Undisputed II: Last Man Standing

Undisputed II: Last Man Standing is a 2006 direct-to-video martial arts film and is the sequel to the 2002 boxing film Undisputed. The film stars Michael Jai White, Scott Adkins, Eli Danker and Ben Cross, and was directed by Isaac Florentine. White portrays ex-boxer George "Iceman" Chambers, a role originally played by Ving Rhames in the first film. The film is followed by the 2010 sequel Undisputed III: Redemption, which continues the story of Russian prison fighter Yuri Boyka, played by Adkins.

Plot

Visiting the Russian Federation for a series of boxing matches, George "Iceman" Chambers is subsequently framed for possession of cocaine and sent to prison. There, he discovers a series of illegal mixed martial arts matches dominated by inmate Yuri Boyka. The prison officials arrange these fights and place large side-bets to make a personal profit, often at the expense of the fighters. He shares a cell with Steven Parker, a British junkie. Mob boss Gaga and Warden Markov tell Chambers that if he fights Boyka, he will likely get an expedited appeal and early release. Chambers initially refuses, but after spending time in demeaning physical labor in the prison's sewer system and experiencing firsthand the brutality of the guards, he reluctantly agrees. He is rescued from both forms of humiliation by a wheelchair-bound inmate named Crot. Both fighters train hard for the match, though Chambers still relies on his boxing background while Boyka prepares a series of deadly kicks, throws, and grappling combinations designed to humiliate his opponent in the ring. Prior to the fight however, Boyka's gang force Steven, who is acting as Chambers' cornerman, to spike his water with a light sedative during the fight.

Undisputed

Undisputed may refer to:

See also

Undisputed (soundtrack)

Undisputed is the soundtrack to the 2002 action film, Undisputed. It was released on August 20, 2002 through Cash Money and featured mostly Southern rap. The album made it to #101 on the Billboard 200, #41 on the Top R&B/Hip-Hop Albums and #6 on the Top Soundtracks.

'

'==Track listing

Undisputed (film)

Undisputed is a 2002 American sports film written, produced and directed by Walter Hill. The film stars Wesley Snipes and Ving Rhames. The film was released in the United States on August 23, 2002.

It performed poorly at the box-office and received mixed reviews from critics. The film found success in the home video market, and later with a direct-to-video sequel without any of the original cast members, Undisputed II: Last Man Standing, was released in 2006. A second sequel, Undisputed III: Redemption, was released in 2010 following Undisputed II's Yuri Boyka as the main character.

Plot

Undisputed heavyweight boxing champion George "Iceman" Chambers (Rhames) is convicted of rape and sentenced to a new prison in the desert called Sweetwater. The high-security facility is populated by hardened criminals. Unaware of the prison's ways and its unique hierarchy, the pompous and bratty Chambers tries to impress upon the inmates his status as a champion boxer.

The prison camp, within its own walls, has a riveting competition on which a betting syndicate thrives. Criminals fight in boxing matches with very lax rules, thus making it a very addictive and lucrative venture for the syndicate while their conscience is kept at bay. The most popular boxer behind bars is Sweetwater's undefeated Monroe Hutchens (Snipes), who ends up in solitary confinement after Chambers picks a fight with him in the mess hall.

Musik

Musik may refer to:

Collapse

Collapse may refer to:

Collapsing manifold

In Riemannian geometry, a collapsing or collapsed manifold is an n-dimensional manifold M that admits a sequence of Riemannian metrics g_i, such that as i goes to infinity the manifold is close to a k-dimensional space, where k < n, in the Gromov–Hausdorff distance sense. Generally there are some restrictions on the sectional curvatures of (M, g_i). The simplest example is a flat manifold, whose metric can be rescaled by 1/i, so that the manifold is close to a point, but its curvature remains 0 for all i.

Examples

Generally speaking there are two types of collapsing:

(1) The first type is a collapse while keeping the curvature uniformly bounded, say .

Let be a sequence of dimensional Riemannian manifolds, where denotes the sectional curvature of the ith manifold. There is a theorem proved by Jeff Cheeger, Kenji Fukaya and Mikhail Gromov, which states that: There exists a constant such that if and , then admits an N-structure, with denoting the injectivity radius of the manifold M. Roughly speaking the N-structure is a locally action of a nilmanifold, which is a generalization of an F-structure, introduced by Cheeger and Gromov. This theorem generalized previous theorems of Cheeger-Gromov and Fukaya where they only deal with the torus action and bounded diameter cases respectively.