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In the manufacturing process of mechanical springs, high tensile residual stresses are generated which reduces considerably the spring strength and service life.
Therefore, in our simulation, the lock-in mode spring strength is chosen to be 3 to 5 times that of the normal spring strength.
Most importantly, this model is highly configurable by setting the mass, viscosity, spring strength, and spring force type of the system.
However, since we need to evolve the spring model numerically with a fixed time step Δ t, a very high spring strength can result in unstable numerical results.
Increasing the spring strength or the viscous coefficient of the environment may not be effective either because these changes may cause the system to fall into local minima and reach premature convergence.
Graphical representation of the network was determined using the edge weighted spring embedded algorithm in Cytoscape 2.5.0 downloaded Aug. 2007 [ 76] with the following parameters: spring strength = 5.0, spring rest length = 10.0, rest length of a disconnected spring = 1500, and strength of a disconnected spring = 0.06.
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The experimental part was intended to verify the SUP12 springs material properties (spring constant, yield strength and tensile strength) are within standard for spring steels, JIS G 4801 1984).
A simple mass-spring system consisting of mass M 2 positioning inside the cavity of mass M 1 and coupling with the mass M 1 through a spring of strength K is shown in Fig. 2a.
Stretching vibrations are explained using a simple model which consists in describing a covalent bond as a simple harmonic oscillator, with two atoms of mass M and m respectively connected with a spring of strength k.
When the anchors' coordinates are known up to a confidence level, they can be modeled as ordinary sensors, connected to an imaginary anchor (with infinite mass and set at the believed location) by a hard spring, with strength k much higher than others, reflecting the confidence level of the anchor in its coordinates.
Hooke spring with soft strength k 0; Hooke spring with hard strength k 1; Customized spring potential with k 1 within ρ and k 0 beyond that range.
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