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Exact(35)
Figure 2 Three solutions of ( 2.12 ).
Therefore there are at least three solutions of (1.1).
Then there exist at least three solutions of the equation (4.46).
The appropriate Ag nanostructures were produced in three solutions of different AgNO3 concentration.
Závoti and Kalmár (2016) presented three solutions of scale as follows.
The main purpose of the present paper is to prove the existence of at least three solutions of problem (1).
Similar(24)
It's a novel treatment that uses water's natural osmosis between two solutions of differing concentrations, rather than a power-based solution as in traditional systems.
Let be two solutions of (4.1).
Let and be two solutions of (4.1).
Let (x_{1}neq x_{2}in H) be two solutions of SVMQVIP (1.1).
For any, let, be two solutions of (2.2) through,, respectively.
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