A brief glimpse into the past

Maalikooste: LeKi ja Riemu vastakkain Suomi-sarjan viidennessä puolivälieräottelussa
Maalikooste: LeKi ja Riemu vastakkain Suomi-sarjan viidennessä puolivälieräottelussa

LeKi Lempäälästä vei 4–1-voiton jyväskyläläistä Riemua vastaan Suomi-sarjan viidennessä puolivälieräottelussa ja eteni näin ...



Maalikooste 18.11.2023: Titaanit – Riemu @ Vaasan Koulunäkki Areena
Maalikooste 18.11.2023: Titaanit – Riemu @ Vaasan Koulunäkki Areena

Lauantaina 18.11.2023 Kotkassa pelatun Suomi-sarjan runkosarjaottelun Titaanit – Riemu maalikooste. Ottelun maalit: Titaanit ...



Maalikooste 15.10.2023: Riemu – Titaanit @ LähiTapiola Areena
Maalikooste 15.10.2023: Riemu – Titaanit @ LähiTapiola Areena

Sunnuntaina 15.10.2023 Jyväskylässä pelatun Suomi-sarjan runkosarjaottelun Riemu – Titaanit maalikooste. Ottelun maalit: ...



Pyry - Riemu 14.10.2023 - Motorshop-maalikooste
Pyry - Riemu 14.10.2023 - Motorshop-maalikooste

Nokian Pyry vs Riemu Jyväskylästä Suomi-sarjan runkosarjan ottelu. Motorshop Nokia, pienkone- ja veneliike lähellä sinua!



Riemu-RaaheK 3-4
Riemu-RaaheK 3-4

Riemu-RaaheK ottelun maalikoosteen tarjoaa Mekonomen Rannikon Tarvike Oy #suomisarja #RaaheKiekko #raahe.



RaaheK vs. Riemu
RaaheK vs. Riemu

RaaheK - Riemu ottelun maalikoosteen tarjoaa Mekonomen Rannikon Tarvike Oy #suomisarja #RaaheKiekko #raahe.



Riemu - JHT 12.02.2023 maalikooste
Riemu - JHT 12.02.2023 maalikooste

Maalikooste 12.02.2023 pelatusta Suomi-sarjan ottelusta Riemu - JHT.



Team, Place & City Details

Virial theorem

In mechanics, the virial theorem provides a general equation that relates the average over time of the total kinetic energy,

Viriatus
Viriatus

Viriatus was the most important leader of the Lusitanian people that resisted Roman expansion into the regions of western Hispania (as the Romans called it) or western Iberia (as the Greeks called it), where the Roman province of Lusitania would be finally established after the conquest. This Roman province spread over areas comprising most of Portugal (the northernmost part was included in Gallaecia), all of Extremadura and the province of Salamanca.

Virial coefficient

Virial coefficients

Virial stress

Virial stress is a measure of mechanical stress on an atomic scale.

Virbia aurantiaca
Virbia aurantiaca

Virbia aurantiaca, the orange holomelina, is a member of the family Arctiidae found in North America. In the east it has been recorded from Manitoba and Nova Scotia, south along the eastern seaboard to Cordoba in Mexico.

Lapuan Virkiä
Lapuan Virkiä

Lapuan Virkiä is a sports club from Lapua, Finland. The club was formed in 1907 and currently operates 11 divisions namely skiing, football, ice hockey, volleyball, wrestling, basketball, slalom, orienteering, swimming, fitness and athletics.

Virbia dotata

Virbia dotata is a moth in the family Arctiidae. It was described by Walker in 1865.

Virbia mirma

Virbia mirma is a moth in the family Arctiidae. It was described by Druce in 1897.

Virbia affinis

Virbia affinis is a moth in the family Arctiidae. It is found in Ecuador and Colombia.

Virbia strigata

Virbia strigata is a moth in the family Arctiidae. It is found in Surinam and Brazil.

Riemann hypothesis
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. Many consider it to be the most important unsolved problem in pure mathematics .

Riemann zeta function
Riemann zeta function

The Riemann zeta function or Euler–Riemann zeta function, ζ, is a function of a complex variable s that analytically continues the sum of the Dirichlet series ζ ( s ) = ∑ n = 1 ∞ 1 n s , {\displaystyle \zeta (s)=\sum _{n=1}^{\infty }{\frac {1}{n^{s}}},} which converges when the real part of s is greater than 1. More general representations of ζ(s) for all s are given below.

Riemannian manifold

In differential geometry, a Riemannian manifold or Riemannian space is a real, smooth manifold M equipped with a positive-definite inner product gp on the tangent space TpM at each point p. A common convention is to take g to be smooth, which means that for any smooth coordinate chart (U,x) on M, the n2 functions g ( ∂ ∂ x i , ∂ ∂ x j ) : U → R {\displaystyle g\left({\frac {\partial }{\partial x^{i}}},{\frac {\partial }{\partial x^{j}}}\right):U\to \mathbb {R} } are smooth functions.