Exact(3)
The new solution can reduce to Jaeger's solution to the problems subject to constant-temperature boundary conditions, verifying that our solution is an extension version of his solution.
Engineering design problems always require enormous amount of real-time experiments and computational simulations in order to assess and ensure the design objectives of the problems subject to various constraints.
In mathematical programming, Lagrange functions play a key role in finding maxima or minima of the problems subject to constraint functions.
Similar(57)
Firstly, the analytic form of the optimal control is proved for the problem subject to input saturations.
It presents optimal and heuristic solutions to the problem subject to our proposed EQDF and EQDZL analysis.
To calculate the v j,max values for the remaining reactions, we solve a series of flux maximization problems subject to the 16 pre-defined maximum velocities.
The semi-nonnegative INDSCAL problem is equivalent to the JDC problem subject to the nonnegativity constraint on the joint transformation matrix.
It turns out that such a scheme may not always exist for a multiorigin network; hence, they sought the maximum possible revenue collected by the TSS problem subject to the Pareto-improving constrains.
Such a problem is also a bilevel problem, in which we find a solution of the first problem subject to the condition that its solution is also a fixed point of a mapping.
In such a case, the semi-nonnegative INDSCAL problem is equivalent to the JDC problem subject to a nonnegativity constraint on the joint transformation matrix.
Since the tether cannot yield a torque along itself and the TM motions are constrained, the underactuated problem subject to input saturation arises as a critical control challenge.
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