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Rotordynamics. Rotordynamics (or rotor dynamics) is a specialized branch of applied mechanics concerned with the behavior and diagnosis of rotating structures. It is commonly used to analyze the behavior of structures ranging from jet engines and steam turbines to auto engines and computer disk storage. At its most basic level, rotor dynamics ...
Vertical, horizontal, depth (zoom), Tilt (3D), rotate 360 degrees Vertical, horizontal, depth, rotate 360 degrees, 3D Vertical, horizontal, depth, rotation (mobile version), 360 panoramic, 3D mode Map zoom 22 (more levels available through parameter) 19-22 (depending on which map control is used) 17 19 19 18 Vector-base 19
Google Maps Pokémon Challenge. Google joined forces with The Pokémon Company, Game Freak, and Nintendo to develop a new Google Maps app for the iOS and Android, which allowed users to capture Pokémon while exploring the real world using Google Maps. The concept of the app would later be refined and released as Pokémon Go in 2016.
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Physical map of Earth Political map of Earth. A map is a symbolic depiction emphasizing relationships between elements of some space, such as objects, regions, or themes.. Many maps are static, fixed to paper or some other durable medium, while others are dynamic or interactive.
Definition. Let X be an affine space over a field k, and V be its associated vector space. An affine transformation is a bijection f from X onto itself that is an affine map; this means that a linear map g from V to V is well defined by the equation () = (); here, as usual, the subtraction of two points denotes the free vector from the second point to the first one, and "well-defined" means ...
Google Maps is a web mapping platform and consumer application offered by Google. It offers satellite imagery, aerial photography, street maps, 360° interactive panoramic views of streets (Street View), real-time traffic conditions, and route planning for traveling by foot, car, bike, air (in beta) and public transportation.
A rotation can be represented by a unit-length quaternion q = (w, r →) with scalar (real) part w and vector (imaginary) part r →. The rotation can be applied to a 3D vector v → via the formula = + (+). This requires only 15 multiplications and 15 additions to evaluate (or 18 multiplications and 12 additions if the factor of 2 is done via ...