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  2. Zero trust architecture - Wikipedia

    en.wikipedia.org/wiki/Zero_trust_architecture

    A zero trust architecture (ZTA) is an enterprise's cyber security plan that utilizes zero trust concepts and encompasses component relationships, workflow planning, and access policies. Therefore, a zero trust enterprise is the network infrastructure (physical and virtual) and operational policies that are in place for an enterprise as a ...

  3. BeyondCorp - Wikipedia

    en.wikipedia.org/wiki/BeyondCorp

    Google documented its Zero Trust journey from 2014 to 2018 through a series of articles in the journal ;login:. Google called their ZT network, BeyondCorp. Google implemented a Zero Trust architecture on a large scale, and relied on user and device credentials, regardless of location. Data was encrypted and protected from managed devices.

  4. Confidential computing - Wikipedia

    en.wikipedia.org/wiki/Confidential_computing

    Confidential computing is a security and privacy-enhancing computational technique focused on protecting data in use.Confidential computing can be used in conjunction with storage and network encryption, which protect data at rest and data in transit respectively.

  5. Jay Chaudhry - Wikipedia

    en.wikipedia.org/wiki/Jay_Chaudhry

    In this architecture, you don't really do traditional network security. You securely connect the right user to the right application by being a switchboard. [32] Zscaler's switchboard, known as the Zscaler Zero Trust Exchange, is the world’s largest security cloud which processes over 360B+ transactions and 500T+ signals daily.

  6. Zero trust security model - Wikipedia

    en.wikipedia.org/wiki/Zero_trust

    Zero trust architecture; This page is a redirect. The following categories are used to track and monitor this redirect: From a page move: This is a redirect from a ...

  7. Zero-knowledge proof - Wikipedia

    en.wikipedia.org/wiki/Zero-knowledge_proof

    A formal definition of zero-knowledge must use some computational model, the most common one being that of a Turing machine. Let P , V , and S be Turing machines. An interactive proof system with ( P , V ) for a language L is zero-knowledge if for any probabilistic polynomial time (PPT) verifier V ^ {\displaystyle {\hat {V}}} there exists a PPT ...

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