axially symmetric loading - Definition. Was ist axially symmetric loading
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Was (wer) ist axially symmetric loading - definition

TYPE OF CONTINUOUS SYMMETRY FOR A PLANAR OBJECT THAT CAN BE ROTATED BY ANY ARBITRARY ANGLE AND MAP ONTO ITSELF
Spherical symmetry; Axi-symmetric; Spherically symmetric; Axially-symmetric; Axially symmetric; Axially symmetrical; Axially-symmetrical; Continuous circular symmetry; Circle symmetry; Cylindrical symmetry
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  • An unmarked [[sphere]] has ''reflectional spherical symmetry''.
  • A double-cone is a [[surface of revolution]], generated by a line.
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Carbohydrate loading         
  • Pre-marathon meal
DIETIC STRATEGY IN PREPARATION FOR ATHLETIC ENDURANCE EVENTS
Carboloading; Carbo-loading; Pasta party; Carboload; Carbo loading; Carb-loading; Carb loading; Carb Loading
Carbohydrate loading, commonly referred to as carb-loading, or carbo-loading, is a strategy used by endurance athletes, such as marathoners and triathletes, to maximize the storage of glycogen (or energy) in the muscles and liver.
loading bay         
  • Truck loading dock with overhead door, dock leveler, dock seals, canopy, indicator lights, and truck restraint system
AREA OF A BUILDING WHERE GOODS VEHICLES ARE LOADED AND UNLOADED
Loading bay (theatre); Loading bay; Cargo bay; Loading docks; Loading bays; Shipping dock
¦ noun a bay or recess in a building where vehicles are loaded and unloaded.
Loading dock         
  • Truck loading dock with overhead door, dock leveler, dock seals, canopy, indicator lights, and truck restraint system
AREA OF A BUILDING WHERE GOODS VEHICLES ARE LOADED AND UNLOADED
Loading bay (theatre); Loading bay; Cargo bay; Loading docks; Loading bays; Shipping dock
A loading dock or loading bay is an area of a building where goods vehicles (usually road or rail) are loaded and unloaded. They are commonly found on commercial and industrial buildings, and warehouses in particular.

Wikipedia

Circular symmetry

In geometry, circular symmetry is a type of continuous symmetry for a planar object that can be rotated by any arbitrary angle and map onto itself.

Rotational circular symmetry is isomorphic with the circle group in the complex plane, or the special orthogonal group SO(2), and unitary group U(1). Reflective circular symmetry is isomorphic with the orthogonal group O(2).