A brief glimpse into the past

HIGHLIGHTS | Wellington Saints vs Hawke's Bay Hawks | Sal's NBL Round 5 | Sky Sport NZ
HIGHLIGHTS | Wellington Saints vs Hawke's Bay Hawks | Sal's NBL Round 5 | Sky Sport NZ

Catch all the highlights as the Saints take on the Hawks in Round 5 of the 2024 Sal's NBL. Your sport, your Sky: ...



Wellington Saints vs. Hawke’s Bay Hawks - Game Highlights
Wellington Saints vs. Hawke’s Bay Hawks - Game Highlights

Watch the Game Highlights from Wellington Saints vs. Hawke's Bay Hawks, 04/25/2024 CHECK OUR WEBSITE FOR MORE ...



'He's too humble to say it but THIS IS THE MVP!' - Chet Holmgren praises Shai Gilgeous-Alexander
'He's too humble to say it but THIS IS THE MVP!' - Chet Holmgren praises Shai Gilgeous-Alexander

A large potion of the Oklahoma City Thunder fields questions following their dominate 124-92 Game 2 win over the New Orleans ...



Bruins Playoff Highlights: Best of Boston's Thriller vs. Toronto, Marchand Ties Bruins' Legend
Bruins Playoff Highlights: Best of Boston's Thriller vs. Toronto, Marchand Ties Bruins' Legend

Highlights and analysis from the Bruins thriller vs. the Maple Leafs. Bruins goals: Trent Frederic (2), Jake DeBrusk (3), Brad ...



What's gone right for the Orlando Magic through two games
What's gone right for the Orlando Magic through two games

The Orlando Magic are struggling to get traction and get back into the series against the Cleveland Cavaliers. But as they head ...



New York Yankees vs Oakland A's | Game Highlights | 4/24/24
New York Yankees vs Oakland A's | Game Highlights | 4/24/24

No copyright intended. All clips courtesy of Major League Baseball and the YES Network! April 24, 2024. Use code YANKSAVE ...



Team, Place & City Details

Ludwig II of Bavaria
Ludwig II of Bavaria

Ludwig II was King of Bavaria from 1864 until his death in 1886. He is sometimes called the Swan King or der Märchenkönig ("the Fairy Tale King").

Marchenko equation

In mathematical physics, more specifically the one-dimensional inverse scattering problem, the Marchenko equation , named after Israel Gelfand, Boris Levitan and Vladimir Marchenko, is derived by computing the Fourier transform of the scattering relation: K ( r , r ′ ) + g ( r , r ′ ) + ∫ r ∞ K ( r , r ′ ′ ) g ( r ′ ′ , r ′ ) d r ′ ′ = 0 {\displaystyle K(r,r^{\prime })+g(r,r^{\prime })+\int _{r}^{\infty }K(r,r^{\prime \prime })g(r^{\prime \prime },r^{\prime })\mathrm {d} r^{\prime \prime }=0} Where g ( r , r ′ ) {\displaystyle g(r,r^{\prime })\,} is a symmetric kernel, such that g ( r , r ′ ) = g ( r ′ , r ) , {\displaystyle g(r,r^{\prime })=g(r^{\prime },r),\,} which is computed from the scattering data. Solving the Marchenko equation, one obtains the kernel of the transformation operator K ( r , r ′ ) {\displaystyle K(r,r^{\prime })} from which the potential can be read off.

Marchenko

Marchenko and Martchenko is a Ukrainian surname of the following people:

Marchenoir
Marchenoir

Marchenoir is a commune in the Loir-et-Cher department of central France. The nearby forest of Marchenoir was the site of L'Aumône Abbey, a Cistercian daughter house of Cîteaux Abbey.

Marchenko–Pastur distribution
Marchenko–Pastur distribution

In the mathematical theory of random matrices, the Marchenko–Pastur distribution, or Marchenko–Pastur law, describes the asymptotic behavior of singular values of large rectangular random matrices. The theorem is named after Ukrainian mathematicians Vladimir Marchenko and Leonid Pastur who proved this result in 1967.