Endstand: 4:3 n.V.)

###### 12. Spieltag Meisterrunde Starbulls Rosenheim - Selber Wölfe

16.02.2020 - 17:00 Uhr (Endstand: 4:3 n.V.)

###### S19/20 | EHC Waldkraiburg Vs. TEV Miesbach | Verzahnung | 09.02.2020

Besser spät als nie: Einige der Highlights aus dem Spiel EHC Waldkraiburg gegen den TEV Miesbach. Die Overtime gibt es in voller Länge zu sehen. Wer keine ...

###### HC Landsberg vs EHC Waldkraiburg

HC Landsberg vs EHC Waldkraiburg.

###### Pressekonferenz HC Landsberg vs EHC Waldkraiburg

Pressekonferenz HC Landsberg vs EHC Waldkraiburg.

###### EHC Waldkraiburg - EHF Passau Black Hawks 31.1.2020

Verzahnungsrunde OL-BEL Spiel 7 Saison 2019/2020 Freitag 31.1.2020 Endstand 3:4 (0:2,2:0,1:2) Zuschauer 679.

#### Team, Place & City Details

###### 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.

###### Selberg integral

In mathematics the Selberg integral is a generalization of Euler beta function to n dimensions introduced by Atle Selberg .

###### Selberg sieve

In mathematics, in the field of number theory, the Selberg sieve is a technique for estimating the size of "sifted sets" of positive integers which satisfy a set of conditions which are expressed by congruences. It was developed by Atle Selberg in the 1940s.

###### Selberg's zeta function conjecture

In mathematics, the Selberg conjecture, named after Atle Selberg, is a theorem about the density of zeros of the Riemann zeta function ζ. It is known that the function has infinitely many zeroes on this line in the complex plane: the point at issue is how densely they are clustered.

###### Selberg's 1/4 conjecture

In mathematics, Selberg's conjecture, conjectured by Selberg , states that the eigenvalues of the Laplace operator on Maass wave forms of congruence subgroups are at least 1/4.

###### Selberg's identity

In number theory, Selberg's identity is an approximate identity involving logarithms of primes found by Selberg . Selberg and Erdős both used this identity to given elementary proofs of the prime number theorem.

###### Selberg (Kusel)

The Selberg is a hill, 545.1 m, in the county of Kusel in the German state of Rhineland-Palatinate. It is part of the North Palatine Uplands and is a southern outlier of the Königsberg.

###### Riemann hypothesis

In mathematics, the Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros only at the negative even integers and complex numbers with real part 1/2. It was proposed by Bernhard Riemann , after whom it is named.