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Core/shell nanoparticles are one of the solutions to obstacles in which an amendment in properties cannot be accomplished using one type of nanoparticles [4].
We herewith share our experience of the accreditation, the stages we have been through; our solutions to obstacles which we came across during the process.
In terms of flexibility, both partners are committed to exploring better ways to do the work and to find creative solutions to obstacles, no matter how big or small.
Thereafter, Table 2 provides elaboration of proposed solutions to obstacles faced.
This passion naturally moves people to find solutions to obstacles, and many find they enjoy the creative challenge.
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Section 4 is concerned with the stability of the weak solutions to obstacle problem.
Gao and Tian [3] gave a local regularity result for weak solutions to obstacle problem in 2004.
In Section 3, higher integrability of weak solutions to obstacle problem for Clifford-valued functions are obtained.
In this section, we will show that the weak solutions to obstacle problem are stable under some suitable assumptions.
This paper gives a Caccioppoli-type estimate for solutions to obstacle problems with weight, which is closely related to the local regularity theory for very weak solutions of the A -harmonic equation (1.2).
This paper gives a Caccioppoli-type estimate for very weak solutions to obstacle problems of the A -harmonic equation div A ( x, ∇ u ) = 0 with | A ( x, ξ ) | ≈ w ( x ) | ξ | p - 1, where 1 < p < ∞ and w(x) be a Muckenhoupt A1 weight.
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