Heinkel HE 177, 277, 274 by Manfred Griehl, Joachim Dressel

By Manfred Griehl, Joachim Dressel

The tale of the evolution of Heinkels heavyweight bomber, defined during this quantity, is considered one of genius, catastrophe and melancholy. The He 177 used to be conceived as a long-range heavy dive bomber, a big-brother to the Stuka and it used to be was hoping to develop into one of many pillars of the Luftwaffes armament. It integrated many novel rules, akin to engines powering one propeller, yet was once plagued with teething difficulties and unreliability that triggered the deaths of many try out pilots and ended in a small construction run.

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As an exception, here it is declared twice to keep the the number of files small, which have to to be edited for modifying the particle type. ptype()==0 in lines 41 and 50 are true. The Molecular Dynamics simulations presented in this chapter are always performed with periodic boundary conditions. By defining (stationary or moving) walls as described later (p. 42), other boundary conditions may be applied. periodic_bc(x_0, y_0, lx, ly); } Time+=timestep; } to be continued For each particle the force is first reset to zero (line 42).

Initialization: The coordinates of the particles (ri , ϕi ) and their time derivatives are read from the initialization file. , whether it is a particle of the granular material or a wall particle (Sect. 3). 2. Predictor: Computation of the coordinates and time derivatives of the particles at time t + ∆t as a Taylor expansion of the values at the present time t. The predictor is the first part of the predictor–corrector integration scheme (see Sect. 5). 3. Forces: (a) Selection of the interaction pairs.

The Gear algorithm has another important advantage over many other integration schemes: in each time step only one evaluation of the interaction forces is required. Hence, there is a huge gain in efficiency since the computationally expensive force evaluation is performed less frequently. The Gear algorithm consists of two steps. , the numerical error of one step grows as (∆t)5 . For the extrapolation all time derivatives up to d4 /dt4 are required: 1 1 (3) ∆t2 r¨i (t) + ∆t3 ri (t) + · · · 2 6 1 (3) vi (t) + ∆t r¨i (t) + ∆t2 ri (t) + · · · 2 (3) r¨i (t) + ∆t ri (t) + · · · ripr (t + ∆t) = ri (t) +∆t vi (t) + vipr (t + ∆t) = r¨ipr (t ..

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