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Juju | The simplest way to deploy and maintain applications in the cloud

Juju is an open source orchestration engine for software operators that enables the deployment, integration and lifecycle management of applications at any scale, on any infrastructure

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Topics: conjure app, conjure up, conjure up change lxd profile, conjure-up, conjure-up kubernetes, operator lifecycle manager for k8s and traditional workloads

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Juju | The simplest way to deploy and maintain applications in the cloud
Juju is an open source orchestration engine for software operators that enables the deployment, integration and lifecycle management of applications at any scale, on any infrastructure
. The discography of Japanese pop and jazz vocalist Juju consists of six studio albums, four tribute albums, two extended plays, two live albums, five video albums and numerous singles. Juju debuted as a singer in 2001, collaborating with artists such as DJ Masterkey, Spontania (then known as Hi-Timez) and worked on the soundtrack for the film Kyōki no Sakura. In 2004 while still based in New York, Juju released her debut single with Sony Music Entertainment Japan, "Hikari no Naka e". She had her first successful single in 2006 with the song "Kiseki o Nozomu Nara...", however reached widespread fame in 2008 when "Kimi no Subete ni", the song of her long-time collaborators, Spontania, became a hit single, managing to be certified Million by the RIAJ. This was followed by the successful tracks "Sunao ni Naretara" (2008), an answer song to ""Kimi no Subete ni", and "Ashita ga Kuru Nara" (2009), a duet with R&B singer Jay'ed used as the theme song for the film April Bride (2009). In 2010, Juju released Request, a tribute album featuring covers of songs by Japanese female vocalists.

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. Big Life Foundation ("Big Life") is non-profit conservation organization focused on preserving the wildlife and habitats of the Amboseli-Tsavo-Kilimanjaro ecosystem of East Africa through community-based and collaborative strategies.

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Relation satisfied by conjugate variables in quantum mechanics. In quantum mechanics, the canonical commutation relation is the fundamental relation between canonical conjugate quantities (quantities which are related by definition such that one is the Fourier transform of another). For example, between the position operator x and momentum operator px in the x direction of a point particle in one dimension, where [x , px] = x px − px x is the commutator of x and px , i is the imaginary unit, and ℏ is the reduced Planck's constant h/2π, and I {\displaystyle \mathbb {I} } is the unit operator. In general, position and momentum are vectors of operators and their commutation relation between different components of position and momentum can be expressed as where δ i j {\displaystyle \delta _{ij}} is the Kronecker delta. This relation is attributed to Werner Heisenberg, Max Born and Pascual Jordan (1925), who called it a "quantum condition" serving as a postulate of the theory; it was noted by E. Kennard (1927) to imply the Heisenberg uncertainty principle. The Stone–von Neumann theorem gives a uniqueness result for operators satisfying (an exponentiated form of) the canonical commutation relation.

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