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Now we recall some basic definitions and properties of problems (SWVVI) and.
Studies show that proper settings of both parameters is related with the properties of problems [10, 11].
To determine the potential of this approach we analyze the structural properties of problems coming from the circuit diagnosis domain.
Nevertheless, finding k-cores is not an easy task, and we briefly discuss some complexity properties of problems that deal with k-cores in the rest of this section.
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We will derive in this section the maximal regularity properties of problem (4.1).
Motivated by above works, we investigate the blow-up properties of problem (1.1) in this paper.
In this section, we derive the maximal regularity properties of problem (1.7).
It shows that the optimization method should be selected due to physical properties of problem.
But this selection must be done carefully by considering the properties of problem domain.
In this section, we show the separability properties of problem (1.5) in Sobolev spaces W m, q ( G ; E ).
For this reason we will be interested in studying the properties of problem (6) and its solutions in this paper.
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