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We investigate the multiplicity of solutions for the Hamiltonian system with some asymptotically linear conditions.
The computed results using linear conditions are compared with readily available exact solution.
The rollers bend due to linear conditions applied at arbitrary positions along the roller axes.
where V TH,sat and V TH,lin are threshold voltages of the device under saturated and linear conditions, respectively.
In this paper a steady state equilibrium stage model is used to simulate the process under linear conditions.
The Laplace transformation is applied to solve these models analytically for single component adsorption under linear conditions.
Similar(33)
In [6], the author extends the results in [1], [2] under the general asymptotically linear condition.
According to (11)), the amplitude dynamics are linear conditioned on the delay rates.
Since the operator H in the nonlinear term f is linear, condition (H4) is satisfied automatically.
Condition (N1) is called the asymptotically linear condition; concerning other conditions like superlinear or sublinear conditions for operator equations we refer to [3]. .
Adequacy of the linear condition is explained from the viewpoints of stability margin and empirically-supported desirable closed-loop transfer functions.
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