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  1. AVL Home

    AVL is one of the world’s leading mobility technology companies for development, simulation and testing in the automotive industry, and in other sectors.

  2. Home | Alabama Virtual Library

    AVL provides ad-free, safe, and reliable information from databases for all Alabama residents 24/7 free of charge. AVL is a legislated entity that is funded by the state's Education Trust Fund.

  3. Home | Asheville Regional Airport

    Asheville Regional Airport is proud to announce that Airports Council International - North America (ACI-NA) announced Tina Kinsey, Chief Administrative Officer of AVL, as the 2025 recipient of …

  4. AVL - Definition by AcronymFinder

    29 definitions of AVL. Meaning of AVL. What does AVL stand for? AVL abbreviation. Define AVL at AcronymFinder.com

  5. Engineering - AVL

    With innovative methods and technologies ready for series production, AVL has been driving the development of all types of mobility systems for many years now. Our expertise ranges from …

  6. Passenger Services | Asheville Regional Airport

    Asheville Regional Airport (AVL) is served by a variety of ground transportation providers including public transportation, ride app services, taxis, private car services, hotel shuttles, …

  7. AVL Mobility Technologies, Inc.

    Our mission is to be the leading engineering consultancy providing excellence and sustainable mobility solutions to North America and the world as a key member of the global AVL network …

  8. Software - AVL

    At AVL, we deliver software solutions to solve our customers’ demand for smarter mobility based on our experience in the fields of next generation vehicles, e-mobility, automated and …

  9. Testing Solutions - AVL

    Accelerating development, increasing flexibility and efficiency, and minimizing the impact on our environment: AVL stands for the next generation of testing solutions.

  10. AVL Tree Data Structure - GeeksforGeeks

    Oct 11, 2025 · An AVL tree defined as a self-balancing Binary Search Tree (BST) where the difference between heights of left and right subtrees for any node cannot be more than one.